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% 9-in-1 Percentage Calculator — Instant Results

Free Percentage Calculator
Every % Calculation You Need

Nine powerful calculators in one: percent of a number, percent change, percentage difference, tip, discount, tax, markup, margin, and more — with step-by-step solutions.

9
Calculator types
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%% of Number
🔄Is What %
% of What
📈% Change
% Difference
🤍Tip Calc
🏷Discount
💳Tax Calc
📄Markup/Margin
What is X% of Y?

Find a percentage of any number. Example: What is 15% of $200?

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X is What % of Y?

Find what percentage one number is of another. Example: 30 is what % of 200?

X is Y% of What Number?

Find the original number when you know a value and its percentage. Example: 30 is 15% of what?

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Percentage Change (Increase / Decrease)

Calculate the % increase or decrease between two values. Formula: ((New − Old) ÷ Old) × 100

Percentage Difference

The relative difference between two values with no direction (neither is the "original"). Formula: |A − B| ÷ ((A + B)/2) × 100

Tip Calculator

Calculate tip amount, total bill, and split between multiple people. US standard: 15–20% for restaurants.

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Discount Calculator

Calculate the final price after a percentage discount, or find what discount % you're getting.

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— OR — find the discount %:
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Sales Tax Calculator

Calculate the tax amount and total price including tax, or back-calculate the pre-tax price.

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Quick State Rates (2026):
— OR — back-calculate pre-tax price:
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Markup & Profit Margin Calculator

Markup = profit as % of cost. Margin = profit as % of revenue. These are different — and often confused!

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— OR — set markup % to find selling price:
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Result
Enter values and click Calculate
Quick % Reference Table

Common percentages of your entered number (from the first calculator):

%of $100of $200of $500of $1,000

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Percentage Shortcuts & Mental Math Tricks

Quick tips to calculate percentages instantly in your head — no calculator needed

🧠
The 10% Trick — Your Best Friend
To find 10% of any number, simply move the decimal point one place to the left. 10% of $85 = $8.50. Then use this to find other percentages: 20% = double 10%; 5% = half of 10%; 15% = 10% + 5%; 30% = triple 10%. This makes most percentage calculations mental math.
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Flip the Numbers — It Works Either Way
X% of Y = Y% of X. So 8% of 25 = 25% of 8 = 2. This is the commutativity of multiplication. Choose whichever version is easier to compute mentally. 16% of 50 = 50% of 16 = 8. Much simpler!
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Percentage Change: Don't Mix Up the Base
A 50% increase followed by a 50% decrease does NOT bring you back to the start! $100 +50% = $150, then $150 −50% = $75. You've lost $25. The base changes each time. This is why percentage change must always reference the original starting value.
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The "Off" vs "Of" Confusion
"30% off" means you pay 70% of the original price. "30% of" means you're finding just that portion. A "$100 item at 30% off" = $70 total. A "$100 item plus 30% markup" = $130 total. Always clarify which direction the percentage applies before calculating.
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Tip Calculation Simplified
For a 20% tip: find 10% (move decimal left), then double it. $46 bill: 10% = $4.60, doubled = $9.20 tip, total = $55.20. For 15%: find 10%, find 5% (half of that), add together. $46 × 15%: $4.60 + $2.30 = $6.90 tip.
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Markup vs. Margin — Never Confuse Them
Markup is profit ÷ cost × 100. Margin is profit ÷ revenue × 100. A product that costs $60 and sells for $100 has a 66.7% markup but only a 40% margin. In business, these terms are not interchangeable. Retailers use margin; manufacturers often use markup.

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Common Percentage Reference Charts

At-a-glance tables for the most frequently needed percentage calculations

🤍 Standard US Tip Guide
Service10%15%18%20%
$25 bill$2.50$3.75$4.50$5.00
$50 bill$5.00$7.50$9.00$10.00
$75 bill$7.50$11.25$13.50$15.00
$100 bill$10.00$15.00$18.00$20.00
$150 bill$15.00$22.50$27.00$30.00
$200 bill$20.00$30.00$36.00$40.00

US customary: 15% adequate; 18–20% good service; 25%+ exceptional. Standard for restaurants, delivery, taxis.

🏷 Discount / Sale Price Table
Original10% off25% off40% off50% off
$20$18.00$15.00$12.00$10.00
$50$45.00$37.50$30.00$25.00
$100$90.00$75.00$60.00$50.00
$150$135.00$112.50$90.00$75.00
$200$180.00$150.00$120.00$100.00
$500$450.00$375.00$300.00$250.00
💳 US Sales Tax by State (2026)
StateState RateAvg Total
California6.0%8.82%
Texas6.25%8.20%
New York4.0%8.52%
Florida6.0%7.01%
Illinois6.25%8.85%
Washington6.5%8.86%
Oregon / Montana0%0%
US Average~7.0%

Avg total = state + local combined rate. Source: Tax Foundation 2026.

