<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:blogger='http://schemas.google.com/blogger/2008' xmlns:georss='http://www.georss.org/georss' xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-4239329708831110690</id><updated>2026-05-21T13:46:51.856+07:00</updated><category term="Investing Fundalmental"/><category term="Stock Video Lessons"/><category term="Economics Lessons"/><category term="Hedge Fund Lessons"/><category term="Mutual Fund Lessons"/><category term="Options Basics"/><category term="PPWSA Stock Daily Chart"/><category term="Time Value of Money"/><category term="Bond Investment"/><category term="PPWSA  Weekly Stock Watch"/><category term="Cost of Capital"/><category term="A Random Walk Down Wall Street"/><category term="An International Finance Approach"/><category term="Banking and the Federal Reserve"/><category term="Castles In The Air Vs Firm Foundation Theory"/><category term="Corporate Finance; Theory and Practice"/><category term="FOMC FOMC Press Conference 1/25/12"/><category term="Far from Random; Using Investor Behavior and Trend Analysis to Forecast Market Movement"/><category term="Financial Markets and Institutions"/><category term="Fixed-Income Securities and Derivatives"/><category term="His Majesty King Norodom Sihanouk&#39;s Great Achievements"/><category term="International Business"/><category term="International Financial Managment"/><category term="Lecture Introduction to Economics"/><category term="Lecture about  Monetary Theory and Policy"/><category term="Long-Term Secrets to Short-Term Trading"/><category term="Principal of accounting"/><category term="Services Offered by Securities Firms versus Investment Banks"/><category term="Strategic Industry Analysis"/><category term="Structure of Financial Markets"/><category term="The Elements of Investing"/><category term="Video: Money"/><category term="What is Derivatives ?"/><category term="What is EV / EBITDA?"/><category term="What is Financial Market and Financial Intermediary?"/><title type='text'>Cambodia Financial Market </title><subtitle type='html'>Cambodia Financial Market </subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default?start-index=26&amp;max-results=25'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>1195</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-4507729930230276663</id><published>2013-09-26T09:25:00.000+07:00</published><updated>2013-09-26T09:30:59.654+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Bond Investment"/><title type='text'> Bond Investment Strategies</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Bond investors can choose from many different investment strategies, 
depending on the role or roles that bonds will play in their investment 
portfolios. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Passive investment strategies include buying and 
holding bonds&lt;/b&gt; &lt;b&gt;until maturity and investing in bond funds or portfolios 
that track bond indexes.&lt;/b&gt; Passive approaches may suit investors seeking 
some of the traditional benefits of bonds, such as capital preservation,
 income and diversification, but they do not attempt to capitalize on 
the interest-rate, credit or market environment. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Active 
investment strategies, by contrast, try to outperform bond indexes, 
often by buying and selling bonds to take advantage of price movements.&lt;/b&gt; 
They have the potential to provide many or all of the benefits of bonds;
 however, to outperform indexes successfully over the long term, active 
investing requires the ability to form opinions on the economy, the 
direction of interest rates and/or the credit environment; trade bonds 
efficiently to express those views; and manage risk.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;b&gt;Passive strategies: Buy-and-hold approaches &lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Investors seeking capital preservation, income and/or diversification may simply buy bonds and hold them until they mature. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The
 interest rate environment affects the prices buy-and-hold investors pay
 for bonds when they first invest and again when they need to reinvest 
their money at maturity. Strategies have evolved that can help 
buy-and-hold investors manage this inherent interest-rate risk. One of 
the most popular is the bond ladder. A laddered bond portfolio is 
invested equally in bonds maturing periodically, usually every year or 
every other year. As the bonds mature, money is reinvested to maintain 
the maturity ladder. Investors typically use the laddered approach to 
match a steady liability stream and to reduce the risk of having to 
reinvest a significant portion of their money in a low interest-rate 
environment. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Another buy-and-hold approach is the barbell, in which money is invested
 in a combination of short-term and long-term bonds; as the short-term 
bonds mature, investors can reinvest to take advantage of market 
opportunities while the long-term bonds provide attractive coupon rates.
 &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;br /&gt;&lt;b&gt;Other passive strategies &lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Investors seeking
 the traditional benefits of bonds may also choose from passive 
investment strategies that attempt to match the performance of bond 
indexes. For example, a core bond portfolio in the U.S. might use a 
broad, investment-grade index, such as the Barclays Capital U.S. 
Aggregate Index, as a performance benchmark, or guideline. Similar to 
equity indexes, bond indexes are transparent (the securities in it are 
known) and performance is updated and published daily. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Many 
exchange-traded funds (ETFs) and certain bond mutual funds invest in the
 same or similar securities held in bond indexes and thus closely track 
the indexes’ performances. In these passive bond strategies, portfolio 
managers change the composition of their portfolios if and when the 
corresponding indexes change but do not generally make independent 
decisions on buying and selling bonds.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;b&gt;Active strategies &lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Investors that aim to 
outperform bond indexes use actively managed bond strategies. Active 
portfolio managers can attempt to maximize income or capital (price) 
appreciation from bonds, or both. Many bond portfolios managed for 
institutional investors, many bond mutual funds and an increasing number
 of ETFs are actively managed. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
One of the most widely used 
active approaches is known as total return investing, which uses a 
variety of strategies to maximize capital appreciation. Active bond 
portfolio managers seeking price appreciation try to buy undervalued 
bonds, hold them as they rise in price and then sell them before 
maturity to realize the profits – ideally “buying low and selling high.”
 Active managers can employ a number of different techniques in an 
effort to find bonds that could rise in price. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;b&gt;Credit analysis:&lt;/b&gt; Using fundamental, “bottom-up”
 credit analysis, active managers attempt to identify individual bonds 
that may rise in price due to an improvement in the credit standing of 
the issuer. Bond prices may increase, for example, when a company brings
 in new and better management.&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Macroeconomic analysis:&lt;/b&gt; Portfolio managers use 
top-down analysis to find bonds that may rise in price due to economic 
conditions, a favorable interest-rate environment or global growth 
patterns. For example, as the emerging markets have become greater 
drivers of global growth in recent years, many bonds from governments 
and corporate issuers in these countries have risen in price. &lt;/li&gt;
&lt;li&gt;&lt;b&gt;Sector rotation:&lt;/b&gt; Based on their economic outlook, 
bond managers invest in certain sectors that have historically increased
 in price during a particular phase in the economic cycle and avoid 
those that have underperformed at that point. As the economic cycle 
turns, they may sell bonds in one sector and buy in another. &lt;/li&gt;
&lt;li&gt;&lt;b&gt;Market analysis:&lt;/b&gt; Portfolio managers can buy and sell bonds to take advantage of changes in supply and demand that cause price movements.&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Duration management:&lt;/b&gt; To express a view on and help 
manage the risk in interest-rate changes, portfolio managers can adjust 
the duration of their bond portfolios. Managers anticipating a rise in 
interest rates can attempt to protect bond portfolios from a negative 
price impact by shortening duration, possibly by selling some 
longer-term bonds and buying short-term bonds. Conversely, to maximize 
the positive impact of an expected drop in interest rates, active 
managers can lengthen duration on bond portfolios.&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Yield curve positioning:&lt;/b&gt; Active bond managers can 
adjust the maturity structure of a bond portfolio based on expected 
changes in the relationship between bonds with different maturities, a 
relationship illustrated by the yield curve. While yields normally rise 
with maturity, this relationship can change, creating opportunities for 
active bond managers to position a portfolio in the area of the yield 
curve that is likely to perform the best in a given economic 
environment. &lt;/li&gt;
&lt;li&gt;&lt;b&gt;Roll down:&lt;/b&gt; When short-term interest rates are lower
 than longer-term rates (known as a “normal” interest rate environment),
 a bond is valued at successively lower yields and higher prices as it 
approaches maturity or “rolls down the yield curve.” A bond manager can 
hold a bond for a period of time as it appreciates in price and sell it 
before maturity to realize the gain. This strategy has the potential to 
continually add to total return in a normal interest rate environment. &lt;/li&gt;
&lt;li&gt;&lt;b&gt;Derivatives:&lt;/b&gt; Bond managers can use futures, options
 and derivatives to express a wide range of views, from the 
credit-worthiness of a particular issuer to the direction of interest 
rates. &lt;/li&gt;
&lt;li&gt;An active bond manager may also take steps to maximize income 
without increasing risk significantly, perhaps by investing in some 
longer-term or slightly lower rated bonds, which carry higher coupons. &lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/4507729930230276663/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/bond-investment-strategies.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4507729930230276663'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4507729930230276663'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/bond-investment-strategies.html' title=' Bond Investment Strategies'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-3167610803202821876</id><published>2013-09-26T09:19:00.000+07:00</published><updated>2013-09-26T09:19:57.072+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Time Value of Money"/><title type='text'>Financial Market Instruments</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Money Market Instruments&lt;/b&gt;&lt;u&gt;&lt;b&gt; &lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;u&gt;&lt;b&gt;United States Treasury Bills&amp;nbsp;&lt;/b&gt;&lt;/u&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
These
 short-term debt instruments of the U.S. government are issued in 3, 6, 
and 12-month maturities to finance the federal government. They pay a 
set amount at maturity and have no interest payments, but they 
effectively pay interest by initially selling at a discount, that is, at
 a price lower than the set amount paid at maturity. For instance, you 
might pay $9,000 in May 2004 for a one year Treasury Bill that can be 
redeemed in May 2005 for $10,000.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;u&gt;&lt;b&gt;Negotiable Bank Certificates of Deposit&lt;/b&gt;&lt;/u&gt;&amp;nbsp;&amp;nbsp;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
A
 certificate of deposit (CD) is a debt instrument, sold by commercial 
banks, corporations, money market mutual funds, charitable institutions,
 and government agencies to depositors, that pays annual interest of a 
given amount and at maturity, pays back the original purchase price.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;u&gt;&lt;b&gt;Commercial Paper&lt;/b&gt;&lt;/u&gt;&amp;nbsp;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Commercial paper is a short-term debt instrument issued by large banks and well-known corporations.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;u&gt;&lt;b&gt;Banker’s Acceptances&lt;/b&gt;&lt;/u&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;&amp;nbsp;&lt;/b&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
A 
banker’s acceptance is a bank draft (a promise of payment similar to a 
check) issued by a firm payable at some future date, and guaranteed for a
 fee by the bank that stamps it “accepted.” The firm issuing the 
instrument is required to deposit the required funds into its account to
 cover the draft. If the firm fails to do so, the bank’s guarantee means
 that it is obligated to make good on the draft. The advantage to the firm is that the draft is more likely to be accepted when purchasing goods abroad, because the foreign exporter knows that even if the company purchasing the goods goes bankrupt, the bank draft will still be paid off.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;br /&gt;&lt;/u&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;&lt;u&gt;Repurchase Agreements&lt;/u&gt;&amp;nbsp;&lt;/b&gt;&amp;nbsp;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Repurchase agreements, or repos, are effectively short-term loans (usually with a maturity of less than two weeks) in which Treasury bills serve as collateral, an asset that the lender receives if the borrower does not pay back the loan.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;Federal (Fed) Funds&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
These are typically overnight loans between banks&amp;nbsp; to other banks. One reason why a bank might borrow&lt;br /&gt;
in the federal funds market is that it might find it does not have enough deposits at the Fed to meet the amount required by regulators. It can then borrow these deposits from another bank.the interest rate on these loans, called the federal funds rate, is a closely watched barometer of the tightness of credit market conditions in the banking system and the stance of monetary policy; when it is high, it indicates that the banks are strapped for funds, whereas when it is low, banks’ credit needs are low.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Capital Market Instruments&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Capital market instruments are debt and equity instruments with maturities of greater than one year. They have far wider price fluctuations than money market instruments and are considered to be fairly risky investments.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;Stocks &lt;/b&gt;&amp;nbsp;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Stocks are equity claims on the net income and assets of a corporation.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;Mortgages&amp;nbsp;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Mortgages are loans to households or firms to purchase housing, land, or other real structures, where the structure or land itself serves as collateral for the loans.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;Corporate Bonds&amp;nbsp;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
These are long-term bonds issued by corporations with very strong credit ratings.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;U.S. Government Securities&lt;/b&gt;&amp;nbsp;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
These long-term debt instruments are issued by the U.S. Treasury to finance the deficits of the federal government.&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;Consumer and Bank Commercial Loans&lt;/b&gt;&amp;nbsp;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
These are loans to consumers and businesses made principally by banks, but in the case of consumer loans also by finance companies.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/3167610803202821876/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/capital-market-instruments-market.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3167610803202821876'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3167610803202821876'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/capital-market-instruments-market.html' title='Financial Market Instruments'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-8296637708349797843</id><published>2013-09-26T09:17:00.005+07:00</published><updated>2013-09-26T09:17:54.899+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Economics Lessons"/><title type='text'>The Law of Increasing Opportunity Cost</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The law of increasing opportunity cost states that the opportunity cost of a good rises as more of the good is produced.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Example:&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjbEh84JZht1lV_lPgsrOPapwCtIg0IqmsVU9H0U1A-klAljQApb-8-u73F1PHLUuUuuCP9t3pWqVAneq5Ic6VjKeoCTpS5dHIlTdxQApbl7KgJwW2DV1oUPlFPck24RiyMj32UsepRGqne/s1600/ppp.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;536&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjbEh84JZht1lV_lPgsrOPapwCtIg0IqmsVU9H0U1A-klAljQApb-8-u73F1PHLUuUuuCP9t3pWqVAneq5Ic6VjKeoCTpS5dHIlTdxQApbl7KgJwW2DV1oUPlFPck24RiyMj32UsepRGqne/s640/ppp.bmp&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
As we go down the table, butter production increases by a constant 100 tons in each new row. But notice&lt;br /&gt;
that gun production falls by larger and larger amounts each time butter production increases by 100 tons.&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
For example, moving from&amp;nbsp; point A to point B along the PPF, butter production rises by 100 tons, and gun production falls by 100, from 1,000 to 900. So the opportunity cost of the first 100 tons of butter is 100 guns. the if we move from row B to row C,then the butter production again rises by 100 tons, gun production falls by 150, from 900 to 750. &lt;b&gt;So the opportunity cost of the second 100 tons of butter is 150 guns.&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
As you continue down the rows, the opportunity cost of an additional 100 tons of butter continually increases. The more butter we produce, the greater the opportunity cost of producing&amp;nbsp; more butter.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;/div&gt;
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&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Now we apply this law ,Suppose a country begins at point A, where it produces only guns but no butter. At point A, all of the country’s resources are used to make guns. Even those resources that would be much more useful for making butter, such as farmers and their equipment, are employed in gun production.Now suppose the country decides to produce butter, too. To make its first 100 tons of butter, moving from A to B, the country will have to shift resources out of gun production and into butter production.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;
To make as much as possible of both goods, it will shift those resources that are the most useful for making butter and the least useful for making guns,those farmers and barns and milking machines. Gun production&lt;br /&gt;
will not fall much, because the resources taken away were not doing a lot of good in gun production anyway. So the opportunity cost of the fi rst 100 tons of butter is only 100 guns.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Now suppose the country wants to produce an additional 100 tons of butter, moving from point B to point C. This time, the country will have to shift some resources that are better suited for making guns and less suited for making butter— Shifting away these resources will cause gun production to fall by even more than before. This is why, as the figure shows, the opportunity cost of moving from point B to point C is 150&lt;br /&gt;
guns, which is higher than the opportunity cost of moving from point A to point B. So&amp;nbsp; the more butter the country is already producing, the greater the opportunity cost of producing more butter. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
An economy must choose where to operate among the many possible points on its current production possibilities frontier. That is, a country must decide how much food and how much other stuff to make.&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/8296637708349797843/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/the-law-of-increasing-opportunity-cost.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/8296637708349797843'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/8296637708349797843'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/the-law-of-increasing-opportunity-cost.html' title='The Law of Increasing Opportunity Cost'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjbEh84JZht1lV_lPgsrOPapwCtIg0IqmsVU9H0U1A-klAljQApb-8-u73F1PHLUuUuuCP9t3pWqVAneq5Ic6VjKeoCTpS5dHIlTdxQApbl7KgJwW2DV1oUPlFPck24RiyMj32UsepRGqne/s72-c/ppp.bmp" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-1891335279717990208</id><published>2013-09-26T09:16:00.001+07:00</published><updated>2013-09-26T09:16:26.564+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Economics Lessons"/><title type='text'>What Causes Business Cycles ?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div&gt;
&lt;br /&gt;
&lt;b&gt;Business cycles&lt;/b&gt; are alternating rises and declines in the level of economic activity, sometime over several years.&lt;br /&gt;
&lt;br /&gt;
&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Phases of the Business Cycle &lt;/b&gt;&lt;br /&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;b&gt;&amp;nbsp;Peak &lt;/b&gt;The business activity has reached a temporary maximum. the economy is near or at full employment and the level of real output is at or very close to the economy’s capacity. The price level is likely to rise during this phase. &lt;b&gt;&lt;/b&gt;&lt;/li&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Recession &lt;/b&gt;is a period of decline in total output,income, and employment. it&#39;s normally lasts 6 months or more, is marked by the widespread contraction of business activity in many sectors of the economy. Along with declines in real GDP, significant increases in unemployment occur. &lt;b&gt;&lt;/b&gt;&lt;/li&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Trough&amp;nbsp; &lt;/b&gt;the output and employment “bottom out” at their lowest levels. The trough phase may be either short-lived or quite long.&lt;b&gt;&lt;/b&gt;&lt;/li&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Expansion, &lt;/b&gt;a period in which real GDP, income, and employment rise. &lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;/div&gt;
&lt;div&gt;
&lt;b&gt;Business cycles can be caused by two types of events: changes in aggregate demand or changes in aggregate supply.&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;/ul&gt;
&lt;b&gt;Aggregate supply&lt;/b&gt; is the total output a country’s firms are willing and able to produce, contingent on the price level.Aggregate supply is based on the cost of production, which varies with the prices and availability of labor and other inputs, and of technology, human capital.&lt;b&gt;any changes in aggregate supply can cause expansions or contractions.&lt;/b&gt;&lt;/div&gt;
&lt;div&gt;
&lt;/div&gt;
&lt;div&gt;
&lt;b&gt;&lt;u&gt;&lt;b&gt;Aggregate Supply Factors&lt;/b&gt;&lt;/u&gt; &lt;/b&gt;&lt;br /&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;Many changes in aggregate supply arise from external shocks, which are uncontrollable events or decisions made in other countries. The results can be negative or positive.for example an earthquake and tsunami hit Japan in 2011, tens of thousands of people were killed, power plants were destroyed, and ports, roads, bridges, and factories shut down.&lt;/li&gt;
&lt;li&gt;The inflow of capital from China’s 2010 investment in Argentina, Brazil, Chile, and Venezuela provided &lt;b&gt;a positive external shock &lt;/b&gt;in Latin America.&lt;/li&gt;
&lt;li&gt;Weather Changes such as &lt;b&gt;floods and droughts can cause a contraction by destroying crops and&amp;nbsp; making it more difficult to produce goods that contain those crops.&lt;/b&gt;&lt;/li&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;Changes in the Price of Oil , these include increased demand for oil by other countries, decisions by foreign governments to cut oil exports, and disruptions of supplies caused by war or other threats. Higher oil prices cause a decrease in the quantity of output firms will supply at any given price level, so it decrease aggregate supply. &lt;b&gt;The result can be a contraction.&lt;/b&gt;&lt;/li&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;Technological Changes increases productivity or output per worker per hour. When labor is more productive, firms find it less costly and more profitable to increase production.When the change is especially rapid, it can lead to a rapid increase in aggregate supply and start &lt;b&gt;the expansion phase &lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;b&gt;Aggregate demand&lt;/b&gt; is the total amount of domestic output purchased by all sectors of a country’s economy, contingent on the price level.&lt;/div&gt;
&lt;div&gt;
&lt;/div&gt;
&lt;div&gt;
&lt;u&gt;&lt;b&gt;Aggregate demand Factor&lt;/b&gt;&lt;/u&gt;&lt;b&gt;s &lt;/b&gt;&amp;nbsp; &lt;/div&gt;
&lt;div&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;b&gt;Changes in Household Wealth&lt;/b&gt; for example, when housing or stock prices rise, the many people who own them are wealthier, so they increase their spending and boost aggregate demand. But when housing or stock prices fall, their owners are less wealthy. They cut back on their spending, &lt;b&gt;and aggregate demand falls.&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Changes in Confidence&lt;/b&gt; when people confidence that the economy is doing well leads people to buy more consumer goods and firms to invest more in preparation for growing sales &lt;b&gt;which increases aggregate demand.&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;Fear about a weak economy weakens the economy and confidence about a strong economy strengthens the economy.&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Government Policy&lt;/b&gt; such as &lt;b&gt;fiscal policy&lt;/b&gt; carried out by the government and &lt;b&gt;monetary policy&lt;/b&gt; carried out by the central bank.&lt;/li&gt;
&lt;/ul&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;/ul&gt;
&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/1891335279717990208/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/what-causes-business-cycles.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/1891335279717990208'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/1891335279717990208'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/what-causes-business-cycles.html' title='What Causes Business Cycles ?'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-4399203004385055069</id><published>2013-09-26T09:10:00.001+07:00</published><updated>2013-09-26T09:10:51.417+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Economics Lessons"/><title type='text'>Macroeconomic Policy </title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;b&gt;Fiscal Policy &lt;/b&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The government’s attempt to influence the economy by setting and changing taxes, making transfer payments (For examples, gifts, scholarships, pensions), and purchasing goods and services &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;b&gt;How will&amp;nbsp; Fiscal Policy affect aggregate demand?&lt;/b&gt;&lt;br /&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;b&gt;A tax cut or an increase in transfer payments&lt;/b&gt; such as unemployment benefits or welfare payments&amp;nbsp; lead to increases aggregate demand. Both of these influences operate by increasing households’ disposable income.the greater the disposable income, the greater is the quantity of consumption goods and services that households plan to buy and the greater is aggregate demand.&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Government expenditure on goods and services&lt;/b&gt; is one component of aggregate demand. So if the government spends more on&amp;nbsp; satellites, schools, and highways, aggregate demand increases.&amp;nbsp; &lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;b&gt;Changes in Aggregate Demand &lt;/b&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&amp;nbsp;&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
When aggregate demand changes, the aggregate demand curve shifts.&amp;nbsp;&lt;/div&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;The curve shift to the right from &lt;b&gt;AD0 to AD1&lt;/b&gt; when expected future income, inflation, or profit increases; government expenditure on goods and services increases; taxes are cut; transfer payments increase; the quantity of money increases and the interest rate falls; the exchange rate falls; or foreign income increases.&lt;/li&gt;
&lt;li&gt;The curve shift to the left from &lt;b&gt;AD0 to AD2&lt;/b&gt; when expected future income, inflation, or profit decreases; government expenditure on goods and services decreases; taxes increase; transfer payments decrease; the quantity of money decreases and the interest rate rises; the exchange rate rises; or foreign income decreases.&lt;/li&gt;
&lt;/ul&gt;
&lt;b&gt;Summarize below &lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
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&lt;img alt=&quot;&quot; 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&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;b&gt;Monetary Policy &lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Monetary policy is actions taken by the central bank to manage interest rates and the money supply in pursuit of macroeconomic goals.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Monetary policy tools&lt;/b&gt;&lt;/div&gt;
&lt;ol style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;Open market operations&lt;/li&gt;
&lt;li&gt;The discount rate&lt;/li&gt;
&lt;li&gt;Reserve requirements.&lt;/li&gt;
&lt;/ol&gt;
&lt;b&gt;&amp;nbsp;Open market operations&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;img alt=&quot;&quot; height=&quot;462&quot; 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&quot; width=&quot;640&quot; /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;The Discount Rate &lt;/b&gt;&lt;br /&gt;
The discount rate is the interest rate that the Federal reserve charges financial institutions for short-term loans.&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;By raising or lowering the discount rate, the Federal reserve can influence the activities of banks. Increasing the discount rate makes it more expensive for banks to borrow from the Fed. As with the cost of a higher federal funds rate, the cost of a higher discount rate is passed on to individuals and fi rms through higher interest rates. &lt;b&gt;The result is&amp;nbsp; fewer loans for business expansions and other investments to borrowers, and the economy slows down,however the effect of lowering the discount rate would be reversed and the economy would run faster.&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;b&gt;Reserve Requirements &lt;/b&gt;&lt;br /&gt;
The reserve requirements is specify the percentage of demand deposits that banks must keep on hand.&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;Fed uses the reserve requirement more to ensure stability in the banking system than as a tool of monetary policy.&lt;/li&gt;
&lt;li&gt;Raise or lower reserve requirements, the change affects the availability of loans and the money supply.&lt;/li&gt;
&lt;li&gt;If the reserve requirement is lowered, banks hold less money in reserves and can lend more. This adds&lt;br /&gt;to the money supply and &lt;b&gt;the economy begins to expand,however the effect of raising the reserve requirement would be reversed and the economy would contract.&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/4399203004385055069/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/macroeconomic-policy.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4399203004385055069'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4399203004385055069'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/macroeconomic-policy.html' title='Macroeconomic Policy '/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-194208500982149732</id><published>2013-09-26T09:09:00.003+07:00</published><updated>2013-09-26T09:09:27.490+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Economics Lessons"/><title type='text'>Externalities</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-left: 0.38in; margin-top: 8.64pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-left: 0.38in; margin-top: 8.64pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;span style=&quot;color: black;&quot;&gt;Positive externalities&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;

