RIS CLASSES for exam preparations

Trading Profit Calculator

2025-10-30T13:20:00.014+05:30

Trading Profit Calculator

Calculate compound profits with Reinvestment

Initial Investment (₹)

Profit Rate per Trade (%)

Number of Trades

Trade #	Investment + Reinvestment	Amount After Interest

How the Trading Profit Calculator Works

This Trading Profit Calculator helps you estimate the compound growth of your capital through reinvested profits over multiple trades.

Field	Meaning
Initial Investment (₹)	The starting capital you invest in the first trade
Profit Rate per Trade (%)	Expected profit percentage per trade (e.g., 5% = ₹5 profit on ₹100)
Number of Trades	How many trades do you plan to execute with reinvestment

FAQs – Trading Profit Calculator

1. What is compounding in trading?

Compounding means reinvesting your profits to earn returns on both your original capital and previous profits. It’s like a snowball effect — your money grows faster over time.

2. Is this calculator for stocks, options, or forex?

It works for any trading style where you:

Make consistent % profits

Reinvest gains

Common in: Swing trading, intraday, options selling, and algo trading

3. Why is the final amount different from simple addition?

Because of compounding:

Simple: 10,000 × 5% × 10 = ₹5,000 profit → ₹15,000 total

Compound: ₹16,289 → ₹1,289 extra due to reinvestment

4. Can I use this for loss-making trades?

Not directly. This assumes consistent profit rate.

For realistic planning, use the average win rate and risk-reward ratio.

5. What if I don’t reinvest profits?

Turn off compounding mentally:

Profit per trade = Initial × Rate

Total profit = (Profit per trade) × Number of trades

Final = Initial + Total profit (no compounding)

6. Is 5% per trade realistic?

No, depends on strategy:

Warning: Higher % = Higher risk

7. How accurate is this calculator?

It’s a planning tool, not a guarantee. Real trading includes:

Slippage

Brokerage & taxes

Market volatility

Emotional mistakes

Final Words

This calculator is a mirror — it shows what’s possible with discipline. But markets don’t care about your Excel sheet.

Trade small. Stay alive. Compound wisely.

SIP Calculator

2025-10-30T10:16:00.006+05:30

SIP Calculator - Like Groww

SIP Calculator

Calculate your mutual fund returns with monthly investments

Monthly Investment (Rs.)

Rs.5,000

Expected Return Rate (p.a.)

12%

Time Period

10 Yr

Invested Amount

Rs.60,00,000

Est. Returns

Rs.51,99,162

Total Value

Rs.1,11,99,162

SIP Calculator - Systematic Investment Plan Calculator

Most investors may think that SIP and mutual funds are the same thing. However, SIP is simply a way to invest in mutual funds, while the other way is to invest a lump sum amount. A SIP calculator is a tool that helps you determine the returns you will receive when investing your money in such investment tools. A Systematic Investment Plan, or SIP, is a process of investing a fixed amount in a mutual fund at regular intervals. SIPs typically allow you to make weekly, quarterly, or monthly investments.

What is a SIP Calculator?

A SIP calculator is a simple tool that allows individuals to estimate the returns on their mutual fund investments made through SIPs. SIP investing in mutual funds has recently become one of the most popular investment options for young people.
These mutual fund SIP calculators are designed to give potential investors an estimate of their mutual fund investments. However, the actual returns generated by a mutual fund scheme vary depending on various factors. The SIP calculator doesn't specify exit loads and expense ratios (if any).
This calculator calculates the monetary gain and expected returns on your monthly SIP investments. Essentially, it gives you a rough estimate of the maturity amount of any of your monthly SIPs, based on the assumed annualised rate of return.

EMI Calculator India – Plan Your Home, Car & Personal Loan Instantly

2025-10-28T23:30:00.003+05:30

EMI Calculator for Home Loan, Car Loan & Personal Loan

Enter loan details to calculate your EMI. Results update in real-time.

Loan Amount: ₹50L

Interest Rate: 10%

Tenure (Years): 20 years

Monthly EMI: ₹0

Total Interest: ₹0

Total Payment: ₹0

Yearly Amortization Schedule

Year	Principal (₹)	Interest (₹)	Total Payment (₹)	Balance (₹)	Loan Paid (%)

Understanding Profit and Loss

2023-08-21T19:01:00.018+05:30

Understanding Profit and Loss:

Every day, we engage in various transactions, whether it's buying groceries, selling a product, or investing in a business. In this dynamic world of trade and commerce, the concepts of profit and loss play a crucial role. Don't worry if these terms sound a bit intimidating – we're here to break them down into simple arithmetic mathematics that anyone can understand.

