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Percentage Calculator (Percent, Part and Whole)

Enter the two values you know out of percent, whole and part, leave the one you want to find blank, and press "Calculate". The blank one is calculated.

Enter the percent as a percent number (for 20%, enter "20", not 0.2). If all three fields are filled in, nothing can be calculated, so always leave the one you want to find blank. Negative numbers and percents over 100 also work.
Result
Enter the two values you know in the fields on the left and press "Calculate". The result will appear here.

What you can do on this page

  • Enter any two of the whole, the part and the percent, and the third is calculated on the spot
  • "What is 20% of $80?", "10 correct out of 50 is what percent?", "25 students are 10% of the school, so how many students are there?" This one tool answers all three kinds of percent questions
  • Use it as is for everyday percentages such as sales tax, discounts, test scores, salt concentration and batting averages
  • A plain-language explanation of the formulas and copy-and-paste formulas for Excel, Google Sheets and Python are all on this page
Enter the percent as a percent number (for 20%, enter "20", not 0.2). Negative percents, such as a drop from last year, and percents over 100, such as 150%, work as is.

What is this calculation used for?

Working out sales tax (shopping)

In a state with a 7% sales tax, the tax on a $40 item is \(40 \times 0.07 = 2.80\), or $2.80, so you pay $42.80. Tax rates differ by state and city, and many states tax groceries at a lower rate or not at all.
"Whole × rate" is the math you use most often in everyday shopping.

Figuring out how much you save in a sale

If a $60 jacket is 30% off, the discount is \(60 \times 0.3 = 18\), or $18, so you pay $42.
Once you can quickly work out the price from a "% off" sign, you can also decide for yourself which is cheaper, such as "30% off $50 or 20% off $45".

Finding your score on a test or exam (study)

If you get 42 out of 50 questions right, your score is \(42 \div 50 \times 100 = 84\%\).
Many tests and certification exams set the passing score as a percent, such as "70% or higher to pass". This percent calculation is also the basis for working out how many more correct answers you need.

Finding the concentration of salt water (science and cooking)

Dissolve 20 g of salt in 180 g of water and you get 200 g of salt water. Its concentration is \(20 \div 200 \times 100 = 10\%\).
The most common mistake on science tests is forgetting that the whole is all of the salt water (salt + water), not just the water. The same calculation is used when making a brine for cooking.

Reading a batting average as a percent (sports)

A batter with 36 hits in 120 at-bats has a batting average of \(36 \div 120 = 0.300\), which is 30% as a percent. In baseball it is written as .300 and read "three hundred" (batting average is hits divided by at-bats).
Batting averages, winning percentages, free-throw percentages and many other sports stats are rates, so this calculation helps you understand the numbers when you watch a game.

Understanding % Daily Value on a food label (health)

The Daily Value for sodium on US food labels is 2,300 mg. A cup of instant noodles with 1,380 mg of sodium gives you \(1380 \div 2300 \times 100 = 60\%\) of that in one serving.
The "% Daily Value" column on the Nutrition Facts label is this same calculation. Once you can compare amounts as percents, you can look after your health with numbers instead of guesses.