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Percentage Calculator FAQ — Every Question Answered

Clear explanations of every type of percentage calculation, with examples

How do I calculate a percentage of a number?+
To find X% of Y, multiply Y by X and divide by 100: Result = (X ÷ 100) × Y. Example: 15% of $200 = (15 ÷ 100) × 200 = 0.15 × 200 = $30. In everyday language: "percent" means "per hundred," so 15% means 15 out of every 100. Mental math shortcut: find 10% first (move the decimal one place left), then adjust. 15% of $200: 10% = $20, 5% = $10, total = $30.
How do I find what percentage one number is of another?+
Divide the part by the whole and multiply by 100: Percentage = (Part ÷ Whole) × 100. Example: 45 is what percent of 180? → (45 ÷ 180) × 100 = 0.25 × 100 = 25%. Practical uses: your test score (18 correct out of 24 questions = 18/24 × 100 = 75%); your savings rate ($600 saved from $3,000 income = 20%); your down payment percentage ($10,000 down on $200,000 home = 5%).
How do I calculate percentage change (increase or decrease)?+
Percentage Change = ((New Value − Original Value) ÷ |Original Value|) × 100. If positive, it's an increase; if negative, it's a decrease. Example: Price rose from $80 to $100 → ((100 − 80) ÷ 80) × 100 = (20 ÷ 80) × 100 = 25% increase. Price fell from $100 to $80 → ((80 − 100) ÷ 100) × 100 = −20% decrease. Important: always divide by the original (starting) value, not the new value. Using the wrong base is one of the most common percentage mistakes.
What is the difference between percentage change and percentage difference?+
Percentage change compares a new value to an original value — there's a clear "before" and "after." It's directional (positive = increase, negative = decrease). Percentage difference compares two values where neither is definitively the "original" — it measures the relative difference using the average as the reference point: |(A − B)| ÷ ((A + B) ÷ 2) × 100. Example: Product A costs $40, Product B costs $60. Percentage difference = |40 − 60| ÷ ((40 + 60) ÷ 2) × 100 = 20 ÷ 50 × 100 = 40%. Use percentage change for "before/after" scenarios; use percentage difference for neutral comparisons.
What is a good tip percentage in the US?+
In the United States, tipping is customary in service industries and has a significant impact on workers' income, as servers' minimum wage can be as low as $2.13/hour federally before tips. Standard guidance for 2026: Restaurants (sit-down): 18–22% is now considered standard, with 20% being the most common default. Fast food / counter service: not required, but 10–15% is appreciated. Delivery: $3–5 minimum or 15–20% of order. Taxis / rideshare: 15–20%. Hotel staff: $1–5 per bag, $2–5 per night housekeeping. Hair salons / barbers: 15–20%. Coffee shops: 10–15% at the counter is becoming more common as tablet-based tip prompts normalize tipping there.
How do I calculate a discount and find the sale price?+
Sale Price = Original Price × (1 − Discount%) or equivalently: Original Price − (Original Price × Discount%). Example: $120 item at 25% off → $120 × (1 − 0.25) = $120 × 0.75 = $90. The discount amount = $120 × 0.25 = $30. To find the discount percentage from a sale price: Discount% = ((Original − Sale) ÷ Original) × 100. Example: Was $120, now $90 → ((120 − 90) ÷ 120) × 100 = 25% off. Tip: "% off" refers to what you save; the rest is what you pay. 30% off = you pay 70% of original price.
What is the formula for adding or subtracting a percentage?+
To add X% to a number: New Value = Original × (1 + X/100). Example: Add 20% to $50 → $50 × 1.20 = $60. To subtract X% from a number: New Value = Original × (1 − X/100). Example: Subtract 15% from $80 → $80 × 0.85 = $68. Common mistake: people calculate the percentage of the new number, not the original. If you add 20% and then want to "undo" it, you cannot subtract 20% of the new number — you'd subtract 20/120 = 16.67%. To reverse adding X%, divide by (1 + X/100).
What is the difference between markup and profit margin?+
Both measure profit, but with different bases: Markup = (Profit ÷ Cost) × 100, where Cost is the base. Margin = (Profit ÷ Revenue) × 100, where Revenue (selling price) is the base. Example: Item costs $60 to make, sells for $100. Profit = $40. Markup = ($40 ÷ $60) × 100 = 66.7%. Margin = ($40 ÷ $100) × 100 = 40%. A 66.7% markup ≠ 66.7% margin. Retailers typically talk in margin (% of sale price); manufacturers often use markup (% over cost). Confusion between these two numbers is extremely common in business — always clarify which metric is being discussed.
How do I calculate sales tax and find the pre-tax price?+