Mastering Profit and Loss Concepts for Exams: A Simplified Guide

When it comes to exams, understanding profit and loss concepts is not only crucial for mathematics but also for real-life applications. These concepts often appear in various exams, and having a clear grasp of them can help you tackle questions confidently. Let's break down profit and loss into easily digestible points to prepare you effectively.

1. What is Profit and Loss?

Profit:

When the selling price of an item is higher than its cost price, a profit is made. Profit is the positive difference between the selling price and the cost price.

Loss:

If the selling price is lower than the cost price, a loss occurs. Loss is the negative difference between the cost price and the selling price.

2. Basic Formulas:

Profit (P) = Selling Price (S.P.) - Cost Price (C.P.)

Loss (L) = Cost Price (C.P.) - Selling Price (S.P.)

Selling Price (S.P.) = Cost Price (C.P.) + Profit (P)

Selling Price (S.P.) = Cost Price (C.P.) - Loss (L)

3. Calculating Percentage Profit and Loss:

Profit Percentage = (Profit / Cost Price) × 100

Loss Percentage = (Loss / Cost Price) × 100

4. Tips for Solving Problems:

Understand the Context:

Read the problem carefully to identify whether it's a profit or loss scenario. Note the given values cost price, selling price, and sometimes additional expenses.

Use the Formulas:

Apply the basic formulas to calculate profit, loss, or selling price. Use the percentage formulas to calculate the profit or loss percentage.

Pay Attention to Signs:

Be cautious with the signs while subtracting or adding. A positive value indicates profit, while a negative value indicates loss.

Practice Estimation:

During exams, time is precious. Practice estimating solutions to quickly identify reasonable answers.

5. Solving Sample Problems:

Example 1:

You bought a pen for Rs. 20 and sold it for Rs. 30. Calculate the profit percentage.

Solution:

Profit = Selling Price - Cost Price

Profit = 30 - 20 = 10

Profit Percentage = (Profit / Cost Price) × 100

Profit Percentage = (10 / 20) × 100 = 50%

Example 2:

You sold a shirt for Rs. 400, incurring a loss of Rs100. Find the loss percentage.

Solution:

Loss = Cost Price - Selling Price

Loss = 100

Cost Price = 400 + 100 = 500

Loss Percentage = (Loss / Cost Price) × 100

Loss Percentage = (100 / 500) × 100 = 20%

6. Practice, Practice, Practice:

To truly master profit and loss concepts for exams, practice is key. Work through various types of problems, ranging from straightforward to more complex scenarios. This will help you become familiar with the concepts, formulas, and techniques needed to approach different exam questions.

7. Review and Clarify Doubts:

If you encounter challenging problems or concepts, don't hesitate to seek help with RIS Classes. Reach out to comments section to clarify your doubts. A solid foundation will contribute to your exam success.

Remember, profit and loss are not just mathematical concepts; they are applicable to real-world situations. By understanding these concepts, you're not only preparing for exams but also gaining valuable skills for making informed financial decisions in the future.

Key Features of Our Video Classes:

Lucid Explanations: Our experienced educators break down intricate concepts into easily comprehensible modules, ensuring that aspirants from diverse academic backgrounds can grasp the nuances of Profit and Loss effortlessly.
Real-world Examples: Practical scenarios and real-life examples are woven into the classes to provide aspirants with a relatable perspective on how Profit and Loss concepts apply in everyday situations.
Step-by-step Solutions: Complex problem-solving becomes manageable with our step-by-step approach, guiding aspirants through each calculation and methodology.
Time Management Techniques: We understand the importance of time during exams. Our video classes not only elucidate concepts but also impart invaluable time-saving strategies, enabling aspirants to efficiently solve Profit and Loss-related questions within the stipulated time frame.
Interactive Learning: Q&A segments and interactive exercises foster active engagement, ensuring aspirants' comprehension and retention of the material.

Understanding Profit and Loss Class-1:

Understanding Profit and Loss Class-2:

Understanding Profit and Loss Class-3:

Understanding Profit and Loss Class-4:

Understanding Profit and Loss Class-5:

Understanding Profit and Loss Class-6:

Percentage Questions Based on GST

2023-07-29T07:41:00.019+05:30

Question and Solution Page

Questions and Solutions

Question-1

For the following transaction within Bihar, calculate to find the amount of bill :

MRP = Rs. 24,000, Discount % = 30% and GST = 18%.

Question-2

For the following transaction within Bihar, calculate to find the amount of bill :

MRP = Rs. 24,000, Discount % = 30% and GST = 18%.

Question-3

A computer mechanic in Goa charges repairing cost from five different persons Amit, Babu, Chandu, Dipu and Esha with certain discounts. The repairing costs and the corresponding discounts are as given below:

Name of the person	Amit	Babu	Charu	Dipu	Esha
Repairing cost (in Rs.)	5500	6250	4800	7200	3500
Discount %	30	40	30	20	40

If the rate of GST is 18%, find the total money (including GST) received by the mechanic.