&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;ol style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Too little is produced&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Demand-side market failures&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ol&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;

&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-left: 0.38in; margin-top: 8.64pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Negative externalities&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;

&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;ol style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Too much is produced&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;

&lt;span style=&quot;color: black;&quot;&gt;Supply side market failures&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ol&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12pt;&quot;&gt;Positive
externalities occur when a third person, or persons, is affected by the
transaction in a positive way.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;The good
is &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12pt;&quot;&gt;underproduced&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12pt;&quot;&gt; when positive
externalities are present.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;The
equilibrium output will be smaller than the efficient output because the
consumer is willing to pay a price equal to the consumer’s individual marginal
benefit, but no more.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;Since social
benefits exist in addition to the private benefit, the government must either
aid the producer to encourage more output, or engage in its own production of
the item with the external benefits.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12pt;&quot;&gt;Negative
externalities occur when a third person, or persons, external to the
transaction is affected from the transaction in a negative way.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;The good is overproduced and the equilibrium
output will be greater than the efficient output.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;This is because the producer, who is not
bearing the full cost of production, will be able to produce more at a lower
price than the efficient level, which would exist if true costs were reflected
in the production decision.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Times,&amp;quot;Times New Roman&amp;quot;,serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12pt;&quot;&gt;

&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; language: en-US; margin-bottom: 0pt; margin-left: .38in; margin-top: 8.64pt; mso-line-break-override: none; punctuation-wrap: hanging; text-align: left; text-indent: -.38in; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: 36.0pt;&quot;&gt;&lt;span style=&quot;color: #3399ff; font-size: 125%; mso-special-format: bullet;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: Times,&amp;quot;Times New Roman&amp;quot;,serif;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;img alt=&quot;&quot; height=&quot;316&quot; 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&quot; width=&quot;640&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;With negative externalities borne by society, &lt;b&gt;the
producers’ supply curve S is to the right of (below) the total-cost supply
curve S&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;t&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;.
Consequently, the equilibrium output &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;e&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt; is greater than the optimal output &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;o&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;,
and the efficiency loss is &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;abc&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;b&gt;.&lt;/b&gt;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;
&lt;/span&gt;&lt;/ul&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;When positive
externalities accrue to society, &lt;b&gt;the market demand curve D is to the left of
(below) the total-benefit demand curve D&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;t&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;. As a result, the
equilibrium output, &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;e&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;
is less than the optimal output &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;o&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;, and the efficiency loss is xyz.&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;

&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;u&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Government Intervention&lt;/span&gt; &lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; language: en-US; margin-bottom: 0pt; margin-top: 4.32pt; mso-line-break-override: restrictions; punctuation-wrap: simple; text-align: left; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;

&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; language: en-US; margin-bottom: 0pt; margin-left: .38in; margin-top: 8.64pt; mso-line-break-override: none; punctuation-wrap: hanging; text-align: left; text-indent: -.38in; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Correct negative
externalities&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;

&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;ol style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Direct controls&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Specific taxes&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ol&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;

&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-left: 0.38in; margin-top: 8.64pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Correct positive
externalities&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;ol style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;Subsidies and government
provision&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ol&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;span style=&quot;color: blue;&quot;&gt;&lt;u&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Correct negative
externalities&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;