To find the total price including tax: Total = Price × (1 + Tax Rate). Example: $100 item with 8.5% tax → $100 × 1.085 = $108.50. Tax amount = $100 × 0.085 = $8.50. To back-calculate the pre-tax price from a total: Pre-tax Price = Total ÷ (1 + Tax Rate). Example: $108.50 total, 8.5% tax → $108.50 ÷ 1.085 = $100. Never subtract the tax rate percentage directly from the total — you'd be calculating the wrong base. The US average combined state+local sales tax rate is approximately 7.0% (Tax Foundation, 2026). Five states have no sales tax: Oregon, Montana, New Hampshire, Delaware, and Alaska.
What does "basis point" mean?+
A basis point (bps) is 1/100th of a percentage point — or 0.01%. So 100 basis points = 1%. Basis points are used in finance and economics to avoid ambiguity when discussing interest rate changes. Example: "The Fed raised rates by 25 basis points" means rates rose by 0.25%. Why use basis points? If an interest rate rises from 2% to 3%, saying "it increased by 1 percentage point" is precise. Saying "it increased by 50%" is also technically correct (2 to 3 is a 50% increase) but misleading. Basis points eliminate this ambiguity in professional financial communication.
How do you convert a decimal to a percentage and vice versa?+
Decimal to Percentage: Multiply by 100 (or move the decimal two places right). 0.75 = 75%; 0.035 = 3.5%; 1.25 = 125%. Percentage to Decimal: Divide by 100 (or move the decimal two places left). 45% = 0.45; 7.5% = 0.075; 150% = 1.50. Fraction to Percentage: Divide numerator by denominator, then multiply by 100. ¾ = 0.75 = 75%; ⅜ = 0.375 = 37.5%. These conversions are fundamental because multiplication with decimals is far easier than percentages, which is why calculators and computers always work with decimals internally.
What is a percentage point vs. a percentage change?+
A percentage point is an absolute difference between two percentages. A percentage change is a relative change. Example: Unemployment rises from 4% to 6%. The increase is 2 percentage points (absolute). The percentage change is ((6 − 4) ÷ 4) × 100 = 50% increase (relative). These are dramatically different — and frequently confused in news coverage. If your savings account APY goes from 1% to 1.5%, that's a 0.5 percentage point increase (small in absolute terms) but a 50% increase in your interest earnings (large in relative terms). Always specify which you mean to avoid misunderstanding.
What percentage of my income should I save?+
The standard guidance from financial advisors in the US for 2026 is: Emergency fund first: save 3–6 months of expenses. Retirement savings: 15% of gross income (including any employer match) is the widely recommended target. The "50/30/20 Rule" budget: 50% of take-home pay for needs, 30% for wants, 20% for savings and debt repayment. Minimum for 401(k): at least enough to get the full employer match (typically 3–6% of salary) — this is "free money." The younger you start, the lower the percentage you need to save, due to compound interest. Use our Compound Interest Calculator to model your specific savings goal.
How do I calculate percent error?+
Percent Error = (|Measured Value − True Value| ÷ |True Value|) × 100. It measures how far off an experimental measurement or estimate is from the actual/accepted value. Example: You estimated a project would take 40 hours; it took 55 hours. Percent error = |40 − 55| ÷ 55 × 100 = 15/55 × 100 = 27.3%. Lower percent error = better accuracy. In science, percent error less than 5% is generally considered acceptable. In everyday use, percent error helps you evaluate how accurate your estimates, surveys, polls, or predictions are compared to actual outcomes.
What is 100% of something? Can percentages exceed 100%?+
100% of something means the entire thing — all of it. Percentages absolutely can exceed 100% and commonly do. Examples: If a company's revenue grew from $1M to $3M, that's a 200% increase (it tripled). If a product's price doubled, that's a 100% increase. If you give 110% effort, that's a motivational expression meaning maximum effort beyond normal. In finance, returns regularly exceed 100% (a stock that doubles is a 100% gain). If a measurement is 150% of the original, the amount is 1.5 times the original. There's no mathematical restriction on percentages — they simply represent a ratio expressed per hundred, and any ratio can be greater than 1 (i.e., 100%).
How do I calculate a percentage increase and then reverse it?+
Adding X% and then subtracting X% does not return you to the original number. Example: $100 + 50% = $150. $150 − 50% = $75 (not $100). To reverse a percentage increase, you must divide by (1 + X/100). To reverse a 50% increase: $150 ÷ 1.50 = $100. To reverse a 20% increase: divide by 1.20. To reverse a 10% discount: divide by 0.90. This is because the second percentage is calculated on the new (higher) base, not the original. In retail, this explains why "50% off, then another 50% off" is not the same as "100% off" — it's 75% off total (50% leaves 50%, then 50% off that leaves 25% of original price).