Question-4

Find the amount of bill for the following transaction of goods/services. The GST rate is 5%.

Quantity	MRP of each item( in Rs.)	Discount%
20	200	10
24	240	20
30	100	30
12	120	20

Question-5

Calculate the amount of bill for the following transaction of goods/services. The GST rate is 18%.

Quantity	70	94	40
MRP of each item (in Rs.)	210	300	350
Discount%	10	10	20

Question-6

Calculate the amount of bill for the following intra-state transaction of goods/services.

GST%

2.5

MRP of each

item (in Rs.)

6000

7500

9500

9000

Discount%

Question-7

Calculate the amount of bill for the following inter-state transaction of goods/services.

GST%

2.5

MRP of each

item (in Rs.)

12,000

15,000

9500

18,000

Discount%

Question-8

A company in Delhi supplied an item at the following prices to a shopkeeper in Jaipur. Calculate the total amount of the bill.

Quantity	10	20	30	20
MRP of each item (in Rs.)	360	130	620	350
Discount%	Net	20	Net	30
GST%	9	9	9	9

Question-9

Rudra Trading Company, Kashipur (UK) made the supply of the following goods/services to Samarth Traders, Haldwani (UK). Calculate the total amount of bill if the rate of GST = 12%.

Quantity

MRP of each

item (in Rs.)

450

160

600

500

Discount%

Question-10

M/s Radhey Traders, Ahmedabad, provided the following services to M/s Ram Trading Company in Noida (UP). Calculate the amount of bill:

Number of services

Cost of each

service (in Rs.)

340

160

130

210

GST%

Question-11

M/s Ram Traders, Ahmedabad, provided the following services to M/s Ram Trading Company in Noida (UP). Calculate the amount of bill:

Quantity	360	480	120	150
MRP of each item (in Rs.)	18	12	12	28
Discount%	10	20	5	20
GST%	12	18	12	28

प्रतिशत समस्याओं को शीघ्रता से कैसे हल करें

2023-07-05T05:54:00.009+05:30

यहां हमें प्रतियोगी परीक्षाओं में प्रतिशत संबंधी समस्याओं को शीघ्रता से हल करने में आपकी मदद करने में खुशी होगी।

परीक्षाओं में प्रतिशत संबंधी समस्याएं काफी आम हैं, और शॉर्टकट तरीकों की बुनियादी अवधारणाओं को समझकर और विभिन्न प्रकार के प्रश्नों का अभ्यास करके, आप अपने प्रतिशत समस्या समाधान और गणना कौशल में तेजी से सुधार कर सकते हैं और परीक्षाओं में कम समय में उन्हें प्रभावी ढंग से हल कर सकते हैं। ठीक से हल किया जा सकता है. आइए कुछ सामान्य प्रकार की प्रतिशत समस्याओं को शीघ्रता से हल करने की रणनीतियों के बारे में बात करें।

अंश तालिका का प्रतिशत

प्रतिशत से भिन्न तालिका से प्रतिशत समस्याओं को शीघ्रता से हल करने में मदद मिलेगी।

Percentage	Fraction	Percentage	Fraction	Percentage	Fraction	Percentage	Fraction
`100%`	`1`	`50%`	`1/2`	`33.33%`	`1/3`	`25%`	`1/4`
`20%`	`1/5`	`16.67%`	`1/6`	`14.28%`	`1/7`	`12.5%`	`1/8`
`11.11%`	`1/9`	`10%`	`1/10`	`9.09%`	`1/11`	`8.33%`	`1/12`
`7.69%`	`1/13`	`7.14%`	`1/14`	`6.67%`	`1/15`	`6.25%`	`1/16`

प्रतिशत की गणना:

प्रश्न: `160` का `25%` क्या है?

हल: किसी संख्या के प्रतिशत की गणना करने के लिए, आप संख्या को प्रतिशत से विभाजित करें और संख्या से गुणा करें।

`160` का `25% = 25/100 xx 160 = 1/4 xx 160 = 40`

प्रतिशत वृद्धि या कमी ज्ञात करने के लिए:

प्रश्न: यदि किसी उत्पाद की कीमत `₹500` से `₹600` तक बढ़ा दी जाती है, तो प्रतिशत वृद्धि क्या है?