&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;Negative externalities result in an &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;overallocation&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt; of resources.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;Government can correct this &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;overallocation&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt; in two ways:&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;(1)
&lt;b&gt;using direct controls&lt;/b&gt; which reduce supply by driving up costs of production and
would shift the supply curve and reduce output,&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;(2) &lt;b&gt;imposing a specific tax&lt;/b&gt;,
&lt;b&gt;T&lt;/b&gt;, to the extent that the cost of producing the goods increases, which would
also shift the supply curve to the left, eliminating the &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;overallocation&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt; of resources and
thus the efficiency loss.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;When
positive externalities are present, the equilibrium output will be smaller than
the efficient output because the consumer is willing to pay a price equal to
the consumer’s individual marginal benefit, but no more.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;Since social benefits exist in addition to
the private benefit, the government must engage in its own production of the
item or aid the producer with subsidies to encourage more production.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;In
either case, the supply curve shifts to the right which lowers the equilibrium
price and leads to a greater equilibrium output level.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;color: black; font-family: Calibri; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;343&quot; src=&quot;data:image/png;base64,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&quot; width=&quot;640&quot; /&gt;&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;b&gt;(a)
Negative externalities&lt;/b&gt; result in an &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;overallocation&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt; of resources.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;direction: ltr; margin-bottom: 0pt; margin-top: 4.32pt; text-align: justify; unicode-bidi: embed; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;(b) Government can correct this &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;overallocation&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt; in two ways:&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;ol style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;&amp;nbsp;using direct controls, which would shift the supply curve &lt;b&gt;from S to S&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;t&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;b&gt;
&lt;/b&gt;and reduce output from &lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;e&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;
to &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;o&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;,&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;&amp;nbsp;imposing a specific tax, T, which would also shift the supply curve from
&lt;b&gt;S to S&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; vertical-align: sub;&quot;&gt;t&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;b&gt;,&lt;/b&gt;
eliminating the &lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt;overallocation&lt;/span&gt;&lt;span style=&quot;color: black;&quot;&gt; of resources and
thus the efficiency loss.&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ol&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;u&gt;&lt;span style=&quot;color: blue;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Correct positive
externalities&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;/span&gt;&lt;br /&gt;
&lt;u&gt;&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Times,&amp;quot;Times New Roman&amp;quot;,serif;&quot;&gt;&lt;span style=&quot;color: black;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;
&lt;br /&gt;
&lt;img alt=&quot;&quot; height=&quot;248&quot; 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width=&quot;640&quot; /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;b&gt;(a)&amp;nbsp;
Positive externalities &lt;/b&gt;result in an &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;underallocation&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt; of resources.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;(b) This &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;underallocation&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt; can be corrected through a subsidy to consumers, which
shifts market demand from &lt;b&gt;D to &lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;D&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: -25%; vertical-align: sub;&quot;&gt;t&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt; and increases output from &lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: -25%; vertical-align: sub;&quot;&gt;e&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;
to Q&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: -25%; vertical-align: sub;&quot;&gt;0&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;b&gt;.&lt;/b&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;&lt;b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;(c)&amp;nbsp; The &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;underallocation&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;b&gt; &lt;/b&gt;can be eliminated by
providing producers with &lt;b&gt;a subsidy of U&lt;/b&gt;, which shifts their supply curve from &lt;b&gt;S&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: -25%; vertical-align: sub;&quot;&gt;t &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;to
&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;S’&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: -25%; vertical-align: sub;&quot;&gt;t&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: 30%; vertical-align: super;&quot;&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;and increases output
from &lt;/span&gt;&lt;b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;Q&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: -25%; vertical-align: sub;&quot;&gt;e&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;
to Q&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt; mso-text-raise: -25%; vertical-align: sub;&quot;&gt;0&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;.&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;This eliminates the &lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;underallocation&lt;/span&gt;&lt;span style=&quot;color: black; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt; of output&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;color: black; font-family: Calibri; font-size: 12.0pt; language: en-US; mso-ascii-font-family: Calibri; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;317&quot; 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&quot; width=&quot;640&quot; /&gt;&amp;nbsp;&lt;/span&gt; &lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/194208500982149732/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/externalities.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/194208500982149732'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/194208500982149732'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/externalities.html' title='Externalities'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-6508989432579183074</id><published>2013-09-26T09:00:00.006+07:00</published><updated>2013-09-27T12:41:02.345+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Economics Lessons"/><category scheme="http://www.blogger.com/atom/ns#" term="Time Value of Money"/><title type='text'>Supply and Demand in the Bond Market</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/u&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;&lt;u&gt;Factors cause the demand curve for bonds to shift &lt;/u&gt;&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;&amp;nbsp;Wealth &lt;/b&gt;when the economy is growing rapidly in a business cycle expansion and wealth is increasing, the&amp;nbsp;&amp;nbsp; quantity of bonds demanded at each bond price (or interest rate) increases as shown below that, at a bond price of $900 and an interest rate of 11.1%, the quantity of bonds demanded is $200 billion.&lt;/li&gt;
&lt;/ul&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;b&gt;Expected returns on bonds relative to alternative assets &lt;/b&gt;the higher expected interest rates in the future lower the expected return for long term bonds, decrease the demand, and shift the demand curve to the left&lt;b&gt; &lt;/b&gt;and the lower expected interest rates in the future increase the demand for long-term bonds and shift the demand curve to the right&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;Risk of bonds relative to alternative assets &lt;/b&gt;An increase in the riskiness of bonds causes the demand for bonds to fall and the demand curve to shift to the left.&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;b&gt;Liquidity of bonds relative to alternative assets &lt;/b&gt;Increased liquidity of bonds results in an increased demand for bonds, and the demand curve shifts to the right.Similarly, increased liquidity of alternative assets lowers the demand for bonds and shifts the demand curve to the left.&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Figure 1 Shift in the Demand Curve for Bonds&lt;/b&gt;&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;When the demand for bonds increases, the demand curve shifts to the right as shown. (Note: &lt;b&gt;P and i increase in opposite directions. P on the left vertical axis increases as we go up the axis, while i on the right vertical axis increases as we go down the axis&lt;/b&gt;.)&lt;/li&gt;
&lt;/ul&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;/div&gt;
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&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&lt;u&gt;&lt;b&gt;Factors cause the demand curve for bonds to shift&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;b&gt;&lt;u&gt;&lt;/u&gt;&lt;/b&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Expected profitability of investment opportunities &lt;/b&gt;in a business cycle expansion, the supply of bonds increases, and the supply curve shifts to the right. also, in a recession, when there are far fewer expected profitable investment opportunities, the supply of bonds falls, and the supply curve shifts to the left.&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/li&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Expected inflation &lt;/b&gt;An increase in expected inflation causes the supply of bonds to increase and the supply curve to shift to the right&lt;b&gt;.&lt;/b&gt;&lt;/li&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Government activities &lt;/b&gt;Higher government deficits increase the supply of bonds and shift the supply curve to the right.also,the government surpluses decrease the supply of bonds and shift the supply curve to the left.&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;img alt=&quot;&quot; height=&quot;456&quot; 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&quot; width=&quot;640&quot; /&gt; &lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Figure 2 Shift in the Supply Curve for Bonds&lt;/b&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;When the supply of bonds increases, the supply curve shifts to the right. (Note: &lt;b&gt;P and i increase in opposite directions. P on the left vertical axis increases as we go up the axis, while i on the right vertical axis increases as we go down the axis.&lt;/b&gt;)&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
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&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;b&gt;Response to a Change in Expected Inflation&lt;/b&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;When expected inflation rises, the supply curve shifts right from &lt;b&gt;Bs1to Bs2&lt;/b&gt;, and the demand curve shifts left from &lt;b&gt;Bd1 to Bd2.&lt;/b&gt; The equilibrium moves from &lt;b&gt;point 1 to point 2&lt;/b&gt;, with the result that the equilibrium bond price (left axis) falls from &lt;b&gt;P1 to P2&lt;/b&gt; and the equilibrium interest rate (right axis) &lt;b&gt;rises &lt;/b&gt;from &lt;b&gt;i1 to i2&lt;/b&gt;. (Note: &lt;b&gt;P and i increase in opposite directions. P on the left vertical axis increases as we go up the axis, while i on the right vertical axis increases as we go down the axis&lt;/b&gt;.) &lt;/li&gt;
&lt;/ul&gt;
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&lt;img alt=&quot;&quot; height=&quot;433&quot; 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&quot; width=&quot;640&quot; /&gt; &lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Response to a Business Cycle Expansion&lt;/b&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;When income and wealth are rising, the demand curve shifts rightward from &lt;b&gt;Bd1 to Bd2&lt;/b&gt;, and the supply curve shifts rightward from &lt;b&gt;Bs1 to Bs2&lt;/b&gt;. If the supply curve shifts to the right more than the demand curve, the equilibrium bond price (left axis) moves down from &lt;b&gt;P1 to P2,&lt;/b&gt; and the equilibrium interest rate (right axis) rises from &lt;b&gt;i1 to i2. &lt;/b&gt;(Note: &lt;b&gt;P and i increase in opposite directions. P on the left vertical axis increases as we go up the axis, while i on the right vertical axis increases as we go down the axis&lt;/b&gt;.)&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
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&lt;img alt=&quot;&quot; height=&quot;485&quot; 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&quot; width=&quot;640&quot; /&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/6508989432579183074/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/supply-and-demand-in-bond-market.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6508989432579183074'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6508989432579183074'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/supply-and-demand-in-bond-market.html' title='Supply and Demand in the Bond Market'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-562232337151858132</id><published>2013-09-14T12:35:00.000+07:00</published><updated>2013-09-14T12:35:50.165+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Time Value of Money"/><title type='text'>Future Value and Present Value Methods</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;Suppose now you have $3000 in hand today,it must be worth more than someone promise to give&amp;nbsp; you $3000 in the next 2 year.because with&amp;nbsp; $3000 in hand today, it can be invested in a bank or fixed income securities(Bond) for example 5% interest rate,so in the next 2 year you will have the principle + interest income.&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Formula&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;FV = PV(1 + r)t&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;FV = future value&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;PV = present value&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;r = period interest rate, expressed as a decimal&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;T = number of periods&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Future value interest factor(FVIF) = (1 + r)t&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;b&gt;Example:&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;u&gt;&lt;b&gt;Method 1 &lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Future Value (FV)&lt;/b&gt; = $3,000(1 + .05)^&lt;span style=&quot;font-size: small;&quot;&gt;2&lt;/span&gt; = $3,306&lt;br /&gt;
&lt;br /&gt;
&lt;u&gt;&lt;b&gt;Method 2&lt;/b&gt;&lt;/u&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;b&gt;PV = present value =&lt;/b&gt;$3000&lt;b&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&amp;nbsp;&amp;nbsp; r= &lt;/b&gt;5%&lt;b&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&amp;nbsp;&amp;nbsp; T=&lt;/b&gt;2 year&lt;br /&gt;
&amp;nbsp;&amp;nbsp; &lt;b&gt;Future value interest factor (FVIF) = (1 + r)t can be found in the table below&amp;nbsp; &lt;/b&gt;is the interest rate&amp;nbsp;&amp;nbsp; 5% for 2 years is &lt;b&gt;(1+r)t = 1.102&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;&amp;nbsp; &lt;b&gt;Future Value (FV)&lt;/b&gt; = &lt;b&gt;PV(FVIFi,n)&lt;/b&gt; or $3,000(1.102) = $3,306&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;
&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: left;&quot;&gt;
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&lt;br /&gt;&lt;/div&gt;
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&lt;b&gt;Using Financial calculator&lt;/b&gt;&lt;/div&gt;
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&lt;u&gt;&lt;b&gt;Method 4&amp;nbsp;&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;b&gt;Using Excel spreadsheet&lt;/b&gt;&lt;br /&gt;
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&lt;a href=&quot;data:image/png;base64,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&quot; imageanchor=&quot;1&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;100&quot; src=&quot;data:image/png;base64,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&quot; 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&lt;b&gt;Present Value:&lt;/b&gt; is the The current worth of a future sum of money or stream of cash flows discounted by the Interest rate &lt;b&gt;(Discount rate,Cost of capital, Opportunity cost of capital,Required return)&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;As we can see in the previous example that $3000 to be received in the next 2 year probably worth less than $3000 in hand today.because $3000 today can be saved with 5% interest rate and&amp;nbsp; in the 2 years time we will receive $3,306. so to find the 3000$ to be received in the next 2 year and how much it&#39;s worth today,it have to be discounted with 5% as an opportunity cost.&lt;br /&gt;
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&lt;b&gt;Formula&lt;/b&gt;&lt;br /&gt;
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&lt;b&gt;PV = FV/(1 + r)t or FV*( 1/(1+r)t)&lt;/b&gt;&lt;br /&gt;
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&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;b&gt;FV = future value&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;PV = present value&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;r = period interest rate, expressed as a decimal&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;T = number of periods&lt;/b&gt;&lt;/li&gt;
&lt;li&gt;&lt;b&gt;Present value interest factor(PVIF) = 1/(1 + r)t&lt;/b&gt;&amp;nbsp; &lt;b&gt;or Discount Factor&lt;/b&gt;&lt;/li&gt;
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&lt;b&gt;Example:&lt;/b&gt;&lt;br /&gt;
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&lt;u&gt;&lt;b&gt;Method 1 &lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
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&lt;b&gt;Present Value (PV)&lt;/b&gt; = $3,000/(1 + .05)^&lt;span style=&quot;font-size: small;&quot;&gt;2&lt;/span&gt; = $2,721&lt;br /&gt;
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&lt;u&gt;&lt;b&gt;Method 2&lt;/b&gt;&lt;/u&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
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&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;b&gt;FV = Future value =&lt;/b&gt;$3000&lt;br /&gt;
&lt;b&gt;&amp;nbsp; r= &lt;/b&gt;5%&lt;br /&gt;
&lt;b&gt;&amp;nbsp;T=&lt;/b&gt;2 year&lt;br /&gt;
&amp;nbsp; &lt;b&gt;Present value interest factor(PVIF) or Discount Factor = (1 + r)t can be found in the table below&amp;nbsp; &lt;/b&gt;is the interest rate&amp;nbsp;&amp;nbsp; 5% for 2 years is &lt;b&gt;1/(1+r)t =0.907&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;&amp;nbsp; &lt;b&gt;Present Value (PV)&lt;/b&gt; =&amp;nbsp; &lt;b&gt;FV(PVIFi,n)&lt;/b&gt; or $3,000(0.907) = $2,721&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjAnqjpzFnJB3nk8qlTO-AfW3HifWDEm_SLPbA8dJRo8IseEQ22lK1adoQJBzc0He1Yd4njjfUncqMfcuZLTOjeuAeVPnF3qRdAG2bstQQVu5M6wgWD7qwQ1MFipIBpdN88vEMGitilmrBn/s1600/pvif.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;408&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjAnqjpzFnJB3nk8qlTO-AfW3HifWDEm_SLPbA8dJRo8IseEQ22lK1adoQJBzc0He1Yd4njjfUncqMfcuZLTOjeuAeVPnF3qRdAG2bstQQVu5M6wgWD7qwQ1MFipIBpdN88vEMGitilmrBn/s1600/pvif.bmp&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;u&gt;&lt;b&gt;Method 4&amp;nbsp;&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
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&lt;b&gt;Using Excel spreadsheet&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/562232337151858132/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/future-value-and-present-value-methods.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/562232337151858132'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/562232337151858132'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/future-value-and-present-value-methods.html' title='Future Value and Present Value Methods'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhP-CI1-VrP_DGrdkD8lpZ15cHrmwdctpiY6AExNVe-VtcT0aWSG60UdHMovIAWIaqMbruVrhIFB9mdpJhAN97o-7QUK05XupkNDJCBYpV4KvbvM1Igk1g9Nr5UAlh1ll8fZ9zyfvCgRUyZ/s72-c/tbv.JPG" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-774694472037661072</id><published>2013-09-14T12:25:00.000+07:00</published><updated>2013-09-14T12:25:40.114+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Time Value of Money"/><title type='text'>Capital Budgeting Techniques</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;u&gt;&lt;b&gt;Capital Budgeting&lt;/b&gt;&lt;/u&gt; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;To forecast a set of cash flows, find the present value of those cash inflows, and make the investment only if the PV of the cash inflows exceeds the investment’s cost.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;The amount of money set aside for the purchase of fixed assets (e.g., equipment, buildings, etc.)&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;A request for authorization to purchase new fixed assets.&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Decision of Replacement or needed to continue current operations.&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Decision of expansion of existing products or markets.&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Merger analysis.&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Companies use the following criteria for deciding to accept or reject projects:&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;1. Payback period&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 2. Internal rate of return&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 3. Net present value&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 4. Profitability index&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;u&gt;&lt;b&gt;Payback period (PBP)&lt;/b&gt;&lt;/u&gt; The period of time required for the cumulative expected cash flows from an investment project to equal the initial cash outflow. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;b&gt;Example: &lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjjsmjXovn62rHwjX48u3awIEsfGPbJjubqkXRJP7xo8kHWSSw20wmrZ28UOPhh08QQvZmTvJw7Dap0GuRo4s1loBbLVW2bqzm0BxTkUpibg7w3QKC6Tt_TwXd48Lteg3-fYL5XqWYX528Z/s1600/pbp.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;403&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjjsmjXovn62rHwjX48u3awIEsfGPbJjubqkXRJP7xo8kHWSSw20wmrZ28UOPhh08QQvZmTvJw7Dap0GuRo4s1loBbLVW2bqzm0BxTkUpibg7w3QKC6Tt_TwXd48Lteg3-fYL5XqWYX528Z/s1600/pbp.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;The project have 5 years cash inflow but it takes only 3.41 years to recover the initial investment $3,000&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;section&quot; id=&quot;section-3&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;h2&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;u&gt;Advantages&lt;/u&gt;&lt;/span&gt;&lt;/h2&gt;
&lt;div class=&quot;section&quot; id=&quot;section-4&quot;&gt;
&lt;ul&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&amp;nbsp;The first is its simplicity.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&amp;nbsp;Using the payback method and reducing the evaluation to a simple number of years is an easily understood concept.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Easily to identify projects that provide the fastest return on investment to recover their money as quickly as possible.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Managers use the payback method to make quick evaluations of projects with small investment. &lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;/div&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;section&quot; id=&quot;section-5&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;h2&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;u&gt;Disadvantages&lt;/u&gt;&lt;/span&gt;&lt;/h2&gt;
&lt;div class=&quot;section&quot; id=&quot;section-6&quot;&gt;