Formula

Formula for the part
Standard notation (the usual math form)
\(x\) \(=\) \(a\) \(\times\) \(P\) \(\div\) \(100\)
In words (symbols replaced with words)
④ \(x\): part \(=\) ③ \(a\): whole \(\times\) ① \(P\): percent (%) \(\div\) ② \(100\): per hundred
The formula in words
① Take the \(P\): percent (%)
② divide it by \(100\): per hundred to turn it into a decimal
③ multiply it by the \(a\): whole
④ and you get the \(x\): part
Quick example
20% of an $80 item is
\(x\): the amount that is 20% \(=\) whole ($80) \(\times\) percent (20%) \(\div\) per hundred (100)
\(20 \div 100 = 0.2\)
\(80 \times 0.2 = 16\)
Key idea
"Whole × rate = part" is the starting point for all three percent formulas. Here the rate is a decimal, so a percent must first be divided by 100 to become a decimal (20% → 0.2). In US schools, many students learn the percent proportion: part / whole = percent / 100, often remembered as "is over of equals percent over 100". It gives the same answers. Still, it helps more to understand the idea than to memorize it: if the whole counts as 1, what is 0.2 of it?
Formula for the percent (%)
Standard notation (the usual math form)
\(P\) \(=\) \(x\) \(\div\) \(a\) \(\times\) \(100\)
In words (symbols replaced with words)
④ \(P\): percent (%) \(=\) ① \(x\): part \(\div\) ② \(a\): whole \(\times\) ③ \(100\): per hundred
The formula in words
① Take the \(x\): part
② divide it by the \(a\): whole to get the rate as a decimal
③ multiply it by \(100\): per hundred to turn it into a percent
④ and you get the \(P\): percent (%)
Quick example
If you get 10 questions right on a 50-question quiz, the percent correct is
\(P\): percent correct (%) \(=\) number correct (10) \(\div\) total questions (50) \(\times\) per hundred (100)
\(10 \div 50 = 0.2\)
\(0.2 \times 100 = 20\ \ (20\%)\)
Key idea
"Part ÷ whole" gives the rate as a decimal (0.2). A percent is the number you get when the whole counts as 100, so you multiply by 100 at the end to turn it into a percent. When the division does not come out even, as with \(1 \div 3\), the decimal goes on forever: \(33.333\ldots\%\). It is normal to round to the digits you need, as in "about 33.3%".
Formula for the whole
Standard notation (the usual math form)
\(a\) \(=\) \(x\) \(\div\) \(P\) \(\times\) \(100\)
In words (symbols replaced with words)
④ \(a\): whole \(=\) ① \(x\): part \(\div\) ② \(P\): percent (%) \(\times\) ③ \(100\): per hundred
The formula in words
① Take the \(x\): part
② divide it by the \(P\): percent (%)
③ multiply it by \(100\): per hundred
④ and you get the \(a\): whole
Quick example
At a school, 25 students bike to school, and this is 10% of all students. The number of students in the school is
\(a\): all students \(=\) students who bike (25) \(\div\) percent (10%) \(\times\) per hundred (100)
\(25 \div 10 = 2.5\)
\(2.5 \times 100 = 250\)
Key idea
Dividing by the percent and then multiplying by 100 is the same as dividing by the rate as a decimal (\(25 \div 10 \times 100 = 25 \div 0.1 = 250\)). Textbooks often write it as "whole = part ÷ rate (decimal)". Be careful when you work back to the original price from a sale price. If you paid $42 after 30% off, the $42 is not 30% of the original price but the remaining 70% (\(42 \div 70 \times 100 = 60\), so the original price was $60).
Every percent calculation starts from one formula, "whole × rate = part". The basic tips are to divide a percent by 100 to make it a decimal before multiplying (20% → 0.2), and to multiply by 100 to turn a rate you found back into a percent.

Symbols and terms

Symbols

\(a\) a The whole. It is the amount you compare against, like the $80 in "20% of $80".
\(x\) x The part. It is the actual amount that the percent stands for, like the $16 in "20% of $80 is $16".
\(P\) P The percent, written as a number without the % sign (for 20%, \(P = 20\)). It is the first letter of "percent".
\(P \div 100\) P divided by 100 The rate as a decimal (20% → 0.2). This decimal is what you multiply the whole by.
\(\%\) percent The percent sign. It shows how many out of 100. The word comes from the Latin per centum, "for each hundred".

Terms

rate A number that shows how large the part is when the whole counts as 1. It can be written as a decimal such as 0.2, as a fraction such as 1/5, or as a percent (20%).
percent A rate written with the whole counted as 100. The sign is %. Multiply a decimal rate by 100 to get the percent (0.2 → 20%).
whole The amount you compare against, also called the base. In "30% off the list price" it is the list price, and in "40% of the class" it is the number of students in the class. Look for the amount that comes right after "of".
part The actual amount that the percent stands for. In "30% off a $60 price", the $18 discount is the part.
percent proportion The equation part / whole = percent / 100, taught in US middle school. It is often remembered as "is over of equals percent over 100": in "20% of 80 is 16", 16 is the "is" number and 80 is the "of" number. Solve it by cross-multiplying.

Good to know before you start

Here is what helps you use the calculation on this page with real understanding, not just by pressing the button.
If you get stuck, going back over these topics is the quickest way forward.