हल: प्रतिशत वृद्धि का पता लगाने के लिए, आपको नए और पुराने मूल्यों के बीच अंतर की गणना करनी होगी, इसे पुराने मूल्य से विभाजित करना होगा और `100` से गुणा करना होगा।

प्रतिशत वृद्धि = [(नई कीमत - पुरानी कीमत) / (पुरानी कीमत)] `xx 100`

प्रतिशत वृद्धि = `(60 - 50) / 50 xx 100 = 10/50 xx 100 = 20%`

अंतिम मूल्य की गणना:

प्रश्न: `20%` छूट के बाद, एक वस्तु की कीमत `₹1600` है। इसकी मूल कीमत क्या थी?

हल: प्रतिशत छूट के बाद मूल कीमत ज्ञात करने के लिए, छूट मूल्य को प्रतिशत छूट को घटाकर `1` में से घटाने के बाद विभाजित करना होगा।

मूल कीमत = (रियायती कीमत) / [`1-`(प्रतिशत छूट)]

मूल कीमत = `1600 / (1-20/100) = 1600 / (1 - 0.2) = 1600 / 0.8 = ₹2000`

दो मात्राओं का प्रतिशत ज्ञात करने के लिए:

प्रश्न: `120` छात्रों की एक कक्षा में, `80` लड़कियाँ हैं। कक्षा में लड़कों का प्रतिशत क्या है?

समाधान: प्रतिशत ज्ञात करने के लिए, भाग (लड़कों) को पूर्ण (कुल छात्र) से विभाजित करें और `100` से गुणा करें।

प्रतिशत = `(120 - 80) / 120 xx 100`

प्रतिशत = `40/120 xx 100 = 33.33%`

अनुक्रमिक प्रतिशत परिवर्तन:

प्रश्न: यदि किसी संख्या में `20%` की वृद्धि की जाती है और फिर `10%` की कमी की जाती है, तो शुद्ध प्रतिशत परिवर्तन क्या है?

हल: शुद्ध प्रतिशत परिवर्तन ज्ञात करने के लिए, आप बस प्रतिशत जोड़ या घटा सकते हैं और अंतिम प्रतिशत परिवर्तन की गणना कर सकते हैं।

शुद्ध प्रतिशत परिवर्तन = प्रतिशत परिवर्तन `1` + प्रतिशत परिवर्तन `2` + (प्रतिशत परिवर्तन `1 xx` प्रतिशत परिवर्तन `2`)/`100`

शुद्ध प्रतिशत परिवर्तन = `20 - 10 + (20 xx -10)/100 = 20 - 10 - 2 = 8%`

विभिन्न प्रतिशत समस्याओं का अभ्यास करके और अंतर्निहित शॉर्ट ट्रिक अवधारणाओं को समझकर, आप अपने प्रतिशत गणना कौशल को विकसित कर सकते हैं और समय प्रबंधन में सुधार कर सकते हैं और साथ ही प्रतिस्पर्धी परीक्षाओं में अपने प्रदर्शन में सुधार कर सकते हैं। प्रश्नों को ध्यान से पढ़ें और प्रत्येक समस्या को सटीक रूप से हल करने के लिए उचित अंतर्निहित शॉर्ट ट्रिक अवधारणाओं या दृष्टिकोणों को लागू करें। आपकी परीक्षा की तैयारी के लिए शुभकामनाएँ।

विभिन्न प्रतिशत समस्याओं को शीघ्रता से कैसे हल करें। इन अंतर्निहित शॉर्ट ट्रिक अवधारणाओं को सीखने और अपने प्रतिशत गणना कौशल को विकसित करने के लिए हमारी मास्टर वीडियो कक्षाएं अवश्य देखें।

वीडियो कक्षाएं देखने के लिए नीचे दिए गए लिंक पर क्लिक करें।

How to Solve Percentage Problems Quickly

2023-07-02T23:51:00.002+05:30

Inroduction:

Here we will be more than happy to help you solve percentage problems in competitive exams quickly.

Percentage problems are quite common in examinations, and by understanding the basic concepts of shortcut methods and practicing different types of questions, you can improve your percentage problem solving and calculation skills quickly and attempt them effectively in a short span of time in examinations. can be solved properly. Let's talk about strategies for solving some common types of percentage problems quickly.

Percentage to Fraction Table

A percentage to fraction will help to solve percentage problems quickly.

Percentage	Fraction	Percentage	Fraction	Percentage	Fraction	Percentage	Fraction
`100%`	`1`	`50%`	`1/2`	`33.33%`	`1/3`	`25%`	`1/4`
`20%`	`1/5`	`16.67%`	`1/6`	`14.28%`	`1/7`	`12.5%`	`1/8`
`11.11%`	`1/9`	`10%`	`1/10`	`9.09%`	`1/11`	`8.33%`	`1/12`
`7.69%`	`1/13`	`7.14%`	`1/14`	`6.67%`	`1/15`	`6.25%`	`1/16`

Calculation of Percentage:

Problem:

What is `25% of 160?`

Solution:

To calculate the percentage of a number, you divide the number by the percentage and multiply by `100`.

