percentage on calculator formula

Percentage Calculator

Use these quick formulas to calculate percentages, percentage rates, and percentage increase/decrease.

1) Find X% of Y

Example: What is 15% of 240?

(X ÷ 100) × Y
Result will appear here.

2) A is what percent of B?

Example: 30 is what percent of 120?

(A ÷ B) × 100
Result will appear here.

3) Increase a number by a percentage

Example: Increase 500 by 8%.

New Value = Original × (1 + p/100)
Result will appear here.

4) Decrease a number by a percentage

Example: Decrease 500 by 8%.

New Value = Original × (1 - p/100)
Result will appear here.

How to Use Percentage on a Calculator Formula

Percentages are everywhere: discounts, taxes, tips, grades, and investment returns. A percentage is simply a part of 100. The calculator formulas are straightforward once you memorize a few patterns.

Core Percentage Formulas

  • Find a percentage of a number: (percent ÷ 100) × number
  • Find what percent one number is of another: (part ÷ whole) × 100
  • Add a percentage: number × (1 + percent ÷ 100)
  • Subtract a percentage: number × (1 - percent ÷ 100)

Step-by-Step Examples

Example 1: What is 25% of 80?

Convert 25% to decimal: 25 ÷ 100 = 0.25. Then multiply: 0.25 × 80 = 20.

Example 2: 18 is what percent of 60?

Divide part by whole: 18 ÷ 60 = 0.3. Convert to percent: 0.3 × 100 = 30%.

Example 3: Increase 200 by 12%

Multiplier is 1 + 0.12 = 1.12. Then 200 × 1.12 = 224.

Example 4: Decrease 200 by 12%

Multiplier is 1 - 0.12 = 0.88. Then 200 × 0.88 = 176.

Common Mistakes to Avoid

  • Forgetting to divide by 100 before multiplying.
  • Switching part and whole in the “what percent” formula.
  • Using addition/subtraction directly instead of multipliers for percentage increase/decrease.
  • Rounding too early in multi-step calculations.

Quick Mental Math Tips

  • 10% = move decimal one place left.
  • 5% = half of 10%.
  • 1% = divide by 100.
  • 15% = 10% + 5%.
  • 25% = one-quarter of the number.

Where This Helps in Real Life

You can use these formulas to compare sale prices, compute gratuity, estimate tax, monitor grade improvements, and evaluate investment growth. With a consistent formula approach, percentage problems become fast and predictable.

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