&lt;ul&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&amp;nbsp;The payback method ignores the time value of money. The cash inflows from a project may be irregular, with most of the return not occurring until well into the future.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;A project could have an acceptable rate of return but still not meet the company&#39;s required minimum payback period.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;The payback model does not consider cash inflows from a project that may occur after the initial investment has been recovered.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;the payback method focuses on short-term profitability, an attractive project could be overlooked if the payback period is the only consideration. &lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;/div&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&amp;nbsp;&lt;u&gt;&lt;b&gt;Internal Rate of Return (IRR)&lt;/b&gt;&lt;/u&gt; &amp;nbsp; is the discount rate that forces a project’s NPV to equal zero.&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;Formula&lt;/b&gt;:&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&amp;nbsp;&amp;nbsp; The process of finding the IRR&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: justify;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;By Trial and Error ,We could use a trial-and-error procedure,to try a discount rate; see if the equation solves to zero; and if it doesn’t, try a different rate. We could&amp;nbsp; continue until we found the rate that forces the NPV to zero.&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;b&gt;Example:&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;b style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img alt=&quot;&quot; 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&quot; /&gt; &lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;b&gt;For Project S, the IRR is 14.489%.&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;&lt;b&gt;Using Excel&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;Acceptance Criterion&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;The acceptance criterion generally employed with the internal rate of return method is to compare the IRR to a required rate of return. If the IRR exceeds the required rate, the project is accepted; if not, the project&lt;br /&gt;is rejected. If the required rate of return is &lt;b&gt;12 percent&lt;/b&gt;&amp;nbsp; and the IRR method is employed, the investment proposal will be accepted.because &lt;b&gt;IRR=14.489% &amp;gt; 12%,&lt;/b&gt; A project with an internal rate of return in excess of the required rate of return should result in an increase in the market price of the stock. This is because the firm accepts a project with a return greater than that required to maintain the present market price per share.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;Independent projects:&lt;/b&gt; If IRR exceeds the project’s WACC, accept the project. If IRR is less than the project’s WACC, reject it.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;ul&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;b&gt;Mutually exclusive projects&lt;/b&gt;(&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;Consideration of two or more assets that perform the same function.&amp;nbsp; If one is chosen for purchase, the others are automatically rejected.&lt;i&gt;)&lt;/i&gt;. Accept the project with the highest IRR, provided&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt; &lt;/span&gt;that IRR is greater than WACC. Reject all projects if the best IRR does not exceed WACC.&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;The IRR&amp;nbsp; is useful to know the rates of return on proposed investments,IRR can produce conflicting conclusions when a choice is being made between mutually exclusive projects; and when conflicts occur, the NPV is generally better.&lt;/span&gt;&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;Net Present Value (NPV)&lt;/b&gt;&lt;/u&gt;&amp;nbsp;&amp;nbsp; A method of ranking investment proposals using the NPV, which is equal to&amp;nbsp; the present value of future net cash flows,&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt; discounted at the cost of capital.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp;&lt;b&gt;Formula&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEllhdnLsYMoGA8My0k1B1OvTHiuR9lUlwB0aEfn28dzALouuMrs7u-Es5QR4vfPXVjVCubreWu-MDDRZ7IrHB2BhdPoonvcOtmnRnLnTELyR_xB7E3Q0fr7EfbNmXrWxj3kPTSXMeHp0R/s1600/npv.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;126&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEllhdnLsYMoGA8My0k1B1OvTHiuR9lUlwB0aEfn28dzALouuMrs7u-Es5QR4vfPXVjVCubreWu-MDDRZ7IrHB2BhdPoonvcOtmnRnLnTELyR_xB7E3Q0fr7EfbNmXrWxj3kPTSXMeHp0R/s640/npv.jpg&quot; width=&quot;640&quot; /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;CFo = Initial Investment(Cash outlay or Cash out flow) which is always negative&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;CF1&lt;/b&gt;= &lt;b&gt;Cash inflow in year 1&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;CF2= Cash inflow in year&lt;/b&gt; &lt;b&gt;2&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;CFn= Cash inflow in year n&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;r= discount rate or opportunity cost of capital or required rate of return&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;Steps to calculate&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;ol&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;Find the present value of all cash inflows, discounted at the project’s cost of capital.&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;Sum these Present Value or discounted cash flows&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;To find the project’s NPV.= Sum of these Present Value minus Initial Investment(Cash outlay)&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;If the NPV is positive, the project should be accepted, if the NPV is negative, it should be rejected. If two projects with positive NPVs are mutually exclusive, the one with the higher NPV should be chosen.&lt;b&gt; &lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ol&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;Example:&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;Project S have initial investment $1000 which expected to generate cash inflow for 4 years, year 1=$500,year2=$400,year3=$300,year4= $100. this project have cost of capital 10%.Calculate NPV of the project S?&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp;&lt;b&gt;Answer:&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;Method 1&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/u&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;we plug those number into the formula&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;= &lt;b&gt;- $1000&amp;nbsp;+ 500/(1.10)^1 +400/(1.10)^2+300/(1.10)^3+100/(1.10)^4&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;=&amp;gt; NPV =$78.82 &lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;Method 2&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;Using Excel &lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;186&quot; 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5k5pHjg946i92Q2w27MCWSRuNvbmgccFdtR1bR/7bDtecODKEIoWUlNBUopITdduvfnA0nyk3gx4DEZmY2/uOQ/dYrHY9lCTycRmNnee2OHPM6EoIjUVJKWI1HTt1pvbFwscj8eXb6M34+QYjMzG3jzwuidtfmfzqvd6KENWhlC0kJoKklJEarr2783r6M04OQaj1ZtJFG7TPIqN19nuOcLP72xe9V5/ux+hKCI1FSSliNR0BdqbF4uFTaa09/69T4CFc8NgZGc9989DlmWdE59XVVUURZqmaZoWRdFz1Gx7Z7OZz+dpmtqPGP5bSSiKSE0FSSkiNV279ebDnWo7cSYYjAJEKIpITQVJKSI1XfRmRIXBKECEoojUVJCUIlLTRW9GVBiMAkQoikhNBUkpIjVd9GZEhcEoQISiiNRUkJQiUtNFb0ZUGIwCRCiKSE0FSSkiNV30ZkSFwShAhKKI1FSQlCJS00VvRlQYjAJEKIpITQVJKSI1XfRmRIXBKECEoojUVJCUIlLTRW9GVBiMAkQoikhNBUkpIjVd9GZEhcEoQISiiNRUkJQiUtNFb0ZUGIwCRCiKSE0FSSkiNV1be/NvAUG8gANEKIpITQVJKSI1XfRmRIUXcIAIRRGpqSApRaSmi96MqPACDhChKCI1FSSliNR0be3NzG+GIv8CPvWK4H8IRRGpqSApRaSmi96MqDAYBYhQFJGaCpJSRGq66M2ICoNRgAhFEampIClFpKaL3oyoMBgFiFAUkZoKklJEarrozYgKg1GACEURqakgKUWkpovejKgwGAWIUBSRmgqSUkRquujNiAqDUYAIRRGpqSApRaSmi96MqDAYBYhQFJGaCpJSRGq66M2ICoNRgAhFEampIClFpKaL3oyoMBgFiFAUkZoKklJEarrozYgKg1GACEURqakgKUWkpovejKgwGAWIUBSRmgqSUkRqusLtzcvl8gUXw5lgMAoQoSgiNRUkpYjUdO3Tm29vby8vL22xi4uLPM9ns9nL9uayLO3xkyRJ0zRN0yRJ7J70DX9P0zR1XadpWhTFEZ4iKGEwChChKCI1FSSliNQCV9f1dDrd+KWde/PV1ZVbMxqNHh8fX7A3T6fTJEnKsvT3+CbdXmy5XCZJslwu7atpmu74zCA2DEavYLlcpmla1/XA5QnlhBaLRZZlNjzO5/Ph30hqr6+u68lkkiRJkiRFUTRNM+S7SCoEFtzw5UktQHme+9211i03LrZbb769vfULXFxc+L3Ozrnr6+sX7M1JklRV1b5nY29erVaLxcJ2M5dlOfyNHLFiMDqqoijan/MM/C5COZU8z/M8n8/n9n7gnBtenUntldV1nee57QayvAZ+gkpSJzedTneNgNRC0zSNNWbLJUmSbZVyt958c3NzcXFhpdnmZvgmPRqNXrA3r9f8bb1548I4WwxGx9Y0De8QEpqmaX9kN5/P7c1g4LeT2mnZH6hDliSp01oul5PJxPrW8O8itdAsl8uBuxV2683m8fGxPStjyLfs2pvX9fRmwGMwegX0ZkV1Xe+UAqmdVpIkWZYNWZKkTsg+JVitVvRmdZPJpDPNYZt9enPbw8ODLT8ej0/Ym5umWSwW9vJt37n3j4MoBqNXQG9WZL15YBVbkdpJlWW5PllxG5I6oTzP7dN8erO6NE1totSzS+7Zmx8fH29ubvI8H41Gtvzd3d2perMNMe7NcYHWoYuicM7ZEZF2WEyWZXVdV1VlczTXD7yo67ooijzPsyzLsmynY2gQCAajV0BvVmRD6GKxGLg8qZ2KvaORVPim06mvWfRmaTa52RJ59qj3PXvz3d2dX/Li4uL+/n5IaT7q/uZ2b/aT9IuisOMF7Z4kSWxXvLVn1zrwoq7r9uGT9uMmk8neK4yTYDB6BfRmRZPJpPOJXD9SOwn/5jX8DYikTsJahP8nvVld0zTz+dzac89Bgau9e/PNzY1rubi4eNnz0K17dn6ze/s8dOsvYrd2orr2PVaj0xa3yzE0CASD0SugN8upqqr/nWAdqZ1KVVW+PQ/52JOkTsLP0DD05jg0TWNns9l28ubVgfObZ7OZL9BXV1fSvTlJkp12xiBMDEavgN4sJ8uy9rk1hiC107Lznwy5KAFJvT5fSDbirx1pdihITyHcpzc/PDy0/7lT1d57S47dm90uR8wgWAxGr4DerGUymQyfLOuR2mkNP+EjSb2+qqomb7PP9+3/h/yNSmohc71nT9+hN89mM3+hk5ubG7vz/v7e7nnZ8zevO3ZvtmMHOQWHOgajV0BvFrJYLHo+cOxBaifXv9OrvRhJnRzzNKJhf7L2fGiwQ29+enpqXyBwPB4f73qB647dm20+WWeQyvOcJq2FwegV0JtVdA5dWq1WZVly9WYJy+Vy4KnoSCoE9OZoLBaLNE17xsndevPDw4M/8VzbeDy2ywcerzcvl0v7WRs3pn0+DbN+saX+3tw0jb3u0zSdTqd29jpORSeHwejY/MfHXGc7cDam2ZVj2wZ+O6m9PrtiWdM0dV0Pn5JOUiGgN0tbLpeLxaJpmqqq7JzFPQvv1pufnp5ms1me5+Px2Ba7vLy8ubkZWJr3683W/f2K2dtA+6/w+Xxusyycc3me22bbP7MsWy6XZVm2FyjLcrlctpexR2uaxs9SStN0jxmBODkGo6PK89yf5HL4obSEchJ2VHjH8H0BpPb6fGRFUQw/+QlJhYDeLM0Xwslk8uyv3s69+UDH3HCAwShEhKKI1E5ip3MFGpIKgV00bfjypBaa3f5S7f6b3gxZDEYBIhRFpKaCpBSRmi56M6LCYBQgQlFEaipIShGp6aI3IyoMRgEiFEWkpoKkFJGaLnozosJgFCBCUURqKkhKEanpojcjKgxGASIURaSmgqQUkZouejOiwmAUIEJRRGoqSEoRqemiNyMqDEYBIhRFpKaCpBSRmi56M6LCYBQgQlFEaipIShGp6aI3IyoMRgEiFEWkpoKkFJGaLnozosJgFCBCUURqKkhKEanp2tqbfwsI4gUcIEJRRGoqSEoRqemiNyMqvIADRCiKSE0FSSkiNV30ZkSFF3CACEURqakgKUWkpmtrb2Z+MxT5F/CpVwT/QyiKSE0FSSkiNV30ZkSFwShAhKKI1FSQlCJS00VvRlQYjAJEKIpITQVJKSI1XfRmRIXBKECEoojUVJCUIlLTRW9GVBiMAkQoikhNBUkpIjVd9GZEhcEoQISiiNRUkJQiUtNFb0ZUGIwCRCiKSE0FSSkiNV30ZkSFwShAhKKI1FSQlCJS00VvRlQYjAJEKIpITQVJKSI1XfRmRIXBKECEoojUVJCUIlLTRW9GVBiMAkQoikhNBUkpIjVd9GZEhcEoQISiiNRUkJQiUtN1pr25aZrlclmW5alXBC+MwShAhKKI1FSQlCJS03VQb76+vt61Z++3lsvlsiiKNE2zLMvzPMuyoiiqqtrv0ZqmSdPUVrtpml2/dz6fp2maJMlkMknTdNdHwFGd+WDUNE2WZXv/ahzJmYfysiaTyev8IFJTQVKKSO0YqqpK0/TYP2X/3nx/f+9ajtSb67rOssw5N51O2w11uVxajd67tiZJssdLNs/zxWIxn8950YfpnHNZLBb2B+HGr1ZVVRRFlmXb/uw8fIFtzjmUA/mhxv+p3+7NQxIhtZOYTCbOufl83r7zSHmR1H4Wi0We58452wu23iX4/RJi+zSTJMnzfP2rLxvl/r15PB4fuzfXdW3tdrFYrH+1LEvnXF3XOz2m19MwtrFU7P/9Tuv9fjqO5DwHo+l0ar8p27Z9uVxa92qaxr90l8vlCy7Q4zxDeRFFUbi3+ed8SCKkdhLT6dSeunZvPl5eJLUr+1xuMpnM53Orzs65oijay/D7JcSH6Jxb780vHuWevfnm5qYzmh+jN9tzsfGvB1MUxcDX6Lo9Wm+WZe2PAOjNATrbwag9+2j9S9aq/bu47cVMksR2sRy+QL+zDeVwNnaXZTmfz+fzeVmWwxMhtZNYLBa2s7n9zB81L5LaQ3uPm29d/h5+v+RUVbWxNx8jyn1682w2G41GzrmLi4vj9Wbbneyc69lbXtf1a+5vtj9HDnkEHNs5D0bro7/xn/X7A2H9L5cNE4cv0O+cQzlEWZZZlm380pBESO31VVVlswf3yGLvvEjqQPbMt3/X+P1SZM9npzcfI8pubD7Lnu7rDwdsT3F+8d5sH1Aeb4r3rq3XhkJ6c+DOeTDa1pv9Z/3tP6/tHvto8vAF+p1zKIewiWHT6XR938GQREjtldmn//Zsd950j5oXSR3IRs72+bX4/VJkz2enNx8jym5sPsttxffh4cEWuLy8fHp6enb5vXuztdKeSRodTdPYp2N5nrd3Qpdlmed5nudpmqZp6gcye3ybCW676Iui2PbxSmf+aFtnHabTqT/phz+W0R/d6JxL09Q+dbUHzLKsLEs7CNT+uW3/+saf3rMy5+mcn4ptvXnj/A3/anyRBfqdcyiHaE/a64wMQxIhtVdWFIXvXvbUdd5ujpQXSR1iMpkkSdKZ8MnvlyJ7Pjul8RhRbl7Ube/Bl5eXtsDj4+NRe7M97MCTLs3nc3tf8ZO77f7OsYOTycQ/p/ZMTSaTxWKxWCz8WTs2Pn7TNHVdu979zTbB1O9vsH0P7RPVdf6otWNH/CGPdq69nm2sqqrsFdrZx07inAejbb1543PSvvPwBfqdcyiHsFNeupZOLetPhNRe03K5bL992FPne/NR8yKp/fjdVWY9Pn6/tNjz2enNx4hy66IbW+/t7a1fM7unf/lDerPfB/zskjanu1OI7f9tD3S7UPrfjU7rtUnl22YT+ienpzfbz2p/1mOt3Vd/6/R+i+yr7U8KKL6Hi28wcr3arzd6c5RslrM9gX64GJIIqb0a22nS/rjSnjp6c+CqqvKf/b5aXrsuiYHs+QyuN9vhgLZmNzc37bNq3Nzc3N7evmBvtreK/iK7rqqq9omZF4uFe3N2xk4rXZ+d7AZ8HNbTm+15aA+dfoqMv8fWzZbx5yqy8548OyOF/c1DxDcY9efeXpJ5GrGyD6/azyGfIwelfUb/dXbRruPlRVIH8geB7ZQFv1+hseczuHkaPUODezPj+aV6sx+J+k/p4udg1HVdFIWfrOwX8HMwnHPt66S8bG+2WRzrvwN2Z3uiiHNuPp/bqaltG5fL5Xw+33iO6vWH6tf/COfgnJ8KjguMmH1a5Z9DjlsKyvppttvsjel4eZHU4Tp/l/L7pciez+COC+wZGtxL92Z/Ptptc45XrTnBZVkmSWLVc+NpLqxVtx/tJPubbTZImqY2r9rath2zOOSMj3jWOQ9Ge5yHzn5lDl+g3zmH8lI607qGJEJqJ2RP3ZATXR2eF0kdzgZPfr+k2fM5/Dx0e0fZjc1n+WwD7jTpgcvv9CxYG3Zbrtpi05qtB7crbPv/O1fndq3Zxi/em7fNb+78vWJ/13Y+IBh4+COedc6D0bbezHVPImBPuJ+LxXUZAmdPHdc9kWDPfJIk/H5J29ibQ7nuyav15tVqVZalb5bts8stl0u737bTtrksS5vQbFW7qqrJZOIrqbVY32s70zlWu/fmziPYDvI8zzvn0+hcmcXW0P8RY7OcmZr8Us55MPKTtNZ/1TdeRLT9N97hC/Q451D2ZgO3nRyz/XmaNyQRUjuVTm9eHTMvktqDFeXlcmlnsE3TtPMuzO+XFj9Xdv2guBePMvTevFqtmqaxi8gnSeJPjZxlWVEUi8XCKsJyubRfA7sard8PbfXaf5ftt24fn253du5Zb7HtBfI8t4tC+eX9k7vt/M2dzWnnWlXV8HNU41nnORjZq85vu/391lnGTlVuZzHfePKWwxfY5jxDOZDfZWCHNW+8MOqQREjtJNZ78+poeZHUHvxx+VYkNi7D75cKm+zqn1JrX+0FXjbKQ3vzrl7qaQI2YjAKEKEoIjUVJKWI1HTRmxEVBqMAEYoiUlNBUopITRe9GVFhMAoQoSgiNRUkpYjUdNGbERUGowARiiJSU0FSikhNF70ZUWLrJP0AABEHSURBVGEwChChKCI1FSSliNR00ZsRFQajABGKIlJTQVKKSE0XvRlRYTAKEKEoIjUVJKWI1HTRmxEVBqMAEYoiUlNBUopITRe9GVFhMAoQoSgiNRUkpYjUdNGbERUGowARiiJSU0FSikhNF70ZUWEwChChKCI1FSSliNR0be3NvwUE8QIOEKEoIjUVJKWI1HTRmxEVXsABIhRFpKaCpBSRmi56M6LCCzhAhKKI1FSQlCJS07W1NzO/GYr8C/jUK4L/IRRFpKaCpBSRmi56M6LCYBQgQlFEaipIShGp6aI3IyoMRgEiFEWkpoKkFJGaLnozosJgFCBCUURqKkhKEanpojcjKgxGASIURaSmgqQUkZouejOiwmAUIEJRRGoqSEoRqemiNyMqDEYBIhRFpKaCpBSRmi56M6LCYBQgQlFEaipIShGp6aI3IyoMRgEiFEWkpoKkFJGaLnozosJgFCBCUURqKkhKEanpojcjKgxGASIURaSmgqQUkZouejOiEtlgVH//w6lX4QVEFsqZIDUVJKWI1HTRmxGVyAYjV3x06lV4AZGFciZITQVJKSI1XTv3ZrfFzc3NC/bmPM+TJEnT1DlXFMX6AmVZpm+bTCbtf9q3238nk0ld16vVqq7rdM10Ol3/ufa9WZYd8NziBOIYjMpvvpss/pZNP3fFR+n7n6bvf1p+8135zXf2VfvnaddwJ3GEcm5ITQVJKSI1XYH25tVqtVwu/YO3q21b0zRJkrSLdV3X9i1lWfrHSZIkSZKqqtrfta2Rr1arPM/TNG2aZvjaIhARDEaL8l+u+Cj/cNn857+2v3n+xdeu+Mi6clV/74qPNt6W//jWP0jzn/9O//JV/uEy/3CZvv9p8fGXz1btqv6++PhLWz6bfr4o/9VZoPzmu+LjL+1nFR9/WdXfD9yiCEI5Q6SmgqQUkZqu/Xvz5dtub29ftjevVqs8z/2PWywW25ZZLpfrm+B782q1ms/nzrk0Tf090+m0c0/nMbf9OAROfTCqv//Bimnzn/+uWvM08g+XVoutQ6/f0vc/bT9IcveJNe/VatX857+267pdrDuW//jWFR9N//KV/XOy+Fv7n6vVavqXr+wxk7tP7Ccmd58MnH6tHsp5IjUVJKWI1HTt35uHtOTDe7NV3vUq7E0mk8796ws3TdO5s6oqu8fvhG4vvK1PI3zqg5HtbF7vzYvyX/Mvvl6tVtn08+LjL+dffN2+JXef2FeNtd72Dmarxe1u3WFt2P/TdnW74iNrxlX9/fQvX9kqrVYrv9d5svjbkI1SD+U8kZoKklJEarpC782rN3uLnXPtuRbekN7s72zvRc6yzG2aAbJYLObz+U7riXCoD0Z+d3Lx8Zd+nkbbelUtv/nOF1xjJbi9d9mW2XaUoZ/74ZvxarWyezbO7vA7xfMPl+tfXaceynkiNRUkpYjUdO3fm6+uri4vL/M8f3h4OGpvXr1dnTvTjof05vVJz6tNkzdMlmXMbNalPhj5/c02EWLI+TQmi78VH3/Zvse+MX3/U1+mrY5v2z3se7NfwHp2cvfJth9qy7cncvRQD+U8kZoKklJEarr2781teZ4ftTevWtW5c8SeP1dGZxPaFdlmMydJ0l5sY5kuy3IymfSv1cZnoGOnzcQLUo+g+c9/0/c/bU9czqaf9xzSZ7t+OxOXbZ6GFd/5F19bF58s/tbendzhf2g2/Xz5j2+z6efp+59uO/LP728eeGigeijnidRUkJQiUtP1Mr3ZOXd3d3fU3rx6U3+tpvs7+3tz0zS+cK9Pj7bjDttn1cjzfH0qSEdVVWWvZx8BxxPBYFTV39thfO1be/py22Txt/VZy/5AQH8rPv6y/xi+qv7eH/BnhXv9fBre9C9fDd/ZvIoilDNEaipIShGp6dq5N9/d3c1mM/v/h4eH8Xhsy19eXr54b14/fbKvzr7s5nm+sTfbOZidc3aiuo1ddrFY2MK2A7uu605Th5xoBqNF+a/Ojuf1s2HYft+Nlbr+/gc7nVy7CvfvHl7+49vk7pP2D904r8N+6MCZzSaaUM4KqakgKUWkpmvn3tzx+Pi407fstHIbz2sxmUzsx9mEim29eePJNzr8eTbseMH1qdIbsb85ZJENRn6Ws82g6HzVZi2v70i2nce2fPnNd74Kd6ZBt9lcDqvg7VPdrVftbPp5Nv28Z8rHhq2IK5QzQWoqSEoRqenapzc/PDz4Xc5PO55hY6eV23Y+uKIo7CdOp9M8zzuH8Q3vzf6h7EEGXh3QDTDkcXAMkUXgio/aRwq2v9T857/J3Scbq7DtZvYTLdpzpjf+lM5Z51at6tzZmT39y1e7luZVdKGcCVJTQVKKSE3Xbr358vLSvuqvDnhzc2P3HGOeRs95lH11Xn/Z7dSb/VUJ16+fAkXqg1Gnp9q54fxEi86S284Tt34KOZuR3H6E9o7kjWepW+/Ni/JfndI8sECrh3KeSE0FSSkiNV279ebr62u/gF0m0P/zGNcL7JwBo61pGn81wQ2bNLg3209x268dCC3qg1H+4bJ9QJ512fXZxrazedt1TDr7m1dverN/BPunn/jhq7nvwet7oKv6+/T9T5f/+Lb85jt/y6afD7lkoHoo54nUVJCUIlLTtVtvns1m/kDAtuvr6yGleafebJOPe+YK28yKzvp3piwPYccacq2TOKgPRnYha78z2HYbW8dt79y1nc3bTrJhVwf03+KnO/tH8BM//D7pjcXaN+/O2Tb8jeueRIzUVJCUIlLTtVtvtup8fX19cXFhi11eXg48A93w3lzXdZqmthvY9gRvO6dye1JyVVXt73JvTqnx7EVMbNf1kBVD+NQHIyusdgyfleNs+vn8i687MyKy6efJ3Sc90yTKb74rPv4yff/T/MPl+iP4Mzq3v2VR/iv/cGln4Sg+/rJ9+g5/Ye3OredcdW3qoZwnUlNBUopITdfOvflAp9pOnIloBqOq/t72NPcs8Jrrc4hoQjkrpKaCpBSRmi56M6IS2WDUc6VAIZGFciZITQVJKSI1XfRmRIXBKECEoojUVJCUIlLTRW9GVBiMAkQoikhNBUkpIjVd9GZEhcEoQISiiNRUkJQiUtNFb0ZUGIwCRCiKSE0FSSkiNV30ZkSFwShAhKKI1FSQlCJS00VvRlQYjAJEKIpITQVJKSI1XfRmRIXBKECEoojUVJCUIlLTRW9GVBiMAkQoikhNBUkpIjVd9GZEhcEoQISiiNRUkJQiUtO1tTf/FhDECzhAhKKI1FSQlCJS00VvRlR4AQeIUBSRmgqSUkRquujNiIp/Af/w7Z+5BXJjVFFEaipIShGp6dram5nfDEX05gBvPpRTvzqwA1JTQVKKSE0XvRlRoTcHeOMdQhGpqSApRaSmi96MqNCbA7zxDqGI1FSQlCJS00VvRlTozQHeeIdQRGoqSEoRqemiNyMq9OYAb7xDKCI1FSSliNR00ZsRFXpzgDfeIRSRmgqSUkRquujNiAq9OcAb7xCKSE0FSSkiNV30ZkSF3hzgjXcIRaSmgqQUkZouejOiQm8O8MY7hCJSU0FSikhNF70ZUaE3B3jjHUIRqakgKUWkpovejKjQmwO88Q6hiNRUkJQiUtNFb0ZU6M0B3niHUERqKkhKEanpojcjKvTmAG+8QygiNRUkpYjUdO3fm+/u7vzCV1dXL9ub5/N5uqYsy/Y/kyTx/y2Koqqq9iMMXxIxibU3//vrP1393/jvf/39kR7/3dtfDF+TLz57j94cPVJTQVKKSE3X/r354uLClhyNRrPZ7GV7s1ksFvYj6rr2d9Z1bXcul0u7Z7lcJkninFssFu1vH74kohFlb/7zH4ufjX/67Eb9/a+//8mPfzRk2z94eMeeJXtY51ynN3/w8M7Pxj/95fXlz8Y//eDhnc6XhpdserMuUlNBUopITdeevfnm5sYveXNzM7A079qby7Lc+MKyO8uy9Pf4ht00zX5LIg6R9ebfTX5lVfjZjfpn+Qe/5LMP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width=&quot;640&quot; /&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&amp;nbsp;The formula in Cell B5 is: NPV(B2,C4:F4), and it results in a value of $78.82.&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;Acceptance Criterion&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;The decision rule is to accept projects that have a positive NPV, and reject projects with a negative NPV.&lt;/span&gt;&lt;/span&gt;&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/u&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;The only drawback to NPV is that it relies on cash flow and discount rate values that are often estimates and so not certain, A project with NPV = $78.82 implies that the total shareholder wealth of the firm will increase by $78.82 if the project is accepted.&lt;/span&gt;&lt;/span&gt;&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/u&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;a) &lt;b&gt;NPV vs IRR: Independent projects&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Independent projects:&amp;nbsp; are projects whose cash flows are not affected by one another. both NPV and IRR lead to the same accept/reject decisions.&lt;/span&gt;&lt;br /&gt;
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cMP6+/HmDNv0KQFMQC9NfYpE1vhzZ9M0Sd6sYS4N20SmPkUiK71c09bm4J9lIl0YL9csTn2KRNZ8lTMBeJUzAfUpEoFkBbANoT5FIpCsAIFP2La4zbUNAp+wbXBD4FNM6lMkAskKYBtCfYpEIFkBbEOoT5EIJCuAbQj1KRKBZAWwDaE+RSKQrAC2IdSnSASSFcA2hPoUiUCyAtiGUJ8iEUhWANsQ6lMkAskKYBtCfYpEIFkBbEOoT5EIJCuAbQj1KRKBZAWwDaE+RSKQrAC2IdSnSASSFcA2hPoUiUCyAtiGUJ8iEUhWANsQ6lMkAskKYBtCfYpEIFkBbEOoT5EIJCuAbQj1KRKBZAX/BzkNrOIrd8puAAAAAElFTkSuQmCC&quot; /&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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/&gt; &lt;/span&gt;&lt;br /&gt;
&lt;ol&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;If cash flows of &lt;b&gt;project S&lt;/b&gt; are discounted at cost of capital &lt;b&gt;(r)&lt;/b&gt;,example from 0% to 14.5% , NPV is positive up to &lt;b&gt;(r) &lt;/b&gt;equal IRR=14.5% that make the project S NPV=0&amp;nbsp;&amp;nbsp;&lt;b&gt;&lt;/b&gt; =&amp;gt; accept&amp;nbsp; the project.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;The project S will be rejected when the cost of capital&lt;b&gt; (r) &lt;/b&gt;&amp;gt; IRR ,because it also make the NPV negative. example in the graph if &lt;b&gt;(r)&lt;/b&gt; = 15% &amp;gt; IRR=14.5% ,its NPV is ($8.33)&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;If cash flows of &lt;b&gt;project L&lt;/b&gt; are discounted at cost of capital &lt;b&gt;(r)&lt;/b&gt;,example from 0% to 11.8% , NPV is positive up to &lt;b&gt;(r) &lt;/b&gt;equal IRR=11.8% that make the project L NPV=0&amp;nbsp;&amp;nbsp; =&amp;gt; accept&amp;nbsp; the project.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;The project L will be rejected when the cost of capital&lt;b&gt; (r) &lt;/b&gt;&amp;gt; IRR ,because it also make the NPV negative. example in the graph if &lt;b&gt;(r)&lt;/b&gt; = 13% &amp;gt; IRR=11.8% ,its NPV is ($31.35)&lt;/span&gt;&lt;/li&gt;
&lt;/ol&gt;
&lt;ol&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/ol&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;u&gt;&lt;b&gt;The profitability index(PI)&lt;/b&gt;&lt;/u&gt;&amp;nbsp; is the present value of cash inflows relative to the project cost. It is a benefit/cost ratio, providing a measure of the relative profitability of a project. The profitability index decision rule is to accept projects with a PI greater than one, and to reject projects with a PI less than one.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;b&gt;Formula: &lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp; &lt;b&gt;PI =&amp;nbsp; 1 + (NPV/Initial investment)&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;Acceptance Criterion&amp;nbsp;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;If the NPV is positive, the project is acceptable and the PI is more than 1&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: inherit; font-weight: normal;&quot;&gt;If the NPV is negative,the project is rejected and the PI is less than 1&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;u&gt;&lt;b&gt;&lt;br /&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/774694472037661072/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/capital-budgeting-techniques.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/774694472037661072'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/774694472037661072'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/capital-budgeting-techniques.html' title='Capital Budgeting Techniques'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjjsmjXovn62rHwjX48u3awIEsfGPbJjubqkXRJP7xo8kHWSSw20wmrZ28UOPhh08QQvZmTvJw7Dap0GuRo4s1loBbLVW2bqzm0BxTkUpibg7w3QKC6Tt_TwXd48Lteg3-fYL5XqWYX528Z/s72-c/pbp.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-6819854728212822220</id><published>2013-09-11T13:06:00.000+07:00</published><updated>2013-09-11T13:06:59.094+07:00</updated><title type='text'>The Security Market Line (SML)</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;101&quot;&gt;The&amp;nbsp;security market line (SML) is the line that reflects an investment&#39;s risk versus its return, or the return on a given investment in relation to risk.&amp;nbsp;The measure of risk used for the security market line is beta.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;101&quot;&gt;&lt;/span&gt;&lt;!----&gt;&lt;br itxtnodeid=&quot;98&quot; /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot;&gt;The line begins with the risk-free rate (with zero risk) and moves upward and to the right.&amp;nbsp;As the risk of an investment increases, it is expected that the return on an investment would increase.&amp;nbsp;An investor with a low risk profile would choose an investment at the beginning of the security market line.&amp;nbsp;An investor with a higher risk profile would thus choose an investment higher along the security market line.&lt;/span&gt;&lt;br /&gt;
&lt;br itxtnodeid=&quot;95&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;91&quot; style=&quot;border-collapse: collapse; width: 320px;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;110&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;111&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;112&quot;&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;86&quot;&gt;Given the SML reflects the return on a given investment in relation to risk, a change in the slope of the SML could be caused by the risk premium of the investments.&amp;nbsp;Recall that the risk premium of an investment is the excess return required by an investor to help ensure a required rate of return is met.&amp;nbsp;If the risk premium required by investors was to change, the slope of the SML would change as well.&lt;/span&gt;&lt;br /&gt;
&lt;br itxtnodeid=&quot;84&quot; /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;83&quot;&gt;When a shift in the SML occurs, a change that affects all investments&#39; risk versus return profile has occurred.&amp;nbsp;A shift of the SML can occur with changes in the following:&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;ol itxtharvested=&quot;0&quot; itxtnodeid=&quot;81&quot; type=&quot;1&quot;&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;115&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;118&quot;&gt;Capital market conditions.&lt;/span&gt;&lt;/b&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;116&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;117&quot;&gt;Expected real growth in the economy.&lt;/span&gt;&lt;/b&gt; &lt;/li&gt;
&lt;b&gt;&lt;/b&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;114&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;119&quot;&gt;Expected inflation rate.&lt;/span&gt;&lt;/b&gt; &lt;/li&gt;
&lt;/ol&gt;
&lt;/div&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/6819854728212822220/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/12/security-market-line-sml.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6819854728212822220'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6819854728212822220'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/12/security-market-line-sml.html' title='The Security Market Line (SML)'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgYQyky8n9WeiX388WYvazwzlzNU_9FfrXbkcvIsLjZO4dmDWaxDvfbym2gAMDxOVhhX2MHKZW_qFr9QJb2g1fHOnQELtkA34P_xm2vc-49zuTqkKNrsBXriUDmylVr4jaz7vjPsF0xkyRO/s72-c/SML.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-4882035277033859421</id><published>2013-09-07T08:12:00.000+07:00</published><updated>2013-09-07T08:12:14.342+07:00</updated><title type='text'>Why Do Companies Issue Stock?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhZvMJSMo8-xDP5j2iCBjXd25ZQGrl8aDbPuD2Al6uBYa8NnYu-WxLUrfw6SlaiJ7L_ydF0sgUH7miGFUGEu6-5QVItPyciSXGRa8Tyd8b6OnIEcEiKSRkZdzYIwlTHa1AyuiYvmPs5OlMm/s826/stockcf.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;460&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhZvMJSMo8-xDP5j2iCBjXd25ZQGrl8aDbPuD2Al6uBYa8NnYu-WxLUrfw6SlaiJ7L_ydF0sgUH7miGFUGEu6-5QVItPyciSXGRa8Tyd8b6OnIEcEiKSRkZdzYIwlTHa1AyuiYvmPs5OlMm/s640/stockcf.jpg&quot; width=&quot;640&quot; /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Public Companies throughout the world issue new stock or&amp;nbsp;shares every day. But what is stock, and why does a company issue it?&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;b&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;What is Capital ?&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Let’s imagine that you decide to start up your own ice cream shop business. You will need to invest in equipment, food supplies and property. All the money that you invest to start your business is called capital. Essentially, the capital of a business consists of all of its assets (or items to assist in the creation of wealth). What if it dawns on you that you don’t have enough cash to buy all the needed assets? Let’s see how new businesses and companies deal with this problem.&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;b&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;Equity vs. Debt&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;To start a new business (or fund a new project) a company can raise money in two ways – by selling shares of equity or by incurring debt. If the owner of our ice cream parlor invested all their own savings to buy the materials necessary to start the business, they made an equity investment in the company. Equity is simply ownership of a corporation. Typically, ownership units in a corporation are referred to as stock. However, if our owner did not have necessary funds to start their own business they could finance their operation in one of two ways:&lt;/span&gt;&lt;/div&gt;
&lt;ol&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Issue stock (or certificates of partial ownership in his company) to people who may be interested in helping their venture out in return for a proportional share of the profits that the company might generate.&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Borrow money that will need to be paid back with interest. So, what are the advantages of selling stock? &lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;/ol&gt;