`25% of 160 = 25/100 xx 160 = 1/4 xx 160 = 40`

To find the percent increase or decrease:

Problem:

If the price of a product is increased from `₹500` to `₹600`, what is the percentage increase?

Solution:

To find the percentage increase, you need to calculate the difference between the new and old values, divide it by the old value, and multiply by `100`.

Percentage increase = [`(New price - Old price) / (Old price)`] `xx 100`

Percentage increase = `(60 - 50) / 50 xx 100 = (10/50) xx 100 = 20%`

Calculation of Final Value:

Problem:

After `20%` discount, the cost of an article is `₹1600`. What was its original price?

Solution:

To find the original price after the percentage discount, you divide the discounted price minus the percentage discount by `1`.

Original price = `(Discounted_Price) / (1-Percent_Discount)`

Original price = `1600/(1 - 20/100)` = `1600 / (1 - 0.2)` = `1600 / 0.8` = `₹2000`

To find the percentage of two quantities:

Problem:

In a class of `120` students, `80` are girls. What is the percentage of boys in the class?

Solution:

To find the percentage, divide the part (boys) by the complete (total students) and multiply by 100.

Percentage = `(120 - 80) / 120 xx 100`

Percentage = `40/120 xx 100 = 33.33%`

Sequential Percentage Change:

Problem:

If a number is increased by `20%` and then decreased by `10%`, what is the net percentage change?

Solution:

To find the net percentage change, you can simply add or subtract the percentages and calculate the final percentage change.

Net Percent Change = Percent Change `1` + Percent Change `2` + (Percent Change `1 xx` Percent Change `2`)/`100`

Net percentage change = `20 - 10 + (20xx10)/100 = 20 - 10 - 2 = 8%`

By practicing various percentage problems and understanding the underlying short trick concepts, you can develop your percentage calculation skills and improve time management as well as improve your performance in competitive exams. Read the questions carefully and apply appropriate underlying short trick concepts or approaches to solve each problem accurately. Best wishes for your exam preparation.

How to solve various percentage problems quickly. Be sure to watch our master video classes to learn these built-in short trick concepts and develop your percentage calculation skills.

Click on the links below to watch video classes.

First in Maths Online Quiz (In English)

2023-06-25T19:50:00.012+05:30

Introduction:

From practical calculations to solving scientific problems, mathematics plays an important role in our daily lives. In this website, new online quizzes for students will be added continuously which makes learning maths easy and effective. First in Math is a brilliant online quiz platform that takes math education to new heights. In this article, we will get into the benefits of First in Maths online quizzes and how they can improve your maths skills.

Interesting and fun learning experience:

First in Math provides an engaging and enjoyable way to learn maths. With interactive quizzes, math calculations will become easier for students to manage time. As they grow, they find the path to competitive exams easier and take on new challenges with ease, instilling a sense of accomplishment in them and motivating them to keep learning.

Mastering the Core Concepts:

Focuses on building a strong foundation in Mathematics First. The quizzes reinforce problems in Arithmetic, Algebra, Geometry, Modern Math, Division, Fractions, and Decimals. By practicing these fundamentals regularly, students develop fluency and speed, which makes math calculations easier.

Click on the button below to go to First in Maths Online Quizzes (Best of Luck)

Personalized Learning and Feedback:

First in Math provides a personalized learning experience tailored to the needs of each student. Quizzes are tailored to their performance level, ensuring they are challenged appropriately. The platform also provides detailed feedback, helping students identify their mistakes and learn from them. This personalized approach increases understanding and builds confidence.

Comprehensive Skill Development:

The first in math goes beyond basic math operations. It covers a wide range of math topics, including geometry, algebra, statistics, measurement, and problem-solving. By exploring these diverse areas, students develop a sound understanding of mathematics and its practical applications in the real world.

Tracking progress and motivation:

First In Math has a progress tracking system that allows students, teachers and parents to monitor individual performance. This feature encourages students to set goals, track their progress, and celebrate their achievements. This platform fosters motivation, persistence and a desire for continuous improvement.

Enhanced Math Proficiency:

With frequent use of FIRST in math quizzes, students experience significant improvements in their math proficiency. The interactive nature of the quizzes keeps them engaged and motivated, while the personalized learning ensures they get targeted practice in the areas they need most. With First in Math, students can strengthen their math skills and become confident problem solvers.

Building Mathematical Confidence:

First in Maths empowers students to build mathematical confidence through regular practice and positive reinforcement. As they complete quizzes and earn rewards, students gain a sense of accomplishment, which boosts their self-esteem and confidence in their math abilities. This increased confidence translates into better performance and a willingness to take on more challenging math problems.

