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Percentage Calculator – 8 Free Tools | What is X% of Y, Percentage Change, Increase & More
8 Free Percentage Tools in One Page

Percentage Calculator

Every percentage formula you'll ever need — percentage of a number, change, increase, decrease, difference, and reverse percentage — with instant step-by-step explanations.

Tool 1 of 8
What is X% of Y?
Find any percentage of any number instantly
Formula: Result = (Percentage ÷ 100) × Number
%
of
Try: 10% of 200 25% of 1200 15% of 85 7.5% of 400
%

Enter a percentage and a number to see the result.

Step-by-Step
Tool 2 of 8
Percentage Change Calculator
Calculate the % change from one value to another (increase or decrease)
Formula: Change% = ((New − Old) ÷ Old) × 100
Try: 100→150 200→180 50→75

Enter original and new values to calculate percentage change.

Step-by-Step
Tool 3 of 8
Percentage Increase Calculator
Find the new value after a percentage increase
Formula: New Value = Original × (1 + Increase% ÷ 100)
%
Try: $1000 +10% 250 +20% 85 +5%

Enter the original value and increase percentage.

Step-by-Step
Tool 4 of 8
Percentage Decrease Calculator
Find the new value after a percentage decrease or discount
Formula: New Value = Original × (1 − Decrease% ÷ 100)
%
Try: $120 −25% 350 −10% $99 −15%

Enter the original value and decrease percentage.

Step-by-Step
Tool 5 of 8
X is What Percent of Y?
Find what percentage one number is of another
Formula: Percentage = (X ÷ Y) × 100
is what % of
Try: 30 of 120 75 of 300 17 of 68
÷

Enter both numbers to find the percentage relationship.

Step-by-Step
Tool 6 of 8
Percentage Difference Calculator
Find the percentage difference between two values (order-independent)
Formula: Diff% = |V1 − V2| ÷ ((V1 + V2) ÷ 2) × 100
Try: 90 vs 110 500 vs 350

Enter two values to find the percentage difference between them.

Step-by-Step
Tool 7 of 8
Reverse Percentage Calculator
Find the original value before a percentage was applied — great for finding pre-tax or pre-discount prices
Formula: Original = Final Value ÷ (1 ± Percentage ÷ 100)
%
Try: $85 after −15% 120 after +20%

Enter the final value and the percentage that was applied.

Step-by-Step
Tool 8 of 8
Percentage of Total Calculator
Break down what share (%) each part contributes to the whole
Formula: Part% = (Part ÷ Total) × 100
out of
Try: 35 of 140 7 of 28 480 of 1200

Enter the part and total to see what percentage the part represents.

Step-by-Step

How to Calculate Percentages: Every Formula Explained

Percentages appear in almost every area of daily life — from calculating discounts and tax to understanding pay rises, exam scores, and investment returns. This guide covers all 8 types of percentage calculations with real-world examples and easy-to-follow formulas.

%

Finding X% of a Number

The most common percentage question. To find 20% of 500: divide 20 by 100 to get 0.2, then multiply by 500 to get 100. Used for: tips, discounts, commission, tax, and exam marks.

Percentage Change

Measures how much a value grew or shrank relative to its starting point. If a stock moved from $80 to $100: (100−80) ÷ 80 × 100 = +25%. Negative results mean a decrease. Used in finance, sales, and analytics.

Reverse Percentage

Work backwards to find the original value. If a product costs $85 after a 15% discount, the original price was 85 ÷ 0.85 = $100. Useful for VAT-exclusive prices, pre-discount values, and tip calculations.

Percentage Difference

Unlike percentage change, this is order-independent — comparing 90 and 110 gives the same result as comparing 110 and 90. Formula uses the average as the denominator: |90−110| ÷ 100 × 100 = 20%.

📐 Real-World Percentage Examples

What is 18% tip on a $65 restaurant bill?$11.70
Sales rose from 4,000 to 5,200 units — what's the % increase?+30%
A laptop costs $850 after a 15% discount — original price?$1,000
You scored 68/85 on an exam — what percentage is that?80%
Price dropped from £240 to £180 — what's the percentage decrease?−25%

All 8 Percentage Formulas at a Glance

Calculation TypeFormulaExample
X% of Y(X ÷ 100) × Y20% of 500 = 100
% Change((New − Old) ÷ Old) × 10080 to 100 = +25%
% IncreaseOriginal × (1 + P ÷ 100)500 + 20% = 600
% DecreaseOriginal × (1 − P ÷ 100)200 − 25% = 150
X is what % of Y(X ÷ Y) × 10045 ÷ 180 × 100 = 25%
% Difference|V1−V2| ÷ avg(V1,V2) × 10090 vs 110 = 20%
Reverse % (decrease)Final ÷ (1 − P ÷ 100)85 after −15% = 100
% of Total(Part ÷ Total) × 100250 ÷ 1000 × 100 = 25%

Frequently Asked Percentage Questions

What is the difference between percentage change and percentage difference? +
Percentage change measures how a value shifts from a specific starting point — it's directional (positive = increase, negative = decrease) and the order matters. Percentage difference, on the other hand, is order-independent and compares two values symmetrically using their average as the denominator. Use percentage change for before/after comparisons; use percentage difference when comparing two independent values with no clear "base."
How do I calculate percentage increase from one number to another? +
Subtract the original value from the new value, divide by the original value, then multiply by 100. Example: from 120 to 150 → (150 − 120) ÷ 120 × 100 = 25% increase. If the result is negative, it's a decrease. Our % Change calculator (Tool 2) handles both directions automatically.
How do I find the original price before a discount? +
Use the reverse percentage formula: divide the discounted price by (1 − discount% ÷ 100). So if an item costs $68 after a 15% discount: $68 ÷ 0.85 = $80 original price. This works for VAT-included prices, sale prices, and any scenario where a percentage has already been applied.
How do you calculate what percentage one number is of another? +
Divide the first number by the second and multiply by 100. Example: "what percentage is 35 of 140?" → 35 ÷ 140 × 100 = 25%. This is useful for exam scores, market share calculations, survey results, and budget breakdowns.
Why do percentage increases and decreases not cancel each other out? +
Because they apply to different base values. Increase 100 by 50% = 150. Then decrease 150 by 50% = 75 — not back to 100. The decrease applies to the new, larger number. To reverse a 50% increase, you'd need to decrease by 33.3% (1 ÷ 1.5 − 1). This is a common source of confusion in finance and retail.