Percents (Grade 6)
  • Understanding the relation "whole × rate = part"
  • Knowing that the rate is found by "part ÷ whole"
  • Being able to tell which amount is the whole and which is the part in a sentence such as "30% off the list price"
Percents, decimals and fractions (Grade 6)
  • Being able to switch between a percent and a decimal, as with 20% and 0.2 (divide a percent by 100, multiply a decimal by 100)
  • Knowing common matches such as 1/4 = 25% = 0.25 and 1/10 = 10% = 0.1
Multiplying and dividing decimals (Grades 5–6)
  • Being able to multiply and divide with decimals, as in \(80 \times 0.2\) and \(16 \div 0.2\)
  • Knowing that multiplying or dividing by 100 moves the decimal point two places

How to calculate it in Excel

Copy the whole table below and paste it into cell A1 in Excel. It works as is.
Table to find the part (What is 20% of 5000?)
Whole 5000
Percent (%) 20
Part =B1*B2/100
Table to find the percent (10 is what percent of 50?)
Part 10
Whole 50
Percent (%) =B1/B2*100
Table to find the whole (25 is 10% of what?)
Part 25
Percent (%) 10
Whole =B1/B2*100
After pasting, B1 and B2 are your inputs and B3 is calculated automatically.
"B1" and "B2" in a formula tell Excel to use the number in that cell. "*" is multiplication and "/" is division.
For example, B3 shows 1000 in the first table, 20 in the second and 250 in the third. Just replace B1 and B2 with your own numbers.

How to calculate it in Google Sheets

Copy the whole table below and paste it into cell A1 in Google Sheets. It works as is.
Table to find the part (What is 20% of 5000?)
Whole 5000
Percent (%) 20
Part =B1*B2/100
Table to find the percent (10 is what percent of 50?)
Part 10
Whole 50
Percent (%) =B1/B2*100
Table to find the whole (25 is 10% of what?)
Part 25
Percent (%) 10
Whole =B1/B2*100
The same formulas as in Excel work as is. Copy the whole table, paste it into cell A1, and replace B1 and B2 with your own numbers.

How to calculate it in Python

# Find the part (what is 20% of 5000?)
base = 5000     # whole
percent = 20    # percent (%)
part = base * percent / 100
print(f"{percent}% of {base} is {part}")

# Find the percent (10 is what percent of 50?)
part = 10       # part
base = 50       # whole
percent = part / base * 100
print(f"{part} out of {base} is {percent}%")

# Find the whole (25 is 10% of what?)
part = 25       # part
percent = 10    # percent (%)
base = part / percent * 100
print(f"If {part} is {percent}%, the whole is {base}")
Runs with the standard library only. "*" is multiplication and "/" is division. Pick the block for the value you want to find, change the numbers at the top, and run it.

How to write it in LaTeX and other math languages (copy and paste)

Formula for the part
x = a × P ÷ 100
x = a \times \frac{P}{100}
<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
  <mrow>
    <mi>x</mi>
    <mo>=</mo>
    <mi>a</mi>
    <mo>&#xD7;</mo>
    <mfrac><mi>P</mi><mn>100</mn></mfrac>
  </mrow>
</math>
x = a xx P/100
base*(percent/100)
part := base*(percent/100);
part = base*(percent/100);
x = a × P/100
Formula for the percent (%)
P = x ÷ a × 100
P = \frac{x}{a} \times 100
<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
  <mrow>
    <mi>P</mi>
    <mo>=</mo>
    <mfrac><mi>x</mi><mi>a</mi></mfrac>
    <mo>&#xD7;</mo>
    <mn>100</mn>
  </mrow>
</math>
P = x/a xx 100
part/base*100
percent := part/base*100;
percent = part/base*100;
P = x/a × 100
Formula for the whole
a = x ÷ P × 100
a = \frac{x}{P} \times 100
<math xmlns="http://www.w3.org/1998/Math/MathML" display="block">
  <mrow>
    <mi>a</mi>
    <mo>=</mo>
    <mfrac><mi>x</mi><mi>P</mi></mfrac>
    <mo>&#xD7;</mo>
    <mn>100</mn>
  </mrow>
</math>
a = x/P xx 100
part/percent*100
base := part/percent*100;
base = part/percent*100;
a = x/P × 100

How to have ChatGPT  do the calculation

You are a percent calculation assistant. Do the following calculations by actually running Python code, and base your answer only on the numbers from the execution result (do not answer by mental math or guessing).

1. The amount that is 20% of $80
2. The percent correct when you get 10 out of 50 questions right
3. The total number of people when 25 people are 10% of the total

Show the formulas you used and the numbers from the execution result.

How to Use
  1. 1
    Enter your numbers
    Type the numbers you want to calculate with into the input fields
  2. 2
    Calculate
    Press the "Calculate" button
  3. 3
    Check the result
    The result appears on the spot. The same page also explains the idea behind the calculation and the formula
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