Fun & Effective Exam Prep:

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First in Maths Online Quiz (In Hindi)

2023-06-25T19:38:00.005+05:30

गणित ऑनलाइन क्विज़ में प्रथम

परिचय:

व्यावहारिक गणनाओं से लेकर वैज्ञानिक समस्याओं को हल करने तक, गणित हमारे दैनिक जीवन में महत्वपूर्ण भूमिका निभाता है। इस वेबसाइट पर छात्रों के लिए लगातार नई ऑनलाइन क्विज़ जोड़ी जाएंगी जो गणित सीखना आसान और प्रभावी बनाती हैं। First in Maths एक शानदार ऑनलाइन क्विज़ प्लेटफ़ॉर्म है जो गणित सीखने को नई ऊंचाइयों पर ले जाता है। इस लेख में, हम गणित में पहली ऑनलाइन क्विज़ के लाभों के बारे में जानेंगे और वे आपके गणित कौशल को कैसे सुधार सकते हैं।

दिलचस्प और मजेदार सीखने का अनुभव:

First in Maths गणित सीखने का एक आकर्षक और आनंददायक तरीका प्रदान करता है। बेहतरीन क्विज़ के साथ, छात्रों के लिए समय प्रबंधन करना, गणित की गणना करना बहुत आसान हो जाता है। जैसे-जैसे छात्र आगे बढ़ते हैं, उनके लिए प्रतियोगी परीक्षाओं को पास करना और नई चुनौतियों का आसानी से सामना करना आसान हो जाता है, जिससे उनमें उपलब्धि की भावना पैदा होती है और उन्हें सीखते रहने के लिए प्रेरणा मिलती है।

मूल अवधारणाओं में महारत हासिल करना:

गणित में प्रथम गणित में एक मजबूत नींव बनाने पर केंद्रित है। प्रश्नोत्तरी अंकगणित, बीजगणित, ज्यामिति, आधुनिक गणित, विभाजन, भिन्न और दशमलव में समस्याओं को सुदृढ़ करती है। इन बुनियादी सिद्धांतों का नियमित रूप से अभ्यास करने से, छात्रों में प्रवाह और गति विकसित होती है, जिससे गणित की गणना आसान हो जाती है।

व्यक्तिगत शिक्षा और प्रतिक्रिया:

First in Maths प्रत्येक छात्र की आवश्यकताओं के अनुरूप व्यक्तिगत सीखने का अनुभव प्रदान करता है। क्विज़ को उनके प्रदर्शन स्तर के अनुरूप बनाया गया है, यह सुनिश्चित करते हुए कि उन्हें उचित रूप से चुनौती दी जाए। मंच विस्तृत फीडबैक भी प्रदान करता है, जिससे छात्रों को उनकी गलतियों को पहचानने और उनसे सीखने में मदद मिलती है। यह वैयक्तिकृत दृष्टिकोण समझ बढ़ाता है और आत्मविश्वास पैदा करता है।

व्यापक कौशल विकास:

गणित में पहला बुनियादी गणित संक्रियाओं से आगे जाता है। इसमें ज्यामिति, बीजगणित, सांख्यिकी, माप और समस्या-समाधान सहित गणित विषयों की एक विस्तृत श्रृंखला शामिल है। इन विविध क्षेत्रों को सीखने से, छात्रों में गणित और वास्तविक दुनिया में गणित के व्यावहारिक अनुप्रयोगों की अच्छी समझ विकसित होती है।

प्रगति और प्रेरणा पर नज़र रखना:

First in Maths में एक प्रगति ट्रैकिंग प्रणाली है जो छात्रों, शिक्षकों और अभिभावकों को व्यक्तिगत प्रदर्शन की निगरानी करने की अनुमति देती है। यह सुविधा छात्रों को लक्ष्य निर्धारित करने, उनकी प्रगति पर नज़र रखने और उनकी उपलब्धियों का जश्न मनाने के लिए प्रोत्साहित करती है। यह मंच प्रेरणा, दृढ़ता और निरंतर सुधार की इच्छा को बढ़ावा देता है।

उन्नत गणित प्रवीणता:

गणित में फर्स्ट के निरंतर उपयोग से, छात्रों को अपनी गणित दक्षता में महत्वपूर्ण सुधार का अनुभव होता है। क्विज़ की संवादात्मक प्रकृति उन्हें व्यस्त और प्रेरित रखती है, जबकि व्यक्तिगत शिक्षा यह सुनिश्चित करती है कि उन्हें उन क्षेत्रों में लक्षित अभ्यास मिले जिनकी उन्हें सबसे अधिक आवश्यकता है। गणित में प्रथम के साथ, छात्र अपने गणित कौशल को मजबूत कर सकते हैं और आत्मविश्वास से भरी समस्या हल करने वाले बन सकते हैं।