&lt;h2 style=&quot;text-align: justify;&quot;&gt;
&lt;u&gt;&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Why Do Corporations Issue Stock?&lt;/span&gt;&lt;/u&gt;&lt;/h2&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Businesses issue stock to &lt;b&gt;&lt;span style=&quot;text-decoration: underline;&quot;&gt;raise capital&lt;/span&gt;&lt;/b&gt;. It’s as simple as that.&lt;/span&gt;&lt;/div&gt;
&lt;h3 style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small; font-weight: bold;&quot;&gt;Advantages of issuing stock: &lt;/span&gt;&lt;/h3&gt;
&lt;ol&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;A Company can raise more capital than it could borrow.&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;A Company does not have to make periodic interest payments to creditors.&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;A Company does not have to make principal payments.&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;/ol&gt;
&lt;h3 style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small; font-weight: bold;&quot;&gt;Disadvantages of Issuing Stock: &lt;/span&gt;&lt;/h3&gt;
&lt;ol&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;The principal owners have to share their ownership with other shareholders.&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Shareholders have a voice in policies that affect the company operations.&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;/ol&gt;
&lt;h3 style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit; font-size: small;&quot;&gt;Advantages for Stockholders&lt;/span&gt;&lt;/h3&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;As part owner of a corporation, you may be entitled to share in the profits of the company. There is also a chance that the company will grow and the price of the stock may rise. If the company achieves economic success, the stock value will go up and stockholders will benefit. For example, if you invested $1,000 to buy 100 shares of a company at $10 each and the shares rose to $13 each you would gain $300. This is equivalent to a 30% return. In cases like this, both the stockholders and the business would be pleased.&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;(See more)&lt;/b&gt; &lt;/span&gt;&lt;a href=&quot;http://cambodia-financial-market.blogspot.com/2011/06/primary-secondary-market-there-are-two.html#more&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;Primary and Secondary market&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/4882035277033859421/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/06/why-do-companies-issue-stock-public.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4882035277033859421'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4882035277033859421'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/06/why-do-companies-issue-stock-public.html' title='Why Do Companies Issue Stock?'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhZvMJSMo8-xDP5j2iCBjXd25ZQGrl8aDbPuD2Al6uBYa8NnYu-WxLUrfw6SlaiJ7L_ydF0sgUH7miGFUGEu6-5QVItPyciSXGRa8Tyd8b6OnIEcEiKSRkZdzYIwlTHa1AyuiYvmPs5OlMm/s72-c/stockcf.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-3580279185891887849</id><published>2013-09-07T08:03:00.000+07:00</published><updated>2013-09-07T08:03:36.194+07:00</updated><title type='text'>How to Use the Relative Strength Index</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
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One of the most useful tools employed by many technical commodity traders is a momentum oscillator which measures the velocity of directional price movement.&lt;/div&gt;
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When prices move up very rapidly, at some point the commodity is considered overbought; when they move down very rapidly, the commodity is considered oversold at some point. In either case, a reaction or reversal is imminent. The slope of the momentum oscillator is directly proportional to the velocity of the move, and the distance traveled up or down by this oscillator is proportional to the magnitude of the move.&lt;/div&gt;
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The momentum oscillator is usually characterized by a line on a chart drawn in two dimensions. The vertical axis represents magnitude or distance the indicator moves; the horizontal axis represents time. &lt;/div&gt;
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Learning to use this index is a lot like learning to read a chart. The more you study the interaction between chart movement and the Relative Strength Index, the more revealing the RSI will become. If used properly, the RSI can be a very valuable tool in interpreting chart movement. &lt;/div&gt;
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RSI points are plotted daily on a bar chart and, when connected, form the RSI line. Here are some things the index indicates as shown by examples from the following silver chart:&lt;/div&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhV4AVDRGGqEJi7hcWbSEm1YQQnr_khZi-05wMKj2JWvyEKS1UvH9ZDRz98bm5RWM8NepNsYkBNbyG-LfYmMxDCOA1xiItKFCJAL_1NVSwmLkGfHJ8t6KPYIOOXrzRkB0WOwUKN2SXIC0Qs/s1600/ppppppp.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; hca=&quot;true&quot; height=&quot;640&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhV4AVDRGGqEJi7hcWbSEm1YQQnr_khZi-05wMKj2JWvyEKS1UvH9ZDRz98bm5RWM8NepNsYkBNbyG-LfYmMxDCOA1xiItKFCJAL_1NVSwmLkGfHJ8t6KPYIOOXrzRkB0WOwUKN2SXIC0Qs/s640/ppppppp.png&quot; width=&quot;490&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;b&gt;&lt;u&gt;Tops and bottoms&lt;/u&gt; &lt;/b&gt;- These are often indicated when the index goes &lt;b&gt;above 70 or below 30&lt;/b&gt;. The index will usually top out or bottom out before the actual market top or bottom, giving an indication a reversal or at least a significant reaction is imminent.&lt;/div&gt;
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The major bottom of Aug. 15 was accompanied by an RSI value below 30. The major top of Nov. 9 was preceded by an RSI value above 70. The top made on Jan. 24 was preceded by an RSI value of less than 70. This would indicate this top is less significant than the previous one and either a higher top is in the making or the long-term uptrend is running out of steam.&lt;/div&gt;
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&lt;b&gt;&lt;u&gt;Chart formations&lt;/u&gt;&lt;/b&gt; - The index will display graphic chart formations which may not be obvious on a corresponding bar chart. For instance, head-and-shoulders, tops or bottoms, pennants or triangles often show up on the index to indicate breakouts and buy and sell points.&lt;/div&gt;
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A descending triangle was formed on the RSI chart during October and early November that is not evident on the bar chart. A breakout of this triangle indicates and intermediate move in the direction of the breakout. Note also the long-term coil on the RSI chart with the large number of support points.&lt;/div&gt;
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&lt;b&gt;&lt;u&gt;Failure swings&lt;/u&gt;&lt;/b&gt; - Failure swings above 70 or below 30 are very strong indications of a market reversal.&lt;/div&gt;
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After the RSI exceeded 70 during October, the immediate downswing carried to 65. When this low point of 65 was penetrated the following week, the failure swing was completed.&lt;/div&gt;
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After the low of Aug. 15, the RSI shot up to 41. After two downswings, this point was penetrated on the upside on Aug. 26, completing the failure swing.&lt;/div&gt;
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&lt;b&gt;&lt;u&gt;Support and resistance&lt;/u&gt;&lt;/b&gt; - Areas of support and resistance often show up clearly on the index before becoming apparent on the bar chart. Trendlines on the bar chart often show up as support lines on the RSI. The mid-November break penetrated the uptrend line on the bar chart at the same time as the support level on the RSI chart.&lt;/div&gt;
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&lt;b&gt;&lt;u&gt;Divergence&lt;/u&gt;&lt;/b&gt; - Divergence between price action and the RSI is a very strong indicator of a market turning point and is the single most indicative characteristic of the Relative Strength Index. Divergence occurs when the RSI is increasing and price movement is either flat or decreasing. Conversely, divergence occurs when the RSI is decreasing and price movement is either flat or increasing. Divergence does not occur at every turning point.&lt;/div&gt;
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On the silver chart, there was divergence between the bar chart and RSI at every major turning point. The top made in November was &quot;warned&quot; by the RSI exceeding 70, a failure swing and divergence with the RSI turning sideways while prices continued to climb higher.&lt;/div&gt;
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Can you pick out the two potential reversals on the RSI indicator?&lt;/div&gt;
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&lt;b&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Answer&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiaDnHiK3sqTQyWycm2k6ckx4qCpEx9H46qQN1HVokcA2p980GMZiPaicJuVhP9lrA_A8Wv3_XfCQyvqi-5-_rsS_j1pLv7wMJv8k5YNlK0_mLoSNoUUOPCfvRaCC38hLa-Xf8Br3JOZB5A/s1600/lesson6_RSI-McCrea-RevA_html_732303b0.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; hca=&quot;true&quot; height=&quot;555&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiaDnHiK3sqTQyWycm2k6ckx4qCpEx9H46qQN1HVokcA2p980GMZiPaicJuVhP9lrA_A8Wv3_XfCQyvqi-5-_rsS_j1pLv7wMJv8k5YNlK0_mLoSNoUUOPCfvRaCC38hLa-Xf8Br3JOZB5A/s640/lesson6_RSI-McCrea-RevA_html_732303b0.png&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Throughout May and into early June the RSI signaled an oversold condition, indicating a potential upward turn - which ended up occurring throughout June, July, and into early August. &lt;/div&gt;
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From mid-September through early November it signaled an overbought condition, indicating a potential downswing - which occurred immediately afterward.&lt;/div&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/3580279185891887849/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/09/how-to-use-relative-strength-index.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3580279185891887849'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3580279185891887849'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/09/how-to-use-relative-strength-index.html' title='How to Use the Relative Strength Index'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhV4AVDRGGqEJi7hcWbSEm1YQQnr_khZi-05wMKj2JWvyEKS1UvH9ZDRz98bm5RWM8NepNsYkBNbyG-LfYmMxDCOA1xiItKFCJAL_1NVSwmLkGfHJ8t6KPYIOOXrzRkB0WOwUKN2SXIC0Qs/s72-c/ppppppp.png" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-7988024218847421674</id><published>2013-09-07T07:58:00.000+07:00</published><updated>2013-09-07T07:58:30.157+07:00</updated><title type='text'>Issuing Common Stock at Par and Premium</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
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Stocks of public companies are bought and sold on a stock exchange, such as the New York Stock Exchange (NYSE) or Cambodia Securities Exchanges(CSX).&amp;nbsp;&lt;/div&gt;
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&lt;b&gt;Tombstone&lt;/b&gt;&lt;/div&gt;
A written advertisement placed by investment bankers in a 
public offering of a security. It gives basic details about the issue 
and, in order of importance, the underwriting groups involved in the 
deal.&lt;br /&gt;
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&lt;b&gt;Example &lt;/b&gt;&lt;br /&gt;
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&lt;img alt=&quot;&quot; height=&quot;533&quot; 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&quot; width=&quot;640&quot; /&gt;&lt;br /&gt;
&lt;br /&gt;
Smart Touch’s tombstone shows that the company hoped to raise approximately $200,000,000 of capital (10,000,000 shares times   $20 per share).&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Issuing Common Stock at Par&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Suppose Smart Touch’s common stock carried a par value of $1 per share. The stock issuance entry of one million shares at par value on &lt;b&gt;January 1&lt;/b&gt; would be as follows:&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;img alt=&quot;&quot; height=&quot;91&quot; 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DqnMPX2M+4x57rA55LByUHWmveqjc4d0pqtdKLeO1uxXRP9w7/7dqScThu9va3+qU/Wt5o+/1q7z4810JvirfPnw0QPLt8bX1X3pLUbo77/DUBO5XdCZ4g6mjIj+YerJxNvt11NPJuyd6Y+/1uQFEf2Dr6sbsuL6kMrb7de+rm65yfz2+6++rm784WdzyGHlgq0zff70+Qt2taQztQ+t2a+Xa899Xd1vt1+bD21rf954864PfmmvU0MznSm4HJBz4f5iKXxzTx87b5X8MUfIbYHOFL/KlHGpM809faz+laX+nezukErg2S/qy9TYvM0hh5ULDp0pzXymtqE1+/Xw0YNLlWJb+3PqyQQWnmUJD2k39+7flb9ypp5MRPQPweVAf/+d/v474mFICQouB+TQH3+tvd1+jVPPPX0sJ4roHwLPfpFzibS93X6NAK9ag2VTf/v9VyT9IEj2dvt1f/8dBK7FP+qdRQ7NPX3c338H3YkrzvR2+/W9+3cNbW4sGE/8H6NqGSKCCBpCTfXs8OXac+8aTIgX0JniDXWme/fvqjeBqScT/f13rnPIpvJ4YUduks4P1atcoDM14EK5XbRmv3xd3ffu37V5wU70neooU08m7t2/G9E/ICzs6+oOLgd2ou8QFHn46MHb7ddYYJJqZYKXQ4afksrV3B3oEYQGwTDLyg1NFcmAT8DhEA2WJKF6Z8FyO162rf0p2ifOhBdYxuQaAgLU0k6bHAW80nC0njP98dea/VtMSKtBZ4o31Jl8Xd1qroX6eneHbCrHdxA0cn7o0i6IM2FbSzqTmwvldtGa/fJ1ddvbPYIu8iUmZjgEVEatSlaLYCpXOgR/kqgPtECitWoNhvMKCPzCwGQ1yvBim7MElwOW8Rg59dSTiWumRtmD9qvnrRdnsnzj6jnT9VcnCWkydKY4nakWOlMDLpTbRWv2C1EfmxxhrFLJl6pk2DiTi0PI0TG0TbTAiTNJd9QVN8OLbc5y7/5dywwhRMXmnj72OqvJIDfoi2VYC++CxNLebr9+u/1aUtNAvWoJaX3oTPGGOlN//x31D0I1VO/ukE3luDvBh5wfqle5QGdqwIVyu2jNfmGitbQBxFT6++8Y8mY8ciZz+o66wu3QmbDhB2Iw6rqeWme9s5j/JJJTI41JMpw8whBnQsstQ1945ASxNCiRGfXF9qFEQloNOlO8oc6EPZDkS9VX3B0yVG5O9Mbdyf6Qk8oFOlMDLpTbRWv2C3sN9PffMWwp9nb7NTbSMEiGetE31pnMT/Cpv0UO1+bUB1wtFxBtzoK4jnlrNVRlYzANfC8MDUCTzA8wGu5E8pZZDgu2xPSu2YQ0HDpT/NrOpN5Jfvv9V/nDCXmfcg90d0itHH/CyRzxcu257G9ic8imckvoTA24UG4XLdsvZHnfu39X5uad6Lt79+9CjJANLRuR4Ykz/L+xzmTYKQrRETUh+lJnerv9GoEiyAd+A/FiPKm3E31ncxb8evf333m59vy333+VBT6DfnmqTffu31VTppB1rr418erju+aIVz1nasKqIiGNhc4Uv54zBZ79YrhZyb0Fu3KrL77qIXPl8vkEuMGqm5vYHLI5rxk6UwMulNtFK/cLz5fhKX357BSZlXei7+aePgay18Aff63JZgF4RB9rWOo+AngxFssePnpg2GJAfkoeRkMzcCJ1N331ZYYaDL0wf8AI/A8mpHbWfJZ4YQeVI4ULmqL2K648wefR5lXB5YB5ffDl2nPs/Y1lxHr7etdzJnMQkZAWh84UdzZl/PHXGh7TwS3R8KiNGqXeib7Dvd1857zqIXPl6qegGB6UsTlkc14zdKZrXSi3kXbtF2kg+GgUy0OimJKq5QRsbXXj/SLkStCZ4teeMsxr/Q3E08otoTN5daG0LO3aL9JY5p4+tlnXx14Jvss+Z0CtrT32cycdBZ0pfu0pA7sNe9Q2Tyu3hM7k1YXSsrRrv0hj2Ym+s98FSrYjVzdbr4enG0oR4hF0pvj1poyXa8/Vj11vLJ5WXg86kycXSivTrv0iN8K29ic/eZe0K3SmOKeMWuhMHXehtGu/CCGksdCZ4pwyaqEzddyF0q79IoSQxkJninPKqOXWO5Omr3vEs/89l3/biXbtFyGENBa5T3byDZNThgqdqeMulHbtFyGENBY6k8YpoxY6U8ddKO3aL0IIaSx0Jo1TRi10po67UNq1X4QQ0ljoTBqnjFroTB13obRrvwghpLHQmTROGbXQmTruQmnlfr0PL78JBW+8GbeFUGz1fXj5xptBSLtCZ9Jae8poPnSmjrtQnPRrfXN+cmrE19Xd29ezsDTdnIatb8739vX09vXc+BDdFvyBCV9Xtz8wceMtIaQtoTNp7TsVuoPO1HEXisN+bWwt+rq6X7zyN7Nto+ODk1MjNz5Et4X1zXlfV/f65vyNt4SQtoTOpLXvVOgOOlPHXSgO+xVcmfV1dW9sLTatYaHYqq+rO7gye+ND1DRm5sZGxwdd//jC0rSvqzsUW/WiAaHYanBllkulpJOhM2ntOxW6g87UcReKw35h3ec68/FVQWSroybpazri9cNyNg148crv6+pmvhTpZOhMWvtOhe6gM3XcheKwX6Pjg2pqUSi2Covq7esRrQmuzCIDCd95EwoaZvGh4QFZOXofXp6ZG5ucGhkaHlDFaGNrcXJqpLevZ2h4wD6Z6cUr/+j4oOpVwZXZmbkxf2BiZm5MZvf34WWcRW0kkn7QQjm0sbU4NDxgeejFK78cwlE5kSoZ65vzQ8MDSPna2FpUazAQiq0iRQzLnTNzY719Pb6u7qHhAYn01DuL9MsfmOjt65mZG9OUsBzaMDQ8YOM3GHxfV/fk1AhOZ9kA9fUYagSihoYHDBHHF6/8vX096jhvbC329vW8eOVHXlozbZsQj6Azae07FbqDztRxF4rDfmFGlC8np0Y2thbfhIL4j6avLyxNB1dmISgbW4sbW4uYlTGja9VABV78Prws864a21jfnJ+ZG8PzX+rPGoBwYD7G69EkcRrYD+rBRD46PoifguotLE2jhdAL/AgavLA0jWrlp/yBCSx7oX7YgBjJ5NQI2g9jgwbh/1K5mcmpkTeh4MLStOTULyxNq45Y7ywymBjnhaVpWBeSmWBXCNHVS2xCT9+HlzHI9RogQNrU7HLVjfCDL175Q7FVuUggvqgc+nvj1zkh14fOpLXvVOgOOlPHXShO+mWYXDElGyINhmWd9c15NSUZE6pMyaPjgxKMkapEdCwrVBkdHzRkoyPdSg1mwF02thZDsVWEiEbHB/ElaoYBSFhofXMe3QyuzOK8OAS9eBMKSjsNDw8uLE3DCdY359Edf2ACNUhAy4DlsqMax7I5i1aNZhkiN7A6DMv78HK90A5iV+rbKs0wNMDwU+oTAFAo/B+CKGOONkOhEMdihIm0DXQmrX2nQneIM+3u0Zk640Jx0i/DQ3OwEIPTGEIRmr6OlSP1KGZrBJxCsVWsf0klQ8MD8n+bZCYsrhm+OTQ8YEjlkeZh8h4aHkD7cXa8WDUhrSpemPXhE6Pjg4j0SAwGIqg2DLIiXZZBQA2WTxpiANVlTbxYIkM2Z4F9mm1ydHwQa2pYR6uXra+u2akeZmiAeczVZCYZbXREbbOhC01+0JIQT6Ezae07FbqDztRxF4qTfmHKVKdwSccxSJL6HYmyBFdmMeVjQkVqlD8w4Q9MSJ2QJJmVkV5j2ZjR8UFzOEQNg2lVGcLpZNEKh9BsnMigX8jUQVwEXZYpf2h4ADXg++qp1YUqdR3K7D0qCAVJNEg8Uh1wy7OgWkOuErwQ2WP+wES9TCaJrskQyaAZGmBAfTvUmJO6toiEJzm1PzDBJTnSZtCZtPadCt3h0JlOMnSmdsFJvxAlwoSq7s0tkSSJakg8Rhbd1jfnsdolsSWz32i1loDXzMyNvQkFzdO/Ib6FqmSJTW0GGgxdQz1wC3Wah7dJBpVIkiRHS1+w9Aa3kBOpGyIYsohkKAzaJAOIbuL/8pA/qrI5i0GnMMIQKaRA2SyHyZqmKC8yz8wNMKBms6n7EUiFsE8EsTDU6tri+/ByM3epIMQj6Exa+06F7rB1pk+fv8TjCZ3OdPPvU5P7peYyI34AgUDet1b1GPU7MBV54AshHOQGYWUH8+jM3BgkAyqAahHVmJwasdxzHKnZb0JBJBpjMg6uzMqk/iYU7O3rkUlafXZPDdJARGbmxnAWNeaEQ+JPkgC+vjmPpTGpHI/+ycvUyIraZbX9MoDYXR3fRH9n5sZQs81ZoFNIt5e4kZwa3iZ58QawKImxQlAQb4S5ASpqPj60TM05w9uEFspDfKoO4i1r8uZehHgBnUlr36nQHXSmjrtQ7PuFlGFfV7fMxPLYuZpVI7sMyHfEDPCleJJWnXcx3cq0GoqtypqdZG1bNgk/julZ1RE8qgbU0E5vX480A4+ASdfUWIjIk1b92BapAU/AGXZJ8AcmDM+yGXYEELcztF8GEA/l4ZvIRlJfXO8sWjXsJxlamr6u+qXsNWBOTkJcECOMpHgZQHMDBFja6Pggxla1MVQoKfNyFG0wDCD3diK3HTqT1r5ToTt2wrvh8F744/7u3v7ewcH+QYTO1OYXSrv2izQKNZefkE6GzqRxyqhlJ7yrhfc+7u7v7u3v7R/WOtNnOFMymTppwRzwf/6hM7FfpPFI/jshHQ6dSeOUYaC6OdPu3v7eweHBYeQwEo1Ej2KqM6XSTpwJGkNnanXatV+kIchOlfzoX0LoTBqnDAPiTPsHeweH+4eRw2g0Gjs6OvokzqSn0icnmWw2m88XisVSqVSmM91i2rVfhBDSWOhMGqcMA+Hd8Mf93d39vf2D8ziTpTNlMtlcLpcvFIulcqlchjLRmW4j7dovQghpLHQmjVNGLRcLc/uSAB6Lxo6Ojj9hc6ZEQk+m0plMNputOlP5hpzp58+fdCb2ixBCmgOdSeOUUYsaZNo/OE9mkg0tP3+JJxJ6qtaZSuXyaeXCmSBMZmcSz6EztRbt2i9CCGksdCaNU0Ytu3v7e3v7EKaDw0gkGo3GzhPAz+NMerKlnen79x/fvn3/++9vZ2dfK5Wz00qlXC4Xi+VCoZDL57PZXPoko+vJeEL//CV+/Onz0dGnaOw4EosdRqL7B5G9g8O9/YPdvf3dvf2Pu/vhj3tAC+8SQgghpJMRK8CSHFblLoJMsVg0dqwmM8GZstWH5orFcrlcPq1U4EyyMNdsZ4I21XGm01KxBGfKZHMnJxk9lU4k9M9f4p8+fzn+9Dl2dByJHUWisYPDiGgTzOnj7jkyTIQQQgjpTMQKzm2pKkwHh5FINBZRgkxYmNOTqVT6pGajgfJpPWdSlaYZzvTjxz/fvn2HM339+ve5M53CmYq5QiGbzWUy2WQqnUjoX+IJhJpi56Gmo0g0ehiBNtWYk4SdCCGEENKZiA+ILe0dRPYPIoeRSCQajcSOorHjWDXIhARwPZlKn2Sy2VyuUCgUirI5U6VyJgng3759N2xo2TxnkjjT169/n519hTOVS+VisZTLnztTKpVOVJfnJNSkahMCTucxp6o8mZHhI4QQQkibYT37HxwitoTwUq0wXQSZsDCHTcAvHpqrszlTqzhTpXJWrpyWy+VisZSvLs+l0yd6MpXQkwg1mbQpdhiJHkaiB4cX8lSjUIQQQgjpJFQZgB5AFbAkZxAmZH9jYe4kk83l8/lCdaOBisVGA01yJsuPnJPlOTUNvFQqFwpFpIGfZDLJVFpPphIJ/YsSbTo6/qSY01EkenQYjZ0TiRJCCCGko6laASRBbOno+NOFMCV0rMolU+n0xaemFEsliwRw+w+b89aZDGng1eU5CTWVL0JNmUwydaInU3iGTgJOIk8gdnQMojFCCCGEdDRiBeIJUCUJL8UTuq4n9WQqmTpJZzKZTDYLYyqWEWQ6NQWZbDa0bLAz/XS2PCehJqzQZXO5TCabPsmk0ufalDCZk/gTkNEhhBBCSGciVqCqgthSQk/q1SW59Emmui1T/vxj5pQgk8OFuZPWVc8AAALjSURBVKY5k6JNlWomeLlcxAN01RU6aFMyldb1pK4n44o5Ceq4EEIIIaTDUSUBthSHLenJZCoNYTrJZLLZXDXIdP6RKaeVylnlq/LE3I9mO5Pl8lyNM0mo6fT0PNSUL2RzeTxDJ+akV80pUQ07gS/xBCGEEEIIEEOAMEAedMWWEGHK5vIXmUynp+YgE5zJZmHOW2cyL89JqKlSOSuryeCFfDZ/oU01Madk6pzqQCQIIYQQQsSQ9KTYghpbuhCmfD5XyBcKxerjcpVK5UyCTDYLc94600/T8pxlJriqTVihQz64BJzUmBNIptJGkimgE0IIIaTdkXnfrARiCxJbUsNL+UIBwlQqXQjTpdnfhoW5JjmTYdMBWaG7iDYVy8VCKV8oKOZUI08SfCKEEEIIURFPuFClbF5sKV8oFAulEp6VQxaTcVXuIsjUbGcyL8+poSYLbTo9lcfoCoWixJzO5SmXz2ZzQiabxYgQQgghpNPJZlVJgDZAIRBbuggvlcvlU4tn5WyCTIaFOU+c6Wf9UJMxsensq/oYnZiTKk/5QiFXVahzclWXIoQQQkinksvla/SgUIA2iCpd2FLZIu9bXZVzEmTyypksQ031tOn8MbrKafn0VGJOIk/iTyr56rgQQgghpDMx64GYA0QCqlQ+PS1XqsJkyvuuJ0zmIJNXzvSzNtRkWKGziDZVzek85lSVJwk+qciIEEIIIaSTMRjCRam6BNQC4SVgECbLVTnLIJOHzmQZajJok+Q2qeYk8lTjT7UWxcLCwsLCwsJyXmptQSxC0r2xHmfOYRJhchJk8tCZftYJNRkW6dSAk5iTyJMg/SeEEEIIMWMwBzEKsaV6S3IOg0zeOpMTbTKYk8iT6k8qhhEhhBBCSCdjaQviEqoqqREmF8LkuTMZVuhM5lSjTao5GfyJEEIIIcQJBpcw2ZL1epz9qlwznOlSbVIznFR5slQoQgghhBB7DC6hasZ1hOnnz5//D+TYl/g4fHy+AAAAAElFTkSuQmCC&quot; width=&quot;640&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;b&gt;Issuing Common Stock at a Premium&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
The amount above par is called a &lt;b&gt;premium or Paid-in capital in excess of par or Additional paid-in capital.&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;b&gt;Example 1 &lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;b&gt;&amp;nbsp;&lt;/b&gt;Assume Smart Touch sells an additional one million shares for $20 a share on &lt;b&gt;January 2&lt;/b&gt;. The $19 difference between the issue price ($20) and par value ($1) is &lt;b&gt;a premium&amp;nbsp; &lt;/b&gt;&lt;b&gt;&lt;b&gt;or additional paid-in capital&lt;/b&gt;. &lt;/b&gt;The entry would be as follow:&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
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&lt;img alt=&quot;&quot; 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&quot; /&gt;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;b&gt;Example 2&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
Assume Smart Touch sells an additional 2 million shares for $25 a share on &lt;b&gt;April 15&lt;/b&gt;. The $24 difference between the issue price ($25) and par value ($1) is &lt;b&gt;a premium&amp;nbsp; &lt;/b&gt;&lt;b&gt;&lt;b&gt;or additional paid-in capital&lt;/b&gt;. &lt;/b&gt;The entry would be as follow:&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
Smart Touch would report stockholders’ equity on its balance sheet after the January 1,January 2 and April 15 stock issuance as follows, assuming that its charter authorizes 20,000,000 shares of common stock and also assuming the balance of retained earnings is $9,000,000.&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;img alt=&quot;&quot; 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&quot; /&gt; &lt;/div&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/7988024218847421674/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/issuing-common-stock-at-par-and-premium.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/7988024218847421674'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/7988024218847421674'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/09/issuing-common-stock-at-par-and-premium.html' title='Issuing Common Stock at Par and Premium'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-4632227039616707578</id><published>2013-09-07T07:37:00.000+07:00</published><updated>2013-09-07T07:37:11.458+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Cost of Capital"/><title type='text'>Weighted Average Cost of Capital</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div class=&quot;vsc&quot; sig=&quot;8ps&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;
Corporations need money daily to finance their operating activities, embark on investment activities and pay taxes, interest expense, etc. corporations can raise capital in 2 ways:&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
1) Bonds (&lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD5&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;debt financing&lt;/span&gt;&lt;/span&gt;)&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
2) Issue common and preferred shares&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
What if a corporation does both of these? It can issue bonds (which are a source of debt) and more common shares (which is a source of equity). But what&#39;s the right mix between the two? How much &lt;b&gt;debt&lt;/b&gt; and how much &lt;b&gt;equity&lt;/b&gt; should a company carry? We answer this question next:&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
Note: The mix of bonds (debt) and common shares of a corporation is known as its &lt;b&gt;Capital Structure. &lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
The amount of debt and equity that a company must maintain can be calculated via the WACC. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Weighted Average Cost of Capital (WACC) &lt;/b&gt;is therefore an &lt;b&gt;overall return&lt;/b&gt; that a corporation MUST earn on its &lt;b&gt;existing assets&lt;/b&gt; and &lt;b&gt;business operations&lt;/b&gt; in order to increase or&lt;b&gt; maintain the current value of the current stock&lt;/b&gt;. For example, if Microsoft&#39;s WACC is 15% and current &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD4&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;stock price&lt;/span&gt;&lt;/span&gt; is 28$, then the company must earn a 15% return on its existing assets and &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD3&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;business&lt;/span&gt;&lt;/span&gt; operations (net income) in order to MAINTAIN the stock price at $28. The last thing that corporations would wish to happen is their stock price falling down!&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;bluefont&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Weighted Average Cost of Capital (WACC)&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
The formula for WACC is:&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;[Rd x D/V x (1-T)] + [Re x E/V]&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Rd &lt;/b&gt;= Bond&#39;s yield to Maturity (I/Y in Calculator)&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;D&lt;/b&gt; = Market Value (Present Value) of Bonds&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;(1 - T) &lt;/b&gt;= 1 - tax rate = Interest tax shield deductibility of interest expense&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Re&lt;/b&gt; = Shareholder&#39;s return requirement&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;V&lt;/b&gt; = Total value of all capital (Debt + Equity)&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;
&lt;u&gt;&lt;b&gt;&lt;span class=&quot;bluefont&quot;&gt;Example&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;u&gt;&lt;b&gt;&lt;span class=&quot;bluefont&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;u&gt;&lt;b&gt;&lt;span class=&quot;bluefont&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Coco Corp. has issued 10,000 units of bonds that are currently selling at 98.5. The &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD2&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;coupon&lt;/span&gt;&lt;/span&gt; rate on these bonds is 6% per annum with interest paid semi-annually. The maturity left on these bonds is 3 years.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The company has 2,000,000 common shares outstanding with the current stock price at $10 / share. The stock beta is 1.5, risk free rate for government bonds is 4.5% and the Expected Return on &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD1&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;the Stock Market&lt;/span&gt;&lt;/span&gt; is 14.5%. &lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD9&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;The tax&lt;/span&gt;&lt;/span&gt; rate for the corporation is 30%&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;table border=&quot;1&quot; bordercolor=&quot;#0000ff&quot; style=&quot;text-align: center; width: 500px;&quot;&gt;&lt;tbody&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td width=&quot;305&quot;&gt;&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;b&gt;Bond Calculations&lt;/b&gt;&lt;/div&gt;
