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Cheatsheet: Percentage | Cheatsheets for Bank Exams PDF Download

Introduction

Percentages are a fundamental concept in mathematics and everyday life, used to express proportions, compare quantities, and analyze data. The term "percent" means "per hundred," and it is denoted by the symbol %. Understanding percentages is essential for financial calculations, statistics, discounts, and many real-world applications.Cheatsheet: Percentage | Cheatsheets for Bank Exams


Theory

A Percentage represents a fraction with a denominator of 100. For example:

  • 50% means 50/100 or ½.

  • 25% means 25/100 or ¼.

Percentages are used to:

  • Compare quantities.

  • Calculate increases or decreases.

  • Determine proportions (e.g., tax, interest, discounts).

Formulas

1. Basic Percentage Formula

Cheatsheet: Percentage | Cheatsheets for Bank ExamsExample:
If 20 out of 50 students passed a test, the percentage of students who passed is:Cheatsheet: Percentage | Cheatsheets for Bank Exams

2. Finding the Part (Given Whole and Percentage)Cheatsheet: Percentage | Cheatsheets for Bank Exams

Example:
What is 30% of 200?Cheatsheet: Percentage | Cheatsheets for Bank Exams

3. Finding the Whole (Given Part and Percentage)Cheatsheet: Percentage | Cheatsheets for Bank Exams

Example:
If 15 is 25% of a number, what is the number?Cheatsheet: Percentage | Cheatsheets for Bank Exams

4. Percentage Increase/Decrease Cheatsheet: Percentage | Cheatsheets for Bank Exams

Example:
If a product’s price increases from $50 to $65, the percentage increase is: Cheatsheet: Percentage | Cheatsheets for Bank Exams

5. Successive Percentage Change

If a value changes by a% and then by b%, the net percentage change is:Cheatsheet: Percentage | Cheatsheets for Bank Exams

Example:
If a number increases by 10% and then decreases by 20%, the net change is: 

Cheatsheet: Percentage | Cheatsheets for Bank Exams

Tips & Tricks

Convert Fractions & Decimals to Percentages:

Fraction → %: Multiply by 100 (e.g., 3/4 = 0.75 = 75% ).

Decimal → %: Shift decimal two places right (e.g., 0.6 = 60%).

Quick Calculations:

  • 50% of X = X/2

  • 25% of X = X/4

  • 10% of X = X/10  (Move decimal one place left).

Reverse Percentages:

  • If Y is P% of a number, the number is (Y×100)/P.

Discounts & Markups:

Final Price = Original Price × (1 ± Discount%/100)

Conclusion

Percentages are a versatile tool in mathematics, finance, and daily life. Mastering the basic formulas and shortcuts can simplify calculations involving growth rates, discounts, interest, and data analysis. Practice applying these concepts to real-world problems for better understanding.

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FAQs on Cheatsheet: Percentage - Cheatsheets for Bank Exams

1. What is the basic formula to calculate a percentage?
Ans. The basic formula to calculate a percentage is: \[ \text{Percentage} = \left( \frac{\text{Part}}{\text{Whole}} \right) \times 100 \]
2. How can I increase my speed in solving percentage problems for bank exams?
Ans. To increase your speed in solving percentage problems, practice regularly with timed quizzes, understand the core concepts, and use shortcuts or tricks, such as converting percentages to fractions or decimals for easier calculations.
3. What are some common percentage problems that appear in bank exams?
Ans. Common percentage problems in bank exams include calculating discounts, profit and loss percentages, interest rates, and finding percentage increases or decreases in amounts.
4. Can you explain how to find the percentage increase between two numbers?
Ans. To find the percentage increase between two numbers, use the formula: \[ \text{Percentage Increase} = \left( \frac{\text{New Value} - \text{Old Value}}{\text{Old Value}} \right) \times 100 \]
5. What tips can help in understanding the concept of percentage better?
Ans. Tips to understand percentages better include visualizing percentage as parts of 100, practicing real-life applications (like shopping discounts), and using online resources or apps for interactive learning.
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