गणितीय आत्मविश्वास का निर्माण:

गणित में प्रथम नियमित अभ्यास और सकारात्मक सुदृढीकरण के माध्यम से छात्रों के गणितीय आत्मविश्वास का निर्माण करता है। जैसे-जैसे वे प्रश्नोत्तरी पूरी करते हैं, परीक्षा देने की उनकी समझ बढ़ती जाती है। छात्रों को उपलब्धि की भावना प्राप्त होती है, जिससे उनका आत्म-सम्मान और उनकी गणित क्षमताओं में आत्मविश्वास बढ़ता है। यह बढ़ा हुआ आत्मविश्वास बेहतर प्रदर्शन और अधिक चुनौतीपूर्ण गणित समस्याओं को लेने की इच्छा में तब्दील होता है।

प्रभावी परीक्षा तैयारी:

First in Maths में क्विज़ एक मूल्यवान परीक्षण तैयारी उपकरण के रूप में काम करते हैं। मंच के विविध क्विज़ और विषयों में नियमित रूप से शामिल होने से, छात्रों में गणित की अवधारणाओं की ठोस समझ विकसित होती है, उनकी समस्या-समाधान कौशल तेज होती है और आगामी परीक्षाओं के लिए आत्मविश्वास बढ़ता है। मैथ्स फर्स्ट परीक्षा की तैयारी को एक साधारण कार्य से सफलता की रोमांचक यात्रा में बदल देता है।

सहयोगात्मक सीखने के अवसर:

गणित में पहला सहयोगात्मक सीखने का एक अनूठा अवसर प्रदान करता है। छात्र अपने साथियों के साथ प्रतिस्पर्धा कर सकते हैं, मैत्रीपूर्ण गणित चुनौतियों में शामिल हो सकते हैं, और एक-दूसरे की रणनीतियों और दृष्टिकोणों से सीख सकते हैं। यह सहयोगी पहलू साझा अनुभवों के माध्यम से टीम वर्क, संचार कौशल और गणित अवधारणाओं की गहरी समझ को बढ़ावा देता है।

गणित से आजीवन प्रेम:

गणित को पहले विषय के रूप में मनोरंजक और सुलभ बनाकर गणित के प्रति आजीवन प्रेम को बढ़ावा देता है। अपने गेमिफाइड दृष्टिकोण के माध्यम से, छात्र गणित के प्रति सकारात्मक दृष्टिकोण विकसित करते हैं, इसे एक कठिन चुनौती के बजाय एक रोमांचक साहसिक कार्य के रूप में पहचानते हैं। गणित के प्रति यह प्रेम कक्षा से परे तक फैला हुआ है, जो छात्रों को जीवन भर समस्या-समाधान और आलोचनात्मक सोच के लिए गणित को एक मूल्यवान उपकरण के रूप में देखने के लिए सशक्त बनाता है।

निष्कर्ष:

गणित में प्रथम ऑनलाइन क्विज़ गणित कौशल को बढ़ाने के लिए एक आकर्षक, व्यक्तिगत और प्रभावी दृष्टिकोण प्रदान करते हैं। इस इंटरैक्टिव प्लेटफ़ॉर्म में खुद को डुबो कर, छात्र अपनी गणित दक्षता बढ़ा सकते हैं, आत्मविश्वास पैदा कर सकते हैं, परीक्षा की तैयारी कर सकते हैं, सहयोगात्मक शिक्षा में संलग्न हो सकते हैं और गणित के प्रति आजीवन प्रेम विकसित कर सकते हैं। अपनी पूरी गणित क्षमता को उजागर करने के लिए छलांग लगाएं और गणित में प्रथम के साथ गणित से भरी यात्रा शुरू करें

Master Percentages with this Interactive Quizzes! Test Your Skills Now!

2023-06-17T09:08:00.009+05:30

Percentages with this Interactive Quizzes:

Welcome to our engaging percentage quizzes! Whether you're a student looking to sharpen your math skills or a curious learner seeking some brain-teasers, you're in the right place. We've designed a comprehensive quizzes that covers various aspects of percentages to help you enhance your understanding and calculation abilities. Get ready to put your skills to the test with our carefully crafted questions!

In these percentage quizzes, we'll present you with a series of problems ranging from basic percentage calculations to more complex scenarios. You'll encounter real-life examples, word problems, and practical applications of percentages to ensure a well-rounded learning experience. Don't worry if you're just starting out; this quiz is designed to be beginner-friendly, allowing you to gradually build confidence in handling percentages.