&lt;/td&gt;&lt;td width=&quot;234&quot;&gt;&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;b&gt;Stock Calculations&lt;/b&gt;&lt;/div&gt;
&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;contenttext&quot;&gt;N = 3 x 2 = 6&lt;br /&gt;
I/Y = ? (&lt;b&gt;Rd&lt;/b&gt;)&lt;br /&gt;
PV = 0.985 x 10,000 x $1000 = $9,850,000 (&lt;b&gt;D&lt;/b&gt;)&lt;br /&gt;
PMT = (-10,000,000 x 0.06) / 2 = $-300,000&lt;br /&gt;
FV = $-10,000,000&lt;br /&gt;
P/Y = 2&lt;br /&gt;
C/Y = 2&lt;br /&gt;
&lt;b&gt;Solution: I/Y = 6.56%&lt;/b&gt;&lt;/td&gt;&lt;td class=&quot;contenttext&quot;&gt;Re = Rf + B[Rm - Rf]&lt;br /&gt;
Re = 0.045 + 1.5 [0.145 - 0.045]&lt;br /&gt;
&lt;b&gt;Re = 0.045 + 0.15 = 0.195 (19.5%)&lt;/b&gt;&lt;br /&gt;
Market Value of Equity = &lt;br /&gt;
Stock price x common shares outstanding&lt;br /&gt;
$10 x 2,000,000 = $20,000,000&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;V = Total Capital Structure&lt;/b&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
V = 9,850,000 (bonds debt) + 20,000,000 (equity of common shares)&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
V = 29,850,000&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
Summary of Important Terms&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Rd = 6.56% = 0.0656&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
D = 9,850,000&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
V = 29,850,000&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
D/V = 9,850,000 / 29,850,000&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
Re = 0.195&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
E = 20,000,000&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
E/V = 20,000,000 / 29,850,000 = 0.67&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
(1-T) = (1 - 0.3) = 0.7&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;WACC = [Rd x D/V x (1-5)] + [Re x E/V]&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
[(0.0656) (0.33) (0.7)] + [(0.195) (0.67)]&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
= 0.01515 + 0.1307 = &lt;u&gt;&lt;b&gt;0.1458 -&amp;gt; 14.58%&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;bluefont&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Interpretation of WACC&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
A WACC of 14.58% means Coco Corp. must earn a return of 14.58% on all its assets and business operations in order to MAINTAIN the current stock price at $10 per share. If Coco Corp. wants its stock price to go higher, it must achieve a return rate greater than 14.58%&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/4632227039616707578/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/weighted-average-cost-of-capital.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4632227039616707578'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4632227039616707578'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/weighted-average-cost-of-capital.html' title='Weighted Average Cost of Capital'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-2987021816339511077</id><published>2013-07-21T09:33:00.000+07:00</published><updated>2013-07-21T06:35:18.474+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Bond Investment"/><title type='text'>Pricing of Bonds</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;
When bonds are issued, they are usually sold at their par value, which is also referred to as their face value. For most corporate bond issues, this par value is $1,000, while some of the government bonds can have a par value of $10,000. This is the principal amount of a bond and it is returned to the investors when the bond matures. However, during the term of a bond, market forces make the value of the bond &lt;span style=&quot;color: #0088b3;&quot;&gt;change&lt;/span&gt;. At any time, the bond could be selling at a value higher than its par, lower than its par or at its par value.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Why Do Bond Prices Change&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The main reason behind this change in bond value is change in interest rates. Interest rates in the &lt;span style=&quot;color: #0088b3;&quot;&gt;economy&lt;/span&gt; are dynamic and they are constantly adjusted by the Federal Reserve in response to changing economic situation. When the economy is not doing well, the Fed can lower interest rates to encourage lending and to give a boost to economic activity.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
But when there are serious inflationary expectations in the economy, the Fed can lower interest rates to cool things down. Such decisions can have a significant impact on the bond market, and prices of bonds always respond to changes in interest rates.&lt;/div&gt;
&lt;ul&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
Inverse Relationship with Interest Rates: Bond prices have an inverse relationship with interest rates. When interest rates in the economy go up (all other things being equal), bond prices go down, and vice versa. It is easy to understand why this happens.&lt;br /&gt;
&lt;br /&gt;
Let’s say you have invested in a plain vanilla bond at a par value of $1,000 and a coupon rate of 5%. When interest rates in the economy go up, future bond issues will have to pay a higher coupon rate, let’s say 6%. In such a scenario, an investor will be willing to buy your bond from you only if you sell it at a value lower than its par such that the buyer is compensated for the lower interest payments.&lt;br /&gt;
The opposite of this happens when interest rates go down. Now future bonds will be issued at a lower interest rate and buyers will be willing to pay you more as your bond offers higher interest earnings. This will increase the price of the bond in the market.&lt;/div&gt;
&lt;/li&gt;
&lt;/ul&gt;
&lt;ul&gt;
&lt;li&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;
Impact of Creditworthiness:&lt;br /&gt;
Another reason that can have a huge effect on bond prices is a change in the creditworthiness of the issuer. For example, if a company is facing financial difficulties that can adversely impact its ability to repay its obligations, credit rating agencies can decide to lower its credit rating.When that happens, markets will react by lowering the prices of bonds issued by the company as there is now a much greater risk of default associated with those bonds. The same thing can happen to countries ,to see the prices of bonds issued by a national government change drastically in response to bad economic data,as the risk is high ,it makes the bond price go down and the demand for high yield go up.&lt;/div&gt;
&lt;/li&gt;
&lt;/ul&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
It should be noted that the bond market does not always wait for a credit rating agency to lower the rating of the issuer before lowering the price of its bonds. Large market participants are well aware of the risks that an issuer faces and expectations of default are always factored in bond prices.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;a href=&quot;http://www.blogger.com/&quot; name=&quot;Premium and Discount&quot;&gt;&lt;/a&gt;&lt;b&gt;Premium and Discount&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
When a bond is selling at a value higher than its par, it is said to be selling at a premium. On the other hand, when the price of a bond falls below its par, it is said to be selling at a discount. When listing bond prices, the prices are mentioned in terms of percentage of premium or discount&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;When a bond is selling at par value, it’s price is listed as 100.When it is selling at a 10% discount, its price is listed at 90.&amp;nbsp; Let’s say when it’s selling at a 5% premium, its price is listed as 105,the bond listed as 105 and having a par value of $1,000 can be calculated as 105% of $1,000, which comes to $1050.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Calculating Bond Prices&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The price of a bond is equal to the present value of all its future interest payments and the repayment of par value at maturity. We can use the formula for present value of future payments to determine the value of a bond. But keep in mind that as coupon payments come at different points in time, the discounting factor for each of them will be different, with payments coming later having a heavier discount. The price of a bond can be represented as the following formula:&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;color: blue;&quot;&gt;&lt;b&gt;Price = [I / (1+r)] + [I / (1+r)^2] + … + [I / (1+r)^n] + [Par Value / (1+r)^n]&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Here:&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;I is the interest or coupon payment paid at the end of every period&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;r is the required rate of return&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;n is the number of periods after which the bond will mature&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span id=&quot;more-8252&quot;&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
This series of periodic payments in a plain vanilla bond is referred to as an ordinary annuity. This formula assumes that the first coupon payment will be made one period from the present time and the end of every subsequent period, the next coupon payments will be made.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Note that period here could be anything, but typically bonds pay coupon semi annually or annually, so one period will be 6 months or 12 months long. Also note that the last coupon payment and the par value of the bond are paid together. It is clear from the formula that the payments that come farther in the future have a lower present value.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Another thing evident from the formula is the inverse relationship between bond prices and interest rates. As interest rates go up in the economy, the required rate of return (r) also goes up. This increases the discounting factors in the formula and the price of the bond will be lower.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The bond pricing formula given above can be simplified as:&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;color: blue;&quot;&gt;&lt;b&gt;Price = I x [1- [1 / (1+r)^n ] ] / r + [Par Value / (1+r)^n]&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Example&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Let’s consider a plain vanilla bond with a par value of $5,000, maturity period of 5 years, and a coupon rate of 5%, paid semi-annually. Let’s assume that the required rate of return is 10%. Here are the values of different variables that we’ll need in the formula.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
n = 10 (Coupon payments are made with a periodicity of 6 months. There are 10 such periods in 5 years)&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
I = $5,000 * 2.5% = $125 (Although coupon rate is 5%, this is the annual interest rate. For semi annual payments, coupon rate will be half of the annual rate)&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
r = 5% (For a 10% annual required rate of return, the semi-annual required rate will be 5%)&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Par Value = $5,000&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Plugging these values in the bond price formula:&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Price = $125 x [1- [1 / (1+.05)^10 ] ] / .05 + [$5,000 / (1+.05)^10] = $4,034. 7&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
You can see this value in light of our previous discussion on bonds selling for a premium or a discount. In this case, the required rate of return is significantly higher than the coupon paid by the bond. That is why the bond is selling at &lt;b&gt;a heavy discount&lt;/b&gt;, as otherwise investors will have no reason to purchase this bond.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Now, let’s see what happens when the coupon rate of the bond is 15%. The coupon payment in this case (I) will be $5,000 * 7.5% = $375. All the other variable for the formula remain the same. This will result in the bond being priced as:&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Price = $375 x [1- [1 / (1+.05)^10 ] ] / .05 + [$5,000 / (1+.05)^10] = $5,965.2.&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
The bond is offering a higher coupon rate than the interest rate investors can earn in the market, which is why the bond is now selling at a premium.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Summary&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/2987021816339511077/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/pricing-of-bonds-when-bonds-are-issued.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/2987021816339511077'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/2987021816339511077'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/pricing-of-bonds-when-bonds-are-issued.html' title='Pricing of Bonds'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiE3Q1oQWCsyQ-o6iU0PVKzzVS3Jrv4LcQ54ss8rjTqAscc2_Ewp7p_mg6I5OdXrSvOEQMd9CoH8AfSR-Ex8WaVQyLnEo2-AUOXK0CM4WMFGoh9AFZY6q-y1qQZn7u32yATNN49FNu1eIiu/s72-c/bond+price2.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-4785168970791724479</id><published>2013-07-21T06:45:00.000+07:00</published><updated>2013-07-21T06:45:14.903+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Cost of Capital"/><title type='text'>Weighted Average Cost of Capital with Expected Return</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&amp;nbsp;The management of a local corporation believes there will be 3 states of the economy in the next year, along with their probabilities and rates of return.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;table border=&quot;1&quot; bordercolor=&quot;#0000ff&quot; style=&quot;width: 507px;&quot;&gt;&lt;tbody&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td&gt;&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: red;&quot;&gt;&lt;b&gt;Economy&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/td&gt;&lt;td&gt;&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: red;&quot;&gt;&lt;b&gt;Probability&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/td&gt;&lt;td&gt;&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: red;&quot;&gt;&lt;b&gt;Return&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/td&gt;&lt;/tr&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td&gt;&lt;b&gt;Great&lt;/b&gt;&lt;/td&gt;&lt;td&gt;0.4&lt;/td&gt;&lt;td&gt;0.16&lt;/td&gt;&lt;/tr&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td&gt;&lt;b&gt;Average&lt;/b&gt;&lt;/td&gt;&lt;td&gt;0.5&lt;/td&gt;&lt;td&gt;0.08&lt;/td&gt;&lt;/tr&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td&gt;&lt;b&gt;Bad&lt;/b&gt;&lt;/td&gt;&lt;td&gt;0.1&lt;/td&gt;&lt;td&gt;-0.10&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
The corp has 15,000,000&lt;span style=&quot;color: #444444;&quot;&gt; &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD8&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;common shares&lt;/span&gt;&lt;/span&gt; outstanding currently trading at $3 per share on the Nasdaq. The company also has bonds with a face value of $30,000,000 yielding a &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD5&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;market rate&lt;/span&gt;&lt;/span&gt; of 7% and trading at 99. Given this above information, calculate the WACC. Assume a &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD4&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;tax rate&lt;/span&gt;&lt;/span&gt; of 40%&lt;/span&gt;&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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&lt;table border=&quot;1&quot; bordercolor=&quot;#0000ff&quot; style=&quot;text-align: center; width: 500px;&quot;&gt;&lt;tbody&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td width=&quot;273&quot;&gt;&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: red;&quot;&gt;&lt;b&gt;Bond Calculations&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/td&gt;&lt;td width=&quot;242&quot;&gt;&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;span style=&quot;color: red;&quot;&gt;&lt;b&gt;Stock Calculations&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/td&gt;&lt;/tr&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td bgcolor=&quot;#eeeeee&quot; valign=&quot;top&quot;&gt;N =?&lt;br /&gt;
I/Y = &lt;b&gt;7% (Rd)&lt;/b&gt;&lt;br /&gt;
PV = 0.99 x 30,000,000 = &lt;b&gt;29,700,000 (D)&lt;/b&gt;&lt;br /&gt;
FV = -30,000,000&lt;/td&gt;&lt;td bgcolor=&quot;#eeeeee&quot;&gt;Re = Expected Return&lt;br /&gt;
Great -&amp;gt; 0.4 x 0.16 = &lt;b&gt;0.064&lt;/b&gt;&lt;br /&gt;
Average -&amp;gt; 0.5 x 0.08 = &lt;b&gt;0.04&lt;/b&gt;&lt;br /&gt;
Bad -&amp;gt; 0.1 x -0.10 = &lt;b&gt;-0.1&lt;/b&gt;&lt;br /&gt;
Re = 0.064 + 0.04 + -0.1&lt;br /&gt;
&lt;b&gt;Re = 0.094&lt;/b&gt;&lt;br /&gt;
Total Equity = $3 x 15,000,000&lt;br /&gt;
Total Equity = &lt;b&gt;$45,000,000&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;(1-t) = (1 - 0.4) = 0.6&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
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&lt;div class=&quot;bluefont&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;
&lt;b&gt;&lt;span style=&quot;color: blue;&quot;&gt;Weighted Average Cost of Capital (WACC) &lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Formula&lt;/div&gt;
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&lt;table border=&quot;1&quot; bordercolor=&quot;#0000ff&quot; style=&quot;text-align: left; width: 289px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td class=&quot;contenttext&quot;&gt;&lt;b&gt;&lt;span style=&quot;color: red;&quot;&gt;[Rd x D/V x (1-T)] + [Re x E/V]&lt;/span&gt;&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
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&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;&lt;br /&gt;Rd &lt;/b&gt;= Bond&#39;s yield to Maturity (I/Y in Calculator)&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;D&lt;/b&gt; = Market Value (Present Value) of Bonds&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;(1 - t) &lt;/b&gt;= 1 - tax rate = Interest tax shield deductibility of interest expense&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Re&lt;/b&gt; = Shareholder&#39;s return requirement&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;V&lt;/b&gt; = Total value of all capital (Debt + Equity)&lt;/div&gt;
&lt;div class=&quot;bluefont&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Summary of Important WACC&amp;nbsp;&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;table border=&quot;1&quot; bordercolor=&quot;#0000ff&quot; style=&quot;width: 438px;&quot;&gt;&lt;tbody&gt;
&lt;tr class=&quot;contenttext&quot;&gt;&lt;td&gt;&lt;span class=&quot;contenttext&quot;&gt;Rd = 7% or 0.07&lt;br /&gt;D = 29,700,000&lt;br /&gt;(1-t) = 0.6&lt;br /&gt;D / V = 29700 / 74,700&lt;/span&gt; = 0.3976&lt;/td&gt;&lt;td&gt;Re = 0.094&lt;br /&gt;
E = 45,000,000&lt;br /&gt;
V = 74,700,000&lt;br /&gt;
E/V = 45000 / 74700 = 0.6024&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
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&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
WACC = &lt;b&gt;&lt;span style=&quot;color: red;&quot;&gt;[Rd x D/V x (1-t)] + [Re x E/V]&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
WACC = [0.07 x 0.3976 x 0.6] + [0.094 x 0.6024]&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
WACC = 0.0166992 + 0.0566256&lt;/div&gt;
&lt;div class=&quot;contenttext&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;color: red;&quot;&gt;&lt;u&gt;&lt;span style=&quot;color: red;&quot;&gt;&lt;b&gt;WACC = 0.0733248 -&amp;gt; 7.33%&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;bluefont&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Interpretation of WACC&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
A WACC of 7.33% means the local corp must earn a return of 7.33% on all its assets and business operations in order to MAINTAIN the &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD2&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;current stock price&lt;/span&gt;&lt;/span&gt; at $3 per share. If the Corp. wants its &lt;span class=&quot;IL_AD&quot; id=&quot;IL_AD6&quot;&gt;&lt;span style=&quot;font-family: Georgia;&quot;&gt;stock price&lt;/span&gt;&lt;/span&gt; to go higher, it must achieve a return rate greater than 7.33%&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/4785168970791724479/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/weighted-average-cost-of-capital-wacc.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4785168970791724479'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/4785168970791724479'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/07/weighted-average-cost-of-capital-wacc.html' title='Weighted Average Cost of Capital with Expected Return'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-146036413753283927</id><published>2013-07-21T06:37:00.000+07:00</published><updated>2013-07-21T06:37:56.029+07:00</updated><title type='text'>What is a Bull Market and Bear Market?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;There are two classic market types used to characterize the general direction of the market. Bull markets are when the market is generally rising, typically the result of a strong economy. A &lt;b&gt;bull market&lt;/b&gt; is typified by generally rising stock prices, high economic growth, and strong investor confidence in the economy. &lt;b&gt;Bear markets&lt;/b&gt; are the opposite. A bear market is typified by falling stock prices, bad economic news, and low investor confidence in the economy.&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;A &lt;b&gt;bull market&lt;/b&gt; is a financial market where prices of instruments (e.g., &lt;b&gt;stocks&lt;/b&gt;) are, on average, trending higher. The &lt;b&gt;bull market &lt;/b&gt;tends to be associated with r&lt;b&gt;ising investor confidence&lt;/b&gt; and expectations of &lt;b&gt;further capital gains&lt;/b&gt;.&lt;/span&gt;&lt;/div&gt;
&lt;div align=&quot;justify&quot; class=&quot;style19&quot;&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;A market in which prices are rising. A market participant who believes prices will move higher is called a&lt;b&gt; &quot;bull&quot;&lt;/b&gt;. A news item is considered &lt;b&gt;bullish&lt;/b&gt; if it is expected to result in higher prices.An advancing trend in stock prices that usually occurs for a time period of months or years. &lt;b&gt;Bull markets&lt;/b&gt; are generally characterized by &lt;b&gt;high trading volume&lt;/b&gt;.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;Simply put, &lt;b&gt;bull markets&lt;/b&gt; are movements in the stock market in which prices are rising and the consensus is that prices will continue moving upward. During this time, economic production is high, jobs are plentiful and inflation is low. &lt;b&gt;Bear markets&lt;/b&gt; are the opposite--stock prices are falling, and the view is that they will continue falling. The economy will slow down, coupled with a rise in unemployment and inflation.&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;A key to &lt;b&gt;successful investing&lt;/b&gt; during a &lt;b&gt;bull market&lt;/b&gt; is to take advantage of the rising prices. For most, this means &lt;b&gt;buying securities&lt;/b&gt; early, watching them rise in value and then selling them when they reach a high. However, as simple as it sounds, this practice involves timing the market. Since no one knows exactly when the market will begin its climb or reach its peak, virtually no one can time the market perfectly. Investors often attempt to buy securities as they demonstrate a strong and steady rise and sell them as the market begins a strong move downward.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;Portfolios with larger percentages of stocks can work well when the market is moving upward. Investors who believe in watching the market will buy and sell accordingly to change their portfolios.Speculators and risk-takers can fare relatively well in bull markets. They believe they can make profits from rising prices, so they buy stocks, options, futures and currencies they believe will gain value. Growth is what most bull investors seek.&lt;/span&gt;&lt;/div&gt;
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&lt;/div&gt;
&lt;div align=&quot;justify&quot;&gt;
&lt;span class=&quot;style16&quot;&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;&lt;span style=&quot;color: black;&quot;&gt;What is a Bear Market?&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;&lt;br /&gt;The opposite of a &lt;b&gt;bull market is a bear market&lt;/b&gt; when prices are falling in a financial market for a prolonged period of time. A bear market tends to be accompanied by widespread pessimism.A bear market is slang for when stock prices have decreased for an extended period of time. If an investor is &quot;bearish&quot; they are referred to as a bear because they believe a particular company, industry, sector, or market in general is going to go down.&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&lt;b&gt;(See more)&lt;/b&gt; &lt;/span&gt;&lt;a href=&quot;http://cambodia-financial-market.blogspot.com/2011/06/how-stock-market-works-in-order-to.html#more&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: inherit;&quot;&gt;How does Stock Market work?&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/146036413753283927/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/06/what-is-bull-market-there-are-two.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/146036413753283927'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/146036413753283927'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/06/what-is-bull-market-there-are-two.html' title='What is a Bull Market and Bear Market?'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhHZSF9i8FkjYrtioM90x0l2ntyf18W9FXf5ShDXdOLqxdHnkAOMi2aXgJtZl-9Uj3r0C6VyOURjCo1SoW1IAK253aw0Vv0rYemaPxoQZA85iGgigYQq0eNL8ezlaKMurGX-HtaqJamAHBb/s72-c/bull_bear.gif" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-3574140207123914496</id><published>2013-07-21T05:56:00.000+07:00</published><updated>2013-07-21T05:56:34.333+07:00</updated><title type='text'>Dilutive Securities</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;Dilutive
securities are &lt;b&gt;&quot;hybrid securities&quot;&lt;/b&gt; that have both debt and equity characteristics. They
combine:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;

&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;

&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;(1)&amp;nbsp; an unconditional receivable/payable (the debt
attribute) with&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;

&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;(2)&amp;nbsp; a financial option contract that, if exercised, enables the holder to obtain an
equity interest in the issuing firm.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;

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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;The
stock warrants can be used to purchase the issuing company&#39;s stock at a fixed
price.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;

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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;These
compound financial instruments are called &lt;b&gt;dilutive securities&lt;/b&gt; because if the
option is exercised, additional common stock is issued and this causes a
decrease, or &lt;b&gt;dilution&lt;/b&gt; in earnings per
share.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 5&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 5&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 5&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 5&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 6&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 6&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 6&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 6&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 6&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Intense Emphasis&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;31&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Subtle Reference&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;32&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Intense Reference&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;33&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Book Title&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;37&quot; Name=&quot;Bibliography&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; QFormat=&quot;true&quot; Name=&quot;TOC Heading&quot;/&gt;
 &lt;/w:LatentStyles&gt;
&lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt;
&lt;style&gt;
 /* Style Definitions */
 table.MsoNormalTable
 {mso-style-name:&quot;Table Normal&quot;;
 mso-tstyle-rowband-size:0;
 mso-tstyle-colband-size:0;
 mso-style-noshow:yes;
 mso-style-priority:99;
 mso-style-qformat:yes;
 mso-style-parent:&quot;&quot;;
 mso-padding-alt:0in 5.4pt 0in 5.4pt;
 mso-para-margin:0in;
 mso-para-margin-bottom:.0001pt;
 mso-pagination:widow-orphan;
 font-size:11.0pt;
 font-family:&quot;Calibri&quot;,&quot;sans-serif&quot;;
 mso-ascii-font-family:Calibri;
 mso-ascii-theme-font:minor-latin;
 mso-fareast-font-family:&quot;Times New Roman&quot;;
 mso-fareast-theme-font:minor-fareast;
 mso-hansi-font-family:Calibri;
 mso-hansi-theme-font:minor-latin;
 mso-bidi-font-family:&quot;Times New Roman&quot;;
 mso-bidi-theme-font:minor-bidi;}
&lt;/style&gt;
&lt;![endif]--&gt;

&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;u&gt;&lt;b&gt;Types of Dilutive Securities&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;
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  LatentStyleCount=&quot;267&quot;&gt;
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  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 7&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 8&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 9&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 1&quot;/&gt;
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  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 7&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 8&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 9&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;35&quot; QFormat=&quot;true&quot; Name=&quot;caption&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;10&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Title&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;1&quot; Name=&quot;Default Paragraph Font&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;11&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Subtitle&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;22&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Strong&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;20&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Emphasis&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;59&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Table Grid&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;No Spacing&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1&quot;/&gt;
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&lt;![endif]--&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;b&gt;Executive stock option &lt;/b&gt;&amp;nbsp; An
executive stock option is a special
type of warrant.&amp;nbsp; An executive granted a
stock option has the right to: 

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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;-&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; purchase a fixed number of shares of her
company&#39;s stock &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-left: 0.5in; text-indent: -0.25in;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;-&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; at a fixed exercise price (The exercise price is usually set equal to the
market price of the stock on the date the options are granted.)&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-left: 0.5in; text-indent: -0.25in;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;-&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; during a fixed time period (usually five to
ten years).&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;Stock option plans are an effective means of
conveying an ownership interest in the firm to its executives.&amp;nbsp; This motivates the executives to act in the
shareholders&#39; interest.&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;19&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Subtle Emphasis&quot;/&gt;
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   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Intense Emphasis&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;31&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Subtle Reference&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;32&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Intense Reference&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;33&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Book Title&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;37&quot; Name=&quot;Bibliography&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; QFormat=&quot;true&quot; Name=&quot;TOC Heading&quot;/&gt;
 &lt;/w:LatentStyles&gt;
&lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt;
&lt;style&gt;
 /* Style Definitions */
 table.MsoNormalTable
 {mso-style-name:&quot;Table Normal&quot;;
 mso-tstyle-rowband-size:0;
 mso-tstyle-colband-size:0;
 mso-style-noshow:yes;
 mso-style-priority:99;
 mso-style-qformat:yes;
 mso-style-parent:&quot;&quot;;
 mso-padding-alt:0in 5.4pt 0in 5.4pt;
 mso-para-margin:0in;
 mso-para-margin-bottom:.0001pt;
 mso-pagination:widow-orphan;
 font-size:11.0pt;
 font-family:&quot;Calibri&quot;,&quot;sans-serif&quot;;
 mso-ascii-font-family:Calibri;
 mso-ascii-theme-font:minor-latin;
 mso-fareast-font-family:&quot;Times New Roman&quot;;
 mso-fareast-theme-font:minor-fareast;
 mso-hansi-font-family:Calibri;
 mso-hansi-theme-font:minor-latin;
 mso-bidi-font-family:&quot;Times New Roman&quot;;
 mso-bidi-theme-font:minor-bidi;}
&lt;/style&gt;
&lt;![endif]--&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;b&gt;Stock
Warrants&lt;/b&gt;
are certificates that entitle the holder to acquire
shares of stock at a certain price within a stated period.&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;b&gt;Convertible
Debt&lt;/b&gt;&amp;nbsp;
gives the holder the option of converting the bond or note into a fixed number
of common shares within a specified time period, typically 10 years.&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;
 &lt;w:LatentStyles DefLockedState=&quot;false&quot; DefUnhideWhenUsed=&quot;true&quot;
  DefSemiHidden=&quot;true&quot; DefQFormat=&quot;false&quot; DefPriority=&quot;99&quot;
  LatentStyleCount=&quot;267&quot;&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;0&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Normal&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;heading 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 7&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 8&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;9&quot; QFormat=&quot;true&quot; Name=&quot;heading 9&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 5&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 6&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 7&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 8&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; Name=&quot;toc 9&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;35&quot; QFormat=&quot;true&quot; Name=&quot;caption&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;10&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Title&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;1&quot; Name=&quot;Default Paragraph Font&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;11&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Subtitle&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;22&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Strong&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;20&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Emphasis&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;59&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Table Grid&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; UnhideWhenUsed=&quot;false&quot; Name=&quot;Placeholder Text&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;1&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;No Spacing&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading&quot;/&gt;
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  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; UnhideWhenUsed=&quot;false&quot; Name=&quot;Revision&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;34&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;List Paragraph&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;29&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Quote&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;30&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Intense Quote&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 1&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 2&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 3&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 4&quot;/&gt;
  &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 4&quot;/&gt;
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&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-left: 0.25in; text-indent: -0.25in;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;b&gt;Convertible
Preferred Stock&lt;/b&gt; is like convertible debt.&amp;nbsp;
It gives the holder the option of converting the preferred shares into a
fixed number of common shares within a specified time period.&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-left: 0.25in; text-indent: -0.25in;&quot;&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;If a security after conversion causes the EPS figure to increase 
rather than decrease, such a security is an anti-dilutive security, and 
it should be excluded from the computation of the dilutive EPS. &lt;br /&gt;&lt;br /&gt;For
 example, assume that the company XYZ has a convertible bond issue: 100 
bonds, $1,000 par value, yielding 10%, issued at par for the total of 
$100,000. Each bond can be converted into 50 shares of the common stock.
 The tax rate is 30%. XYZ&#39;s weighted average number of shares, used to 
compute basic EPS, is 10,000. XYZ reported an NI of $12,000, and paid 
preferred dividends of $2,000. &lt;br /&gt;&lt;br /&gt;What is the basic EPS? What is the diluted EPS?&lt;br /&gt;&lt;br /&gt;1)&lt;b&gt; Compute basic EPS&lt;/b&gt;:&lt;br /&gt;    i. Basic EPS = (12,000 - 2,000) / (10,000) = $1.00&lt;br /&gt; &lt;br /&gt;2) &lt;b&gt;Compute diluted EPS:&lt;/b&gt;                                                          &lt;br /&gt;    i.  Find the adjustment to the denominator: 100 * 50 = 5,000&lt;br /&gt;   ii.  Find the adjustment to the numerator: 100 * $1000 * 0.1 * (1 - 0.3) = $7,000&lt;br /&gt;&lt;br /&gt;3) &lt;b&gt;Find diluted EPS:&lt;/b&gt;&lt;br /&gt;    i. Diluted EPS = (12,000 - 2,000 + 7,000) / 10,000 + 5,000 = $1.13&lt;br /&gt;&lt;br /&gt;&lt;b&gt;If the fully dilused EPS &amp;gt; basic EPS, then the security is antidilutive. &lt;/b&gt;In this case, Basic EPS = $1.00 is less than the fully diluted ESP, and the security is antidilutive. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/li&gt;
&lt;/ul&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-family: Verdana,sans-serif;&quot;&gt;