To make the quiz even more interactive, we've incorporated step-by-step solutions for each question. This way, you'll not only discover the correct answers but also understand the underlying concepts and problem-solving strategies. Practice makes perfect, and by attempting these percentage challenges, you'll be well on your way to becoming a master of percentages.

Ready to get started? Head over to our user-friendly blog post and dive into the exciting world of percentages. Challenge yourself, track your progress, and compare your results with friends. With our comprehensive quiz, you'll soon be acing those percentage calculations effortlessly.

Don't miss out on this opportunity to enhance your mathematical skills and have fun while doing it. Join us now for an unforgettable percentage quiz experience!

Basic Percentage Quizzes Moderate Percentage quizzes

Benefits Of These Prcentage Quzzes:

Enhanced Calculation Skills: Percentage quizzes provide valuable practice for improving calculation skills, ensuring accuracy and efficiency in percentage calculations.
Real-Life Application: By incorporating real-life examples and scenarios, percentage quizzes help students understand how percentages are used in everyday situations, making the learning experience more practical and relatable.
Problem-Solving Abilities: Percentage quizzes challenge students to analyze and solve problems using percentages, promoting critical thinking and problem-solving abilities.
Concept Reinforcement: Taking percentage quizzes reinforces the understanding of key concepts related to percentages, such as calculating discounts, interest rates, and proportions.
Confidence Building: As students solve percentage problems successfully, their confidence in handling percentages grows, making them more comfortable with more complex mathematical concepts.
Tracking Progress: Percentage quizzes enable students to track their progress over time, identifying areas where they excel and areas that need further improvement, allowing for targeted practice.
Interactive Learning: Interactive percentage quizzes engage students actively, stimulating their interest and participation, which leads to a more effective and enjoyable learning experience.
Time Management Skills: Percentage quizzes often have time constraints, encouraging students to develop time management skills and improve their speed and efficiency in solving problems.
Practical Skills for the Real World: Proficiency in percentages is essential for financial literacy and real-world decision-making. Percentage quizzes equip students with the necessary skills to handle percentages in everyday life, such as calculating discounts while shopping or managing personal finances.
Competitive Spirit: Incorporating a competitive element in percentage quizzes, such as timed challenges or leaderboards, can foster a healthy sense of competition among students, motivating them to strive for better performance and encouraging continuous learning.

By leveraging the benefits of percentage quizzes, students can develop a solid foundation in working with percentages while enjoying an engaging and interactive learning experience.

RIS CLASSES for exam preparations

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Yearly Amortization Schedule

Understanding Profit and Loss

1. What is Profit and Loss?

Profit:

Loss:

2. Basic Formulas:

3. Calculating Percentage Profit and Loss:

4. Tips for Solving Problems:

Understand the Context:

Use the Formulas:

Pay Attention to Signs:

Practice Estimation:

5. Solving Sample Problems:

6. Practice, Practice, Practice:

7. Review and Clarify Doubts:

Key Features of Our Video Classes:

Understanding Profit and Loss Class-1:

Understanding Profit and Loss Class-2:

Understanding Profit and Loss Class-3:

Understanding Profit and Loss Class-4:

Understanding Profit and Loss Class-5:

Understanding Profit and Loss Class-6:

Percentage Questions Based on GST

Questions and Solutions

प्रतिशत समस्याओं को शीघ्रता से कैसे हल करें

अंश तालिका का प्रतिशत

प्रतिशत की गणना:

प्रतिशत वृद्धि या कमी ज्ञात करने के लिए:

अंतिम मूल्य की गणना:

दो मात्राओं का प्रतिशत ज्ञात करने के लिए:

अनुक्रमिक प्रतिशत परिवर्तन:

How to Solve Percentage Problems Quickly

Inroduction:

Percentage to Fraction Table

Calculation of Percentage:

Problem:

What is `25% of 160?`

Solution:

To calculate the percentage of a number, you divide the number by the percentage and multiply by `100`.

`25% of 160 = 25/100 xx 160 = 1/4 xx 160 = 40`

To find the percent increase or decrease:

Problem:

If the price of a product is increased from `₹500` to `₹600`, what is the percentage increase?

Solution:

To find the percentage increase, you need to calculate the difference between the new and old values, divide it by the old value, and multiply by `100`.

Calculation of Final Value:

Problem:

After `20%` discount, the cost of an article is `₹1600`. What was its original price?

Solution:

To find the original price after the percentage discount, you divide the discounted price minus the percentage discount by `1`.

To find the percentage of two quantities:

Problem:

In a class of `120` students, `80` are girls. What is the percentage of boys in the class?

Solution:

To find the percentage, divide the part (boys) by the complete (total students) and multiply by 100.

Sequential Percentage Change:

Problem:

If a number is increased by `20%` and then decreased by `10%`, what is the net percentage change?