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</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/3574140207123914496/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/10/dilutive-securities.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3574140207123914496'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3574140207123914496'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/10/dilutive-securities.html' title='Dilutive Securities'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-3481715582390567175</id><published>2013-07-16T14:33:00.000+07:00</published><updated>2013-07-16T14:33:34.062+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Economics Lessons"/><title type='text'>Market Equilibrium</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
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The operation of the market clearly depends on the interaction between suppliers and demanders.&lt;/div&gt;
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At any moment, one of three conditions prevails in every market:&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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(1) The quantity demanded exceeds the quantity supplied at the current price, a situation called &lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/div&gt;
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&lt;b&gt;excess demand.&lt;/b&gt;&lt;/div&gt;
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(2) the quantity supplied exceeds the quantity demanded at the current price, a situation called &lt;b&gt;excess supply;&amp;nbsp;&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
(3) the quantity supplied equals the quantity demanded at the current price, a situation called equilibrium. &lt;b&gt;At equilibrium&lt;/b&gt;, no tendency for price to change exists.&lt;/div&gt;
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Example: &lt;u&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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&lt;u&gt;&lt;b&gt;Excess demand&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
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Example:&lt;/div&gt;
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&amp;nbsp;&lt;u&gt;&lt;b&gt;Excess supply&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
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&lt;b&gt;Figure 3.10&lt;/b&gt; illustrates another excess supply/surplus situation. At a price of $3 per bushel, suppose farmers are supplying soybeans at a rate of 40,000 bushels per year, but buyers are demanding only 20,000.With 20,000 (40,000 minus 20,000) bushels of soybeans going unsold, the market price falls. As price falls from $3.00 to $2.50, quantity supplied decreases from 40,000 bushels per year to 35,000. The lower price causes quantity demanded to rise from 20,000 to 35,000.At $2.50, quantity demanded and quantity supplied are equal. For the data shown here, $2.50 and 35,000 bushels are the equilibrium price and quantity, respectively.&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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&lt;u&gt;&lt;b&gt;Market equilibrium&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;
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&lt;b&gt;In Figure 3.11&lt;/b&gt;, the new supply curve (the supply curve that shows the relationship between price and quantity supplied after the freeze of coffee) is labeled S1 at new equilibrium price 2.40$ .At the initial equilibrium price, $1.20, there is now a shortage of coffee . If the price were to remain at $1.20, quantity demanded would not change; it would remain at 13.2 billion pounds.&lt;/div&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/3481715582390567175/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/04/market-equilibrium.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3481715582390567175'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3481715582390567175'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/04/market-equilibrium.html' title='Market Equilibrium'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhqw_ljWrn6BXoxf8Kg1NSfLLkW7Co4VrSzWL5BAc9ekTixiR4nGR_aegdAvg3qp3Ro6OTgnOAQ2jqZicYnR6FNNXuI9l5SPqeYj1JzYg46_8C7nRFTYXzwKUeqO2coRsPtwZJu_RvvHy34/s72-c/pic.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-3405334858642708853</id><published>2013-07-16T14:29:00.000+07:00</published><updated>2013-07-16T14:50:06.084+07:00</updated><title type='text'>Supply and Demand</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
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&lt;b&gt;What is Microeconomics?&lt;/b&gt;&lt;/div&gt;
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Microeconomics is the branch of economics which looks at choices made by narrowly defined units, such as individual buyers/consumers, and firms that produce goods.&lt;/div&gt;
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Two of the most important principles used by economists are the Law of&amp;nbsp; Supply and the Law of&amp;nbsp; Demand:&lt;/div&gt;
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&lt;b&gt;Law of Supply&lt;/b&gt;&lt;/div&gt;
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The law of supply says that, all other things remaining equal, as the price of a good increases (decreases), the quantity of that good supplied will increase (decrease).&lt;/div&gt;
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&lt;b&gt;Law of Demand&lt;/b&gt;&lt;/div&gt;
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The law of demand states that, all other things remaining equal, as the price of a good increases (decreases), the quantity of that good demanded will decrease (increase).&lt;/div&gt;
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Economists often use graphs as a way to demonstrate what is being discussed. The laws of supply and demand can be represented by a simple graph such as the one below. &lt;/div&gt;
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&lt;b&gt;In figure 3.1&lt;/b&gt;, we can see that at the price of $1, the suppliers are willing to provide one million widgets (Point A), while the quantity demanded will be much higher - eight million (Point B). &lt;br /&gt;
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At a higher price, such as $5, suppliers will be willing to provide six million widgets (Point D), while the quantity demanded is only one million (Point E).&lt;/div&gt;
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Finally, at the price of $3, the quantity demanded is equal the quantity supplied (Point C). This price is also referred to as the &quot;market clearing&quot; or equilibrium price because no suppliers are left with the desire to provide goods at that price and no buyers are left wishing to purchase the goods at that price either.&lt;/div&gt;
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&lt;b&gt;Change in Consumer Preference&lt;/b&gt;&lt;/div&gt;
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Suppose there was a significant change in consumer preferences. For example, consumers suddenly have an increased desire for corn. This change in taste may be due to a new health study touting the benefits of corn, alternative grains such as wheat may have gotten more expensive, or corn growers may have conducted an effective advertising campaign.&lt;/div&gt;
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Regardless of the reason, the increase in demand results in a greater quantity demanded at particular price levels. This is an example of a demand shift.&lt;/div&gt;
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Figure 3.2: Shift in the Demand Curve&lt;/div&gt;
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In the graph above D&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;109&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;0 &lt;/span&gt;&lt;/sub&gt;represents the original demand curve, while D&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;108&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;1&lt;/span&gt;&lt;/sub&gt; shows the new demand curve. Note that at a particular price level, such as $4, the quantity demanded increases from three million to five million.&lt;/div&gt;
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Suppose something happens where the quantity of a good supplied changes at many particular price levels. For example, technological changes might occur whereby computer memory manufacturers would be able to produce a particular type of memory at a lower cost. So for many price levels, the quantity suppliers are willing to provide will increase. This situation could be diagrammed as below:&lt;/div&gt;
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&lt;tr&gt;&lt;td&gt;Figure 3.3: Shift of the Supply Curve&lt;/td&gt;&lt;/tr&gt;
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S&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;103&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;0&lt;/span&gt;&lt;/sub&gt; represents the original supply curve, while S&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;102&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;1&lt;/span&gt;&lt;/sub&gt; represents the new supply curve. At the price of $30 per 256MB chip, the quantity supplied will increase from three million to four million units per month.&lt;/div&gt;
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&lt;b&gt;Supply and Demand Movements&lt;/b&gt;&lt;/div&gt;
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Changes in quantity demanded strictly as a function of price are referred to as movement along a demand curve. A shift of the entire demand curve is referred to as a change in demand; this could be due to any factor(s) that affects demand, other than price.&lt;/div&gt;
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Changes in quantity supplied strictly as a function of price are referred to as movement along a supply curve. A shift of the entire supply curve is referred to as a change in supply; this could be due to any factor(s) that affects supply, other than price.&lt;/div&gt;
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&lt;b&gt;Demand Curve Shifts&lt;/b&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; Some of the factors that can cause a demand curve to shift include:&lt;/div&gt;
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Change in income - If consumer incomes increase, we might reasonably expect that demand for some luxury goods will increase. &lt;/div&gt;
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Change in preferences/tastes - If a product becomes more (less) liked, the quantity demanded will increase (decrease). &lt;/div&gt;
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Change in prices of goods that are complimentary - If the price of gasoline goes up substantially, the demand curve for large SUV&#39;s should shift down. &lt;/div&gt;
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Changes in prices of goods that are substitutes - If the price of pork increases (decreases), demand for beef would likely increase (decrease).&lt;/div&gt;
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Advertising - An effective advertising campaign could increase the quantity demanded of a particular good. It could also decrease the demand for a competing good.&lt;/div&gt;
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Expectations - If consumers expect a good to become more expensive or hard to get in the future, it could alter current demand&lt;/div&gt;
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Shifts in market demographics - As segments of the population age or their composition changes, their demands also change. Because segments are not equally distributed – that is, there are not a consistent number of people in every age category – larger segments have a more noticeable impact on demand. The baby boomers are an excellent example of this.&amp;nbsp;&amp;nbsp;&lt;/div&gt;
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Distribution of income - For example, if the rich get richer, and the poor get poorer, demand for luxury goods could increase. &lt;/div&gt;
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&lt;b&gt;Supply Curve Shifts&lt;/b&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; Factors that would cause a shift in the supply curve include:&lt;/div&gt;
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Cost - An increase in crude oil costs for a plastic manufacturer would shift the supply curve up and to the left. Changes in technology can dramatically decrease costs.&lt;/div&gt;
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Government tax policy - Increases in business taxes will cause the supply curve to shift up and to the left. A government subsidy to producers will cause more supply to be available - the supply curve will shift down and to the right. &lt;/div&gt;
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Weather/climate - Changes in weather and/or climate will especially influence agricultural product supply.&lt;/div&gt;
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Prices of substitute products - If farmers can grow wheat instead of corn, and the price of wheat goes up, then the supply curve for corn will shift up and to the left as more farmers switch from corn to wheat. &lt;/div&gt;
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Number of producers - As the number of firms/individuals producing a product increases, we would expect more supply to be available. &lt;/div&gt;
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&lt;b&gt;Short- and Long-Run Market Equilibrium&lt;/b&gt;&lt;/div&gt;
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In the short run, market equilibrium is achieved when the quantity demanded is equal to quantity supplied and the market clears. The market is said to be cleared because there is no additional quantity supplied, or quantity demanded, at the market clearing price.&lt;/div&gt;
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However, that particular market price may not lead to equilibrium in the long run. In the short run, producers do not have time to fully adjust to current market conditions. Some current producers may not be making a profit or covering all their costs at the current market price. &lt;/div&gt;
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Producers in that situation will consider leaving the industry, or at least will not allocate further capital to that industry. If producers are making profits, then we would expect more resources to be allocated to the industry such as the building of additional factories. In the long run, all factors of production can be varied.&lt;/div&gt;
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Long-run equilibrium is something we expect the market to move towards over time. &lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;181&quot;&gt;The process could take years. It actually may never be achieved because demand and supply curves are constantly shifting. &lt;/span&gt;&lt;/div&gt;
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Suppose there is an increase in demand, as shown by the graph below.&lt;/div&gt;
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Figure 3.4: &lt;b&gt;Effects of a Shift in Demand&lt;/b&gt;&lt;/div&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgMgkJ6aMrPamtk2yCqmu6IZRHuZrSZ9p2jA9mL-s_exi3A210CLBNM03eQNoQKUpQThw_UscvIwMNnNbqkQZNo1FjHTsjIzKflE-S8DiV1tcS9q0qsSX9cNUzIMRDeTUWxs2O8o-S1d4XR/s1600/micro3_4.gif&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgMgkJ6aMrPamtk2yCqmu6IZRHuZrSZ9p2jA9mL-s_exi3A210CLBNM03eQNoQKUpQThw_UscvIwMNnNbqkQZNo1FjHTsjIzKflE-S8DiV1tcS9q0qsSX9cNUzIMRDeTUWxs2O8o-S1d4XR/s1600/micro3_4.gif&quot; naa=&quot;true&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;87&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;87&quot; style=&quot;text-align: justify;&quot;&gt;
D&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;83&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;0&lt;/span&gt;&lt;/sub&gt; is the original demand curve, and D&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;82&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;1&lt;/span&gt;&lt;/sub&gt; is the new demand curve. The market equilibrium price will increase from P&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;81&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;0&lt;/span&gt;&lt;/sub&gt; to P&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;80&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;1&lt;/span&gt;&lt;/sub&gt;, at least in the short-run. &amp;nbsp;The quantity will also increase from Q0 to Q1.&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;87&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;87&quot; style=&quot;text-align: justify;&quot;&gt;
Over time, in a market economy, two forces will come into play:&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;87&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;ol itxtharvested=&quot;0&quot; itxtnodeid=&quot;76&quot;&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;196&quot;&gt;Buyers will have an incentive to search for substitutes, thereby decreasing their purchase of the original good; this effect will tend to lower the quantity demanded and the market price&lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;195&quot;&gt;Suppliers will have an incentive to supply more of the good, and more resources will be allocated towards production of this good; this effect will tend to increase the quantity and lower the market price &lt;/li&gt;
&lt;/ol&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Shortages and Surpluses and their Effect on Equilibrium Prices&lt;/b&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;73&quot;&gt;A “shortage” exists when the quantity demanded at the current price is greater than the quantity supplied. In the case of shortage, we would expect the market price to go up. In this case, less motivated buyers do not purchase the good and producers have a strong incentive to supply more at the higher market price. &lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;73&quot;&gt;This process will continue until the quantity demanded is equal to the quantity supplied. &lt;/span&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;72&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;203&quot;&gt;A “surplus” exists when the quantity supplied is greater than the quantity demanded. In this case, we would expect the market price to go down. The lower market price entices more consumers into buying, but lower profits create an incentive for producers to reduce the quantity supplied. &lt;/span&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;72&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;72&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;b&gt;Invisible Hand Principle &lt;/b&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;72&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;72&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;199&quot;&gt;Market prices deliver information to producers on how to allocate capital and other resources. Prices tell producers about consumer needs and wants by showing them how much consumers are willing to pay for a particular good or service. Prices also inform consumers by sending signals about how much of a given product is available.&lt;/span&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;71&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;208&quot;&gt;These market prices act as an “invisible hand” that pushes self-interested individuals toward the correct allocation of resources, benefiting both the individuals and society as a whole. No one person is consciously making these decisions.&lt;/span&gt;&lt;/div&gt;
&lt;div itxtharvested=&quot;0&quot; itxtnodeid=&quot;71&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;86&quot; style=&quot;border-collapse: collapse; text-align: center; width: 320px;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;189&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;191&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;192&quot;&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;190&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;194&quot;&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;table border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; text-align: center; width: 320px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/3405334858642708853/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/supply-and-demand.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3405334858642708853'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/3405334858642708853'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/supply-and-demand.html' title='Supply and Demand'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEioRkHRTExr0-Edwg1jtnmydW5tjyZ074B3s_tXTVxgcsNVmKO35mtMZJ300pocZx3846ORqYb-BSmj7-m3Rn18amzHED9jhJRnA-9lzboFxxVBbAo7wr-BMMCz46vyBvV9IcRbShnjIT17/s72-c/micro3_1.gif" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-8838848711263535837</id><published>2013-07-16T14:00:00.001+07:00</published><updated>2013-07-16T14:03:00.963+07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Bond Investment"/><title type='text'>Types of Bond Issuer</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div&gt;
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&lt;br /&gt;
A firm can issue a bond either in its home country or in another country.
Bonds that are sold to local investors in another country’s bond market are
known as &lt;b&gt;foreign bonds.&lt;/b&gt;&amp;nbsp;Foreign bonds have a variety of nicknames:
A bond sold by a foreign company in the United States is known &lt;b&gt;as a Yankee
bond&lt;/b&gt;; a bond sold by a foreign firm in Japan is&lt;b&gt; a samurai.&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
To raise money through issuing bond, the publicly traded corporation needs
to register with the regulator of that country, for example in the US, if the
IBM corporation issuing bond in the US, it will register with Securities
Exchange Commission(SEC) before the bond can be publicly bought and sold by
large financial institutions.&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;The bonds that are issued outside the US by IBM Corporation are not
subject to register with SEC.this is the international issuing bonds which are &lt;b&gt;Eurobond.&lt;/b&gt;
And Eurobonds are made in one of the major currencies, such as the U.S. dollar,
the euro, or the yen. Eurobond issues are marketed by international syndicates
of underwriters, such as the London branches of large U.S., European, and
Japanese banks and security dealers.&lt;br /&gt;
&lt;br /&gt;
These days very large bond issues are often marketed both internationally (in
the Eurobond market) and in individual domestic markets. For example, IBM could
sell its dollar bonds internationally and also register the issue for sale in
the United States. Such bonds are called &lt;b&gt;global bonds.&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;h2 style=&quot;margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 3.0pt; text-indent: -.25in;&quot;&gt;
&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;Types
of Issuer – there are&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt; font-weight: normal;&quot;&gt;
three issuers of bonds:&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;&lt;/span&gt;&lt;/h2&gt;
&lt;h2 style=&quot;margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 1.0in; margin-right: 0in; margin-top: 3.0pt; text-indent: -.25in;&quot;&gt;
&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;(1)&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-stretch: normal;&quot;&gt;&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt; font-weight: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;The
federal government and its agencies&lt;/span&gt;&lt;/h2&gt;
&lt;h2 style=&quot;margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 1.0in; margin-right: 0in; margin-top: 3.0pt; text-indent: -.25in;&quot;&gt;
&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;(2)&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-stretch: normal;&quot;&gt;&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt; font-weight: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;Municipal
governments&lt;/span&gt;&lt;/h2&gt;
&lt;h2 style=&quot;margin-bottom: 3.0pt; margin-left: 1.0in; margin-right: 0in; margin-top: 3.0pt; text-indent: -.25in;&quot;&gt;
&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;(3)&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-stretch: normal;&quot;&gt;&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt; font-weight: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: 12.0pt;&quot;&gt;Corporations&lt;/span&gt;&lt;/h2&gt;
&lt;h1&gt;
&lt;u&gt;&lt;span style=&quot;color: windowtext; font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%;&quot;&gt;Sectors of the U.S. Bond Market&lt;/span&gt;&lt;/u&gt;&lt;span style=&quot;color: windowtext; font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%;&quot;&gt;&lt;/span&gt;&lt;/h1&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;Treasury
sector &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;– securities issued by the U.S.
government&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;Agency
sector &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;– securities issued by federally
related institutions and government-sponsored enterprises&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-bidi-font-weight: bold; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;Municipal
sector – &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;securities
issued by state and local governments bonds&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-bidi-font-weight: bold; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;Corporate
sector – &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;securities issued in the U.S. by
U.S. corporations and foreign &lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;corporations&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Symbol; font-size: 12.0pt; mso-bidi-font-family: Symbol; mso-bidi-font-weight: bold; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;Asset-backed
sector – &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;securities
backed by a pool of assets&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li&gt;&lt;span style=&quot;font-family: Symbol; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;Mortgage
sector &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;–
securities backed by mortgage loan&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;/div&gt;
&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;div&gt;
&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/8838848711263535837/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/types-of-bond-issuer.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/8838848711263535837'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/8838848711263535837'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2013/07/types-of-bond-issuer.html' title='Types of Bond Issuer'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-6657836815080219075</id><published>2013-07-13T10:24:00.003+07:00</published><updated>2013-07-13T10:39:12.059+07:00</updated><title type='text'>Portfolio Calculations</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Individual Investment&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;br /&gt;
&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;101&quot; style=&quot;font-size: small;&quot;&gt;The expected return for an individual investment is simply the sum of the probabilities of the possible expected returns for the investment.&lt;/span&gt;&lt;br /&gt;
&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;98&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;105&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;106&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;107&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;117&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Formula 17.3&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Expected Return E(R) = p&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;115&quot;&gt;1&lt;/sub&gt;R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;114&quot;&gt;1&lt;/sub&gt; + p&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;113&quot;&gt;2&lt;/sub&gt;R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;112&quot;&gt;2&lt;/sub&gt; + .....+ p&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;111&quot;&gt;n&lt;/sub&gt;R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;110&quot;&gt;n&lt;/sub&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;109&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;109&quot; style=&quot;font-size: small;&quot;&gt;Where:&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;125&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&amp;nbsp;p&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;124&quot;&gt;n&amp;nbsp;&lt;/sub&gt;= the probability the return actually will occur in state n&amp;nbsp;&lt;br itxtnodeid=&quot;123&quot; /&gt;&amp;nbsp; R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;122&quot;&gt;n &lt;/sub&gt;&amp;nbsp;= the expected return for state n&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Example:&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;145&quot; style=&quot;font-size: small;&quot;&gt;For Newco&#39;s stock, assume the following potential returns.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;142&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Figure 3.3&lt;/b&gt;: Expected returns for Newco&#39;s stock price in the various states&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;2&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;139&quot; style=&quot;border-collapse: collapse; text-align: center; width: 300px;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;149&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;153&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;156&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Scenario&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;155&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Probability&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;154&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Expected Return&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;152&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;162&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Worst Case&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;161&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;160&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;151&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;165&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Base Case&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;164&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;80%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;163&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;14%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;150&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;168&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Best Case&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;167&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;166&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;18%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;137&quot; style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;171&quot; /&gt;Given the above assumptions, determine the expected return for Newco&#39;s stock.&lt;/span&gt;&lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Answer:&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;place itxtharvested=&quot;0&quot; itxtnodeid=&quot;135&quot; w:st=&quot;on&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;134&quot;&gt;E(R)&lt;/span&gt;&lt;/place&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;132&quot;&gt; = (0.10)(10%) + (0.80)(14%) + (0.10)(18%)&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;place itxtharvested=&quot;0&quot; itxtnodeid=&quot;131&quot; w:st=&quot;on&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;130&quot;&gt;E(R)&lt;/span&gt;&lt;/place&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;128&quot;&gt; = 14.0%&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;127&quot; style=&quot;font-size: small;&quot;&gt;The expected return for &lt;b&gt;Newco&#39;s stock is 14%&lt;/b&gt;.&lt;/span&gt;&lt;/blockquote&gt;
&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Portfolio&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;br /&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;95&quot; style=&quot;font-size: small;&quot;&gt;To determine the expected return on a portfolio, the weighted average expected return of the assets that comprise the portfolio is taken.&lt;/span&gt;&lt;/blockquote&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;92&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;177&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;178&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;179&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;184&quot; style=&quot;font-size: small;&quot;&gt;Formula 17.4&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;182&quot;&gt;E(R)&lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;181&quot;&gt; of a portfolio = w&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;192&quot;&gt;1&lt;/sub&gt;R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;191&quot;&gt;1&lt;/sub&gt; + w&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;190&quot;&gt;2&lt;/sub&gt;R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;189&quot;&gt;q&lt;/sub&gt; + ...+ w&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;188&quot;&gt;n&lt;/sub&gt;R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;187&quot;&gt;n&lt;/sub&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;80&quot; style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;237&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtnodeid=&quot;104&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Example:&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;89&quot; style=&quot;font-size: small;&quot;&gt;Assume an investment manager has created a portfolio with the Stock A and Stock B.&amp;nbsp;Stock A has an expected return of 20% and a weight of 30% in the portfolio.&amp;nbsp;Stock B has an expected return of 15% and a weight of 70%.&amp;nbsp;What is the expected return of the portfolio?&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Answer:&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;84&quot;&gt;E(R) = (0.30)(20%) + (0.70)(15%)&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;82&quot; style=&quot;font-size: small;&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;194&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;= &lt;b&gt;6% + 10.5% = 16.5%&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;The expected return of the portfolio is &lt;b&gt;16.5%&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/u&gt;
&lt;br /&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;u&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;235&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Computing Variance and Standard Deviation for an Individual&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;234&quot; style=&quot;font-size: small;&quot;&gt;To measure the risk of an investment, both the variance and standard deviation for that investment can be calculated.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;232&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;230&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;240&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;241&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;242&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;245&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Formula 17.5&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;Variance = &lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;244&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;30&quot; itxtbad=&quot;1&quot; itxtnodeid=&quot;255&quot; src=&quot;http://i.investopedia.com/inv/articles/site/portmgmt17_formula17.5.gif&quot; width=&quot;158&quot; /&gt;&lt;br itxtnodeid=&quot;254&quot; /&gt;&lt;br itxtnodeid=&quot;253&quot; /&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;252&quot;&gt;Where: P&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;256&quot;&gt;n &lt;/sub&gt;= probability of occurrence&lt;/span&gt;&lt;br itxtnodeid=&quot;251&quot; /&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;250&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;258&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;R&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;257&quot;&gt;n&lt;/sub&gt; = return in n occurrence&lt;/span&gt;&lt;br itxtnodeid=&quot;249&quot; /&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;248&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; E(R) = expected return&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;225&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;259&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;260&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;261&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;br itxtnodeid=&quot;265&quot; /&gt;&lt;/b&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;264&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Formula 17.6&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;Standard Deviation&amp;nbsp;= &lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;263&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;28&quot; itxtbad=&quot;1&quot; itxtnodeid=&quot;267&quot; src=&quot;http://i.investopedia.com/inv/articles/site/portmgmt17_formula17.6.gif&quot; width=&quot;65&quot; /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;224&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;223&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;291&quot; style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;295&quot; /&gt;&lt;b&gt;Example: Variance and Standard Deviation of an Investment&lt;/b&gt;&lt;/span&gt; &lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;223&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;289&quot; style=&quot;font-size: small;&quot;&gt;Given the following data for Newco&#39;s stock, calculate the stock&#39;s variance and standard deviation.&amp;nbsp;&lt;b&gt;The expected return based on the data is 14%.&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;286&quot; style=&quot;font-size: small;&quot;&gt;Figure: Expected return for Newco in various states &lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;2&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;282&quot; style=&quot;border-collapse: collapse; text-align: center; width: 350px;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;297&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;301&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;305&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Scenario&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;304&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Probability&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;303&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Return&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;302&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Expected Return&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;300&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;313&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Worst Case&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;312&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;311&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;310&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;0.01&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;299&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;317&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Base Case&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;316&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;80%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;315&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;14%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;314&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;0.112&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;298&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;321&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Best Case&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;320&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;319&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;18%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;318&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;0.018&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;278&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Answer:&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;276&quot;&gt;σ&lt;sup itxtharvested=&quot;0&quot; itxtnodeid=&quot;326&quot;&gt;2 &lt;/sup&gt;= (0.10)(0.10 - 0.14)&lt;sup itxtharvested=&quot;0&quot; itxtnodeid=&quot;325&quot;&gt;2&lt;/sup&gt; + (0.80)(0.14 - 0.14)&lt;sup itxtharvested=&quot;0&quot; itxtnodeid=&quot;324&quot;&gt;2&amp;nbsp;&lt;/sup&gt;+ (0.10)(0.18 - 0.14)&lt;sup itxtharvested=&quot;0&quot; itxtnodeid=&quot;323&quot;&gt;2&lt;/sup&gt;&lt;/span&gt;&lt;/b&gt;&lt;sup itxtharvested=&quot;0&quot; itxtnodeid=&quot;275&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;328&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;329&quot;&gt;&lt;b&gt;&amp;nbsp;&amp;nbsp;&lt;/b&gt;&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/sup&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;223&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;sup itxtharvested=&quot;0&quot; itxtnodeid=&quot;275&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;328&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;329&quot;&gt;&amp;nbsp;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/sup&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;274&quot;&gt;= 0.0003&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;272&quot; style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;330&quot; /&gt;The variance for &lt;b&gt;Newco&#39;s stock is 0.0003.&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;269&quot; style=&quot;font-size: small;&quot;&gt;Given that the standard deviation of Newco&#39;s stock is simply the square root of the variance, the &lt;b&gt;standard deviation is 0.0179 or 1.79%.&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Covariance&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;220&quot; style=&quot;font-size: small;&quot;&gt;The covariance is the measure of how two assets relate (move) together.&amp;nbsp;If the covariance of the two assets is positive, the assets move in the same direction.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;220&quot; style=&quot;font-size: small;&quot;&gt;For example,&lt;b&gt; if two assets have a covariance of 0.50, then the assets move in the same direction.&amp;nbsp;If however the two assets have a negative covariance, the assets move in opposite directions.&amp;nbsp;If the covariance of the two assets is zero, they have no relationship.&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;/b&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;217&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;215&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;331&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;332&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;333&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;337&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Formula 17.7&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;Covariance&lt;sub itxtharvested=&quot;0&quot; itxtnodeid=&quot;336&quot;&gt;a,b&lt;/sub&gt;= &lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;335&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;50&quot; itxtbad=&quot;1&quot; itxtnodeid=&quot;340&quot; src=&quot;http://i.investopedia.com/inv/articles/site/portmgmt17_formula17.7.gif&quot; width=&quot;210&quot; /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;214&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;213&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;357&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Example:&lt;/b&gt;&lt;/span&gt; &lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;213&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;357&quot; style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Calculate the covariance between two assets&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;355&quot; style=&quot;font-size: small;&quot;&gt;Assume &lt;b&gt;the mean return on Asset A is 10%&lt;/b&gt; and &lt;b&gt;the mean return on Asset B is 15%&lt;/b&gt;.&amp;nbsp;Given the following returns &lt;b&gt;over the past 5 periods&lt;/b&gt;, calculate the covariance for &lt;/span&gt;&lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;213&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;355&quot; style=&quot;font-size: small;&quot;&gt;Asset A as it relates to Asset B.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Returns &lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;table align=&quot;left&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;2&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;352&quot; style=&quot;border-collapse: collapse; text-align: center; width: 200px;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;362&quot;&gt;
&lt;tr bgcolor=&quot;#cccccc&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;368&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;371&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;N&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;370&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;R&lt;sub&gt;a&lt;/sub&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;369&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;R&lt;sub&gt;b&lt;/sub&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;367&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;379&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;1&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;378&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;377&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;18%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;366&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;382&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;2&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;381&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;15%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;380&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;25%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;365&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;385&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;3&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;384&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;5%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;383&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;2%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;364&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;388&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;4&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;387&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;13%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;386&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;8%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;363&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;391&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;5&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;390&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;8%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;389&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;17%&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;342&quot; style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;393&quot; /&gt;&lt;b&gt;Answer:&lt;/b&gt;&amp;nbsp; &lt;/span&gt;&lt;br /&gt;
&lt;table align=&quot;left&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;2&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; text-align: center; width: 60%;&quot;&gt;&lt;tbody&gt;
&lt;tr bgcolor=&quot;#cccccc&quot;&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;N&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;R&lt;sub&gt;a&lt;/sub&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;R&lt;sub&gt;b&lt;/sub&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;R&lt;sub&gt;a&lt;/sub&gt;- Avg R&lt;sub&gt;a&lt;/sub&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;R&lt;sub&gt;b&lt;/sub&gt;-Avg R&lt;sub&gt;b&lt;/sub&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;R&lt;sub&gt;a&lt;/sub&gt;- Avg R&lt;sub&gt;a &lt;/sub&gt;R&lt;sub&gt;b&lt;/sub&gt;-Avg R&lt;sub&gt;b&lt;/sub&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;1&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;18&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;0&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;3&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;0&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;2&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;15&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;25&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;5&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;10&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;50&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;3&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;5&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;2&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;-5&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;-13&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;65&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;4&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;13&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;8&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;3&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;-7&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;-21&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;5&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;8&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;17&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;-2&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;2&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;-4&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td colspan=&quot;5&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Sum&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;td&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;90.00&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/blockquote&gt;
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&lt;br /&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;213&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;342&quot;&gt;The covariance would equal 18 (90/5).&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/u&gt;
&lt;u&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Correlation&lt;/b&gt;&lt;/span&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;209&quot; style=&quot;font-size: small;&quot;&gt;The&amp;nbsp;correlation coefficient is the relative measure of the relationship between two assets.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;209&quot;&gt;It is between +1 and -1, with a +1 indicating that the two assets move completely together and a -1 indicating that the two assets move in opposite directions from each other.&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;207&quot; style=&quot;font-size: small;&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;395&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;206&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;397&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;400&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;401&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;402&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;406&quot; style=&quot;font-size: small;&quot;&gt;Formula 17.8&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;42&quot; itxtbad=&quot;1&quot; itxtnodeid=&quot;404&quot; src=&quot;http://i.investopedia.com/inv/articles/site/portmgmt17_formula17.8.gif&quot; width=&quot;268&quot; /&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
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&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Example: Calculate the correlation of Asset A with Asset B.&lt;/b&gt;&lt;/span&gt; &lt;/blockquote&gt;
&lt;blockquote dir=&quot;ltr&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;206&quot; style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; margin-right: 0px; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;415&quot; style=&quot;font-size: small;&quot;&gt;Given our covariance of 18 in the example above, what is the correlation coefficient for Asset A relative to Asset B if Asset A has a standard deviation of 4 and Asset B has a standard deviation of 3.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Answer:&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;410&quot;&gt;Correlation coefficient = 18/(8)(4) = 0.563&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/blockquote&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;b&gt;Components of the Portfolio Standard Deviation Formula&lt;/b&gt;&lt;/span&gt; &lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;202&quot; style=&quot;font-size: small;&quot;&gt;Remember that when calculating the expected return of a portfolio, it is simply the sum of the weighted returns of each asset in the portfolio.&amp;nbsp;Unfortunately, determining the standard deviation of a portfolio, it is not that simple.&amp;nbsp;Not only are the weights of the assets in the portfolio and the standard deviation for each asset in the portfolio needed, the correlation of the assets in the portfolio is also required to determine the portfolio standard deviation.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;199&quot; style=&quot;font-size: small;&quot;&gt;The equation for the standard deviation for a two asset portfolio is long, but should be memorized for the exam.&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;table align=&quot;center&quot; border=&quot;1&quot; bordercolor=&quot;#999999&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; itxtharvested=&quot;0&quot; itxtnodeid=&quot;196&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody itxtharvested=&quot;0&quot; itxtnodeid=&quot;419&quot;&gt;
&lt;tr itxtharvested=&quot;0&quot; itxtnodeid=&quot;420&quot;&gt;&lt;td itxtharvested=&quot;0&quot; itxtnodeid=&quot;421&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;425&quot; style=&quot;font-size: small;&quot;&gt;Formula 17.9&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;33&quot; itxtbad=&quot;1&quot; itxtnodeid=&quot;423&quot; src=&quot;http://i.investopedia.com/inv/articles/site/portmgmt17_formula17.9.gif&quot; width=&quot;266&quot; /&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;195&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-color: -moz-use-text-color; border-style: none; border-width: medium; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br itxtnodeid=&quot;396&quot; /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/6657836815080219075/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/12/portfolio-calculations.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6657836815080219075'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6657836815080219075'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/12/portfolio-calculations.html' title='Portfolio Calculations'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-8976372944626552937</id><published>2013-07-12T08:19:00.000+07:00</published><updated>2013-07-12T08:19:16.572+07:00</updated><title type='text'>The Portfolio Management Process</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;98&quot;&gt;The portfolio management process is the process an investor takes to aid him in meeting his investment goals.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;98&quot;&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;94&quot;&gt;The procedure is as follows:&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;ol itxtharvested=&quot;0&quot; itxtnodeid=&quot;92&quot; type=&quot;1&quot;&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;127&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;128&quot;&gt;&lt;i itxtbad=&quot;1&quot; itxtnodeid=&quot;130&quot;&gt;&lt;b itxtbad=&quot;1&quot;&gt;Create a Policy Statement&lt;/b&gt; -&lt;/i&gt;A policy statement is the statement that contains the investor&#39;s goals and constraints as it relates to his investments.&lt;/span&gt;&lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;126&quot;&gt;&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;132&quot;&gt;&lt;i itxtbad=&quot;1&quot;&gt;Develop an Investment Strategy&lt;/i&gt; - &lt;/b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;131&quot;&gt;This entails creating a strategy that combines the investor&#39;s goals and objectives with current financial market and economic conditions.&lt;/span&gt;&lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;125&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;135&quot;&gt;&lt;i itxtbad=&quot;1&quot; itxtnodeid=&quot;136&quot;&gt;&lt;b itxtbad=&quot;1&quot;&gt;Implement the Plan Created &lt;/b&gt;-&lt;/i&gt;&lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;134&quot;&gt;This entails putting the investment strategy to work, investing in a portfolio that meets the client&#39;s goals and constraint requirements.&lt;/span&gt;&lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;124&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;139&quot;&gt;&lt;i itxtbad=&quot;1&quot; itxtnodeid=&quot;140&quot;&gt;&lt;b itxtbad=&quot;1&quot;&gt;Monitor and Update the Plan&amp;nbsp;&lt;/b&gt;-&lt;/i&gt;&lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;138&quot;&gt;Both markets and investors&#39; needs change as time changes.&amp;nbsp;As such, it is important to monitor for these changes as they occur and to update the plan to adjust for the changes that have occurred.&lt;/span&gt; &lt;/li&gt;
&lt;/ol&gt;
&lt;/div&gt;
&lt;br /&gt;
&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;90&quot;&gt;Policy Statement&lt;/b&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;89&quot;&gt;A policy statement is the statement that contains the investor&#39;s goals and constraints as it relates to his investments.&amp;nbsp;This could be considered to be the most important of all the steps in the portfolio management process.&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;141&quot;&gt;&amp;nbsp;&amp;nbsp; &lt;/span&gt;The statement requires the investor to consider his true financial needs, both in the short run and the long run.&amp;nbsp;It helps to guide the investment portfolio manager in meeting the investor&#39;s needs.&amp;nbsp;When there is market uncertainty or the investor&#39;s needs change, the policy statement will help to guide the investor in making the necessary adjustments the portfolio in a disciplined manner.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;86&quot;&gt;Expressing Investment Objectives in Terms of Risk and Return&lt;/b&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;85&quot;&gt;Return objectives are important to determine.&amp;nbsp;They help to focus an investor on meeting his financial goals and objectives.&amp;nbsp;However, risk must be considered as well.&amp;nbsp;An investor may require a high rate of return.&amp;nbsp;A high rate of return is typically accompanied by a higher risk.&amp;nbsp;Despite the need for a high return, an investor may be uncomfortable with the risk that is attached to that higher return portfolio.&amp;nbsp;As such, it is important to consider not only return, but the risk of the investor in a policy statement.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;82&quot;&gt;Factors Affecting Risk Tolerance&lt;/b&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;81&quot;&gt;An investor&#39;s risk tolerance can be affected by many factors:&lt;/span&gt;&lt;br /&gt;
&lt;ul itxtharvested=&quot;0&quot; itxtnodeid=&quot;79&quot; type=&quot;disc&quot;&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;145&quot;&gt;&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;147&quot;&gt;&lt;i itxtbad=&quot;1&quot;&gt;Age&lt;/i&gt;&lt;/b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;146&quot;&gt;- an investor may have lower risk tolerance as they get older and financial constraints are more prevalent.&lt;/span&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;144&quot;&gt;&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;149&quot;&gt;&lt;i itxtbad=&quot;1&quot;&gt;Family situation&lt;/i&gt;&lt;/b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;148&quot;&gt; - an investor may have higher income needs if they are supporting a child in college or an elderly relative.&lt;/span&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;143&quot;&gt;&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;151&quot;&gt;&lt;i itxtbad=&quot;1&quot;&gt;Wealth and income&lt;/i&gt;&lt;/b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;150&quot;&gt; - an investor may have a greater ability to invest in a portfolio if he or she has existing wealth or high income.&lt;/span&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;142&quot;&gt;&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;153&quot;&gt;&lt;i itxtbad=&quot;1&quot;&gt;Psychological&lt;/i&gt;&lt;/b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;152&quot;&gt; - an investor may simply have a lower tolerance for risk based on his personality.&lt;/span&gt; &lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/8976372944626552937/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/12/portfolio-management-process.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/8976372944626552937'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/8976372944626552937'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/12/portfolio-management-process.html' title='The Portfolio Management Process'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-6690624010023375819</id><published>2013-07-11T09:28:00.000+07:00</published><updated>2013-07-11T09:28:37.535+07:00</updated><title type='text'>Revenue Recognition and Accounting Entries</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;&lt;b&gt;Accounting Entries&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;The  best way to identify the appropriate accounting entries is to consider an  example:&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;&lt;/b&gt;Construction Company ABC, has just obtained a $50  million contract to build a five-building resort in the &lt;st1:place w:st=&quot;on&quot;&gt;&lt;st1:country-region w:st=&quot;on&quot;&gt;Bahamas&lt;/st1:country-region&gt;&lt;/st1:place&gt;  for Meridian Vacations. Company ABC estimates that each building will take a  full year to build. Meridian Vacations has agreed to pay Company ABC according  to the following schedule: $5m in year 1, $10m in year 2, $10m in year 3, $10m  in year 4 and $15m in year 5. Company ABC has estimated that the total cost of  this contact will be $35m, and will occur over the five years in this way; $5m  in year 1, $4m in year 2, $10m in year 3, $10m in year 4 and $6m in year 5.  Equal monthly payments will be made to ABC, and &lt;st1:place w:st=&quot;on&quot;&gt;&lt;st1:city w:st=&quot;on&quot;&gt;Meridian&lt;/st1:city&gt;&lt;/st1:place&gt; will have a 30-day grace period except  for the last payment in year 5. &lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Figure 6.6:  Illustration of Construction Company ABC&#39;s expected  figures&lt;/b&gt;&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; height: 326px; width: 607px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;b&gt;Total Revenue:&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
$50M&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;b&gt;Total Cost:&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
$35M&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp; &amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Year 1 &lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;&amp;nbsp; Year 2&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Year 3&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Year 4&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Year 5&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;&amp;nbsp;Total&amp;nbsp; cost &lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
5,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
4,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
10,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
10,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
6,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
35,000,000&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Payment Terms&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
5,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
10,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
15,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
8,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
12,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
50,000,000&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Cash Received&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
4,583,333&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
9,583,333&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
14,583,333&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
8,583,333&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
12,666,667&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
50,000,000&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Accounts Receivable&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
416,667&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
833,333&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
1,250,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
666,667&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
-&lt;/td&gt;&lt;td style=&quot;height: 20px; width: 82px;&quot;&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Percentage-of-Completed-Contract  Method&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
We first need to  estimate the revenues Company &lt;st1:stockticker w:st=&quot;on&quot;&gt;ABC&lt;/st1:stockticker&gt;  will declare each year. Remember we are using the percentage-of-completion  method based on estimated cost. &lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Figure 6.7:  Construction Company ABC&#39;s Estimated Revenues&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;&amp;nbsp;Year 1&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Year 2&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Year 3&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Year 4&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Year 5&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Total&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Cost&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
5,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
4,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
10,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
10,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
6,000,000&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
35,000,000&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;% of Completion&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
14.29%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
11.43%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
28.57%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
28.57%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
17.14%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
100%&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Cumulative&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
14.29%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
25.71%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
54.29%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
82.86%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
100%&lt;/td&gt;&lt;td&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Revenue&lt;/b&gt;&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
7,142,857&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
5,714,286&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
14,285,714&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
14,285,714&lt;/td&gt;&lt;td&gt;&lt;br /&gt;
8,571,429&lt;/td&gt;&lt;td style=&quot;height: 20px; width: 82px;&quot;&gt;&lt;br /&gt;
50,000,000&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Step  1:&lt;br /&gt;Revenues to be  declared&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
We first need to extrapolate how much each  annual cost represents as a percentage of the total cost. Armed with this  information we multiply the percentage of completion with the total expected  revenue for the project for each period.&lt;br /&gt;
&lt;br /&gt;
Recall that one of  the basic accounting principles is assurance of payment, and here is the formula  used to determine amount of revenues to be recognized at any given point in  time:&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;                                                     Formula  6.4&lt;/b&gt;&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;(Services Provided to Date/Total Expected Services) x Total Expected  Inflow&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;b&gt;This is basically  the same formula used in the percentage-of-completion  method.&lt;br /&gt;&lt;br /&gt;Step  2:&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Cost to be  declared&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Since this is the basic assumption of this  accounting methodology, the expenses remain the same as the ones that were  estimated.&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Results:&lt;/b&gt;&lt;b&gt;1.  Annual Income Statement Entries&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&amp;nbsp;&lt;/b&gt;In each year, the  revenues, expenses would be entered as seen on the following  table.&lt;br /&gt;
&lt;br /&gt;
Note: For simplicity, taxes were not  considered.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Figure 6.8: Construction Company ABC&#39;s Income Statement (% of Completion  Method)&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;110&quot; src=&quot;http://i.investopedia.com/inv/articles/site/finstmt6.8.gif&quot; style=&quot;height: 110px; width: 500px;&quot; width=&quot;500&quot; /&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;b&gt;2. Balance  Sheet Statement Entries&lt;br /&gt;&lt;br /&gt;Figure 6.9:  Construction Company ABC&#39;s Balance Sheet (% of Completion  Method)&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; width: 320px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;309&quot; src=&quot;http://i.investopedia.com/inv/articles/site/finstmt6.9.gif&quot; width=&quot;478&quot; /&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;b&gt;Explanation  of Balance Sheet Entries:&lt;/b&gt;&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;&lt;b&gt;Cash:&lt;/b&gt;It is the total cash  Company ABC has on hand at the end of the year, and is defined as the total cash  inflow minus the total cash outflow. If the result of this equation were  negative, the company would have to borrow from its line of credit additional  funds to cover its total expenses.&lt;/li&gt;
&lt;li&gt; Accounts  Receivable&lt;b&gt;&lt;i&gt;:The  total amount billed less the cash received by &lt;/i&gt;&lt;/b&gt;&lt;st1:place w:st=&quot;on&quot;&gt;&lt;st1:city w:st=&quot;on&quot;&gt;Meridian&lt;/st1:city&gt;&lt;/st1:place&gt;.&lt;/li&gt;
&lt;li&gt; Net construction in progress (asset) and net advance  billing&lt;b&gt;&lt;i&gt;(liability): &lt;/i&gt;&lt;/b&gt;These accounts offset each  other and are composed of construction in progress less total billings.&lt;ul&gt;
&lt;li&gt; If the result of this equation were negative, the company would  have billed its client for more than what has delivered. This would have  constituted a liability for the construction company, and would have been  reported as net advance billings. &lt;/li&gt;
&lt;li&gt;If this equation were positive, then the company would have built more  than the client has paid for it, and the result of the equation would have  constituted an asset and would be recorded as net construction in  progress.&lt;/li&gt;
&lt;li&gt;In most cases, companies only report net construction in progress or  net advance billing on their balance sheet.&lt;/li&gt;
&lt;/ul&gt;
&lt;/li&gt;
&lt;li&gt;Retained earnings -The  cumulative shares of the total profit to date. This item is not shown on the  balance sheet above. It normally appears after shareholders equity. &lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;
&lt;b&gt;Formula 6.5&lt;/b&gt;&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;br /&gt;
&lt;b&gt;Construction in progress&lt;/b&gt; = the  cumulative cost incurred since inception + (cumulative percentage of completion  x total estimated net profit of the  project)&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Less&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Total  billings&lt;/b&gt; = cumulative amount billed to the client since  inception&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;10&quot; cellspacing=&quot;0&quot; style=&quot;background-color: #eeeeee; border-collapse: collapse; width: 60%;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;height: 104px; width: 639px;&quot;&gt;&lt;b&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;Remember, if the  result of the above equation is:&lt;br /&gt;&lt;b&gt;Positive (asset)&lt;/b&gt; = net  construction in progress&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;b&gt;Negative  (liability)&lt;/b&gt; = net advance  billings&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;b&gt;&lt;br /&gt;                                                             Figure 6.10: Other Items on Company ABC&#39;s Balance Sheet (% of Completion  Method)&lt;/b&gt;&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; width: 320px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;106&quot; src=&quot;http://i.investopedia.com/inv/articles/site/finstmt6.10.gif&quot; width=&quot;495&quot; /&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;b&gt;  &lt;/b&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Completed-Contract Method&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Under  this accounting methodology, revenues and expenses are not recognized until the  contract is completed and the title is transferred to the client. &lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Annual Income  Statements&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
In this case, nothing would be reported on  the annual income statements until Year  5.&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;                                                                    Figure 6.11: Company ABC&#39;s Income Statement (Completed Contract  Method)&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; width: 320px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;b&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;107&quot; src=&quot;http://i.investopedia.com/inv/articles/site/finstmt6.11.gif&quot; width=&quot;434&quot; /&gt;&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;b&gt;Balance  Sheet Statements&lt;/b&gt;&lt;br /&gt;
Under this method, the balance sheet  entries are the same as the percentage-of -completion method, except for the Net  Advance Billing account.&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Figure 6.12: Company ABC&#39;s  Balance Sheet (Completed Contract Method)&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; border=&quot;0&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; style=&quot;border-collapse: collapse; width: 320px;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td&gt;&lt;b&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;303&quot; src=&quot;http://i.investopedia.com/inv/articles/site/finstmt6.12.gif&quot; width=&quot;487&quot; /&gt;&lt;/b&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;b&gt;Balance  Sheet Entries &lt;/b&gt;&lt;br /&gt;
&lt;ul&gt;
&lt;li&gt;&lt;b&gt;Cash and accounts receivables&lt;i&gt;stay the same&lt;/i&gt;&lt;/b&gt;&lt;i&gt; under both the percentage of completion and completed  contract methods. &lt;/i&gt;&lt;ul&gt;
&lt;li&gt;This is normal because, no matter which method you use, you always  know how mush cash you have in the bank, and you how much credit you have  extended to your client. &lt;/li&gt;
&lt;/ul&gt;
&lt;/li&gt;
&lt;li&gt;Net construction in progress (asset) / net advance  billing - The basic concepts are the same, except  that under this methodology, construction in progress does not include the  cumulative effect of gross profits in the formula (i.e. excludes cumulative  percentage of completion x total estimated net profit of the project).&lt;/li&gt;
&lt;/ul&gt;
&lt;br /&gt;&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/6690624010023375819/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/10/revenue-recognition-and-accounting.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6690624010023375819'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/6690624010023375819'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/10/revenue-recognition-and-accounting.html' title='Revenue Recognition and Accounting Entries'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4239329708831110690.post-2141399273682045145</id><published>2013-07-11T09:13:00.000+07:00</published><updated>2013-07-11T09:13:30.281+07:00</updated><title type='text'>What is a Derivative?</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;145&quot;&gt;A&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;150&quot;&gt; Derivative derives its value from the value of some other financial asset or variable. For example, a stock &lt;/span&gt;option&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;148&quot;&gt; is a derivative that derives its value from the value of a stock. An interest rate &lt;/span&gt;swap&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;146&quot;&gt; is a derivative because it derives its value from an interest rate index. The asset from which a derivative derives its value is referred to as the &lt;b&gt;underlying asset&lt;/b&gt;. The price of a derivative rises and falls in accordance &lt;/span&gt;with the value of the underlying asset. Derivatives are designed to offer a return that &lt;b&gt;mirrors&lt;/b&gt; the payoff offered by the instruments on which they are based.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;145&quot;&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;141&quot;&gt;By way of example, a few standard derivatives are listed below. The most commonly-traded derivatives - forwards, futures, options and swaps .&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;138&quot;&gt;&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;160&quot;&gt;&lt;b itxtbad=&quot;1&quot;&gt;Asian Option&lt;/b&gt;&amp;nbsp;-&lt;/b&gt; Also called an &lt;/span&gt;average option&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;136&quot;&gt;, this is an option with&amp;nbsp; a payoff&amp;nbsp; that is linked to the average value of an underlying asset on a specific set of dates during the life of the option.&lt;/span&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;b itxtbad=&quot;1&quot;&gt;Basket Option&lt;/b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;124&quot;&gt; - An option with a payoff that is linked to a portfolio or &quot;basket&quot; of assets such as the Fortune 500.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;121&quot;&gt;An &lt;b itxtbad=&quot;1&quot;&gt;interest-rate cap&lt;/b&gt; is an option that protects the holder from rises in short-term interest rates by making a payment to the holder when an underlying interest rate index exceeds a specified strike or cap rate. &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;118&quot;&gt;A &lt;b itxtbad=&quot;1&quot;&gt;credit derivative&lt;/b&gt; is an OTC derivative designed to transfer&amp;nbsp; credit risk from one party to another.&amp;nbsp; By synthetically creating or eliminating credit risk from one party to another. &lt;b itxtbad=&quot;1&quot;&gt;swaption&lt;/b&gt; is an&amp;nbsp;OTC option&lt;a href=&quot;http://www.blogger.com/href_cetemp=&quot; itxtbad=&quot;1&quot; itxtnodeid=&quot;172&quot;&gt;&lt;/a&gt; on a swap.&amp;nbsp;&lt;a href=&quot;http://www.blogger.com/href_cetemp=&quot; itxtbad=&quot;1&quot; itxtnodeid=&quot;170&quot;&gt;&lt;/a&gt;. Usually, the underlying swap is a vanilla interest rate swap. Unless stated otherwise, that is how we will use the term in this article. However, the term &quot;swaption&quot; might be used to refer to an option on any type of swap. &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;115&quot;&gt;There is also a somewhat arbitrary distinction between vanilla and exotic derivatives. The former tend to be simple and more common, the latter more complicated and specialized. There is no definitive rule for distinguishing one from the other, so the distinction is mostly a matter of custom.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;112&quot;&gt;Derivatives are further distinguished from cash instruments in that they are &lt;i itxtbad=&quot;1&quot; itxtnodeid=&quot;187&quot;&gt;contracts&lt;/i&gt; between two or more parties. These contracts are promises to convey ownership of an asset rather than the asset itself. Like other contracts, derivatives represent an agreement between two parties; the terms of the agreement are highly flexible and the contract has a fixed beginning and ending date.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;105&quot;&gt;Derivatives are generally used to hedge risk, but can also be used for speculative purposes. For example, an Asian investor who uses U.S. dollars to buy shares in a &lt;country-region itxtharvested=&quot;0&quot; itxtnodeid=&quot;195&quot; w:st=&quot;on&quot;&gt;U.S.&lt;/country-region&gt; company (traded on a &lt;place itxtharvested=&quot;0&quot; itxtnodeid=&quot;193&quot; w:st=&quot;on&quot;&gt;&lt;country-region itxtharvested=&quot;0&quot; itxtnodeid=&quot;192&quot; w:st=&quot;on&quot;&gt;U.S.&lt;/country-region&gt;&lt;/place&gt; exchange) would be exposed to exchange-rate risk when she sells the shares and converts dollars back to her home currency. To hedge this risk, the investor could purchase derivatives - currency futures - to lock in a favorable exchange rate. &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;102&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;196&quot;&gt;Despite the risks, derivatives are also attractive to investors because they trade for a fraction of the price of the underlying asset, enabling investors to control more of an asset for less money.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;99&quot;&gt;Because derivatives are contracts, just about anything can be used as an underlying asset. There are even derivatives based on weather data, such as the amount of rain or the number of sunny days in a particular region. &lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;98&quot;&gt;Options&lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;97&quot;&gt; are the most commonly traded type of derivative. An options contract gives the owner the right to buy or sell an asset at a set price on or before a given date. &lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;96&quot;&gt;Other products include futures contracts, forward contracts, warrants and swap contracts. &lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;95&quot;&gt;The most common underlying assets include stocks, bonds, commodities, currencies, interest rates and market indexes. &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;92&quot;&gt;Key points to remember:&lt;/span&gt;
&lt;br /&gt;
&lt;div style=&quot;background-color: white; border-bottom: medium none; border-left: medium none; border-right: medium none; border-top: medium none; color: black; overflow: hidden; text-align: left; text-decoration: none;&quot;&gt;
&lt;ul itxtharvested=&quot;0&quot; itxtnodeid=&quot;90&quot;&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;203&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;204&quot;&gt;Derivatives are contracts between buyers and sellers.&amp;nbsp;&lt;/span&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;202&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;205&quot;&gt;They are referred to as &quot;wasting&quot; assets because they have a defined and limited life with a set initiation and expiration date. The value of a derivative decreases as it gets closer to the expiration date.&amp;nbsp;&lt;/span&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;201&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;206&quot;&gt;Generally, payoff is determined or made at the expiration date, although this is not true in all cases.&lt;/span&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;200&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;207&quot;&gt;Sometimes no money is exchanged at the beginning of the contract.&lt;/span&gt; &lt;/li&gt;
&lt;li itxtharvested=&quot;0&quot; itxtnodeid=&quot;199&quot;&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;208&quot;&gt;Cash or spot price is the price an investor would have to pay for immediate purchase.&lt;/span&gt; &lt;/li&gt;
&lt;/ul&gt;
&lt;/div&gt;
&amp;nbsp;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;89&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;
&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;87&quot;&gt;Exchange-traded vs. over-the-counter derivatives&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b itxtbad=&quot;1&quot; itxtnodeid=&quot;87&quot;&gt;&amp;nbsp;&lt;/b&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;86&quot;&gt;Like their underlying cash instruments, some derivatives are traded on established exchanges (the New York Stock Exchange, the French CAC or the Chicago Board of Trade). These are referred to as exchange-traded&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;211&quot;&gt; derivatives and, generally, they have &lt;/span&gt;&lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;85&quot;&gt;highly standardized terms and features. &lt;/span&gt;&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;84&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;84&quot;&gt;The advantage of exchange-traded derivatives is that regulated exchanges provide clearing and regulatory safeguards to investors.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span itxtharvested=&quot;0&quot; itxtnodeid=&quot;81&quot;&gt;Many other derivative instruments, including forwards, swaps and exotic derivatives, are traded outside of the formal, established exchanges. These are over-the-counter or OTC-traded derivatives. They can be created by any two counterparties with highly flexible terms and a nearly infinite number of underlying assets or asset combinations. In the OTC derivatives market, large financial institutions serve as derivatives dealers, customizing derivatives for the specific needs of clients.&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://cambodia-financial-market.blogspot.com/feeds/2141399273682045145/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/11/what-is-derivative.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/2141399273682045145'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4239329708831110690/posts/default/2141399273682045145'/><link rel='alternate' type='text/html' href='http://cambodia-financial-market.blogspot.com/2011/11/what-is-derivative.html' title='What is a Derivative?'/><author><name>Piseth</name><uri>http://www.blogger.com/profile/01738748000040487169</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>