Have you ever wondered what it really means when you see a sign saying “50% off” at your favorite store, or when your exam result says you scored 80%? That’s the magic of percentages at work!
A percentage simply tells us “how many out of 100.” It’s a way of comparing things on a level playing field. So, saying you scored 80% in a test means you got 80 marks out of 100. Or if a shop says there’s 25% discount, it means you pay 25 less out of every 100 rupees, dollars, or whatever currency you use.
Percentages pop up everywhere — in shopping, banking, sports, cooking, and even when we talk about how much our phone battery is left! Learning about percentage helps you make sense of numbers in everyday life, so you can save money, understand reports, or simply brag about your high scores.
It’s all about knowing how to find parts of a whole, compare things quickly, and make smart decisions. And the best part? Once you understand how percentages work, they’re actually pretty simple — and super useful!
Table of Contents
A percentage is a form of a fraction; we represent it in fraction form. Here students will learn how to find percentages.
In this learning concept, the students will also learn to
Each concept is explained to class 5 maths students using illustrations, examples, and mind maps. Students can assess their learning by solving the two printable worksheets given at the page’s end.
Download the percentage worksheet for class 5 and check the solutions to the percentage questions for class 5 provided in PDF format.
Percentage Introduction:
In our surroundings, we see (%) this symbol many times.
%- Symbol represents a percentage.
We read 34% as ‘34 percent’. This means the symbol % is read as percent.
Example: Colour 25% part of the square.
We can show 25% coloured part of the square as below:
There are total 100 boxes out of which 25 boxes are coloured.
Example:
20 percent written as → 20%(In the form of Percent)
Divide the percent by 100.
Example:
Write 44% in the form of fraction.
Solution:
44% = 44/100
Convert percent to fraction and then decimal
Example:
Write 74% in the form of decimal.
Solution:
74% = 74/100 = 0.74
Multiply fraction/decimal by 100
Example:
Write 72/100 in the form of percent.
72/120 x 100
= 72/6 x 5 …(Divide 120 and 100 by 20.)
= 12/1x 5 ...(Divide 72 and 6 by 6.)
= 60%
It is difficult to divide a circle into 100 parts.
So, we can find equivalent fraction of
The 100% part of the circle can be represented as:
(Divide both numerator and denominator by HCF of 50 and 100 = 50)
The 50% part of the circle can be represented as:
(Divide both numerator and denominator by HCF of 25 and 100 = 25)
The 25% part of the circle can be represented as:
Example:
Find the 10% of 80.
Step 1:Convert 6% into a fraction.
Step 2: Multiply the fraction by 80.
= 10/5 x 4
= 2 × 4
= 8
So, 8 is the 10% of 80.
Example 1:
If we find out 10% of 60, we get
Here, 10 percent of the 60 is 6; 6 is the percentage.
Example 2:
If Sanju got 170 marks out of 200, he gets
Here, 85 is the percentage that Sanju has got.
Did you know?
Part = what you have or what you got
Whole = total or maximum possible
Multiply by 100 to get the value out of 100
To determine a whole's portion in terms of 100, utilize the percentage formula. This formula allows you to express a number as a fraction of 100. If you pay close attention, the following formula can be used to simply compute each of the three methods for obtaining the percentage mentioned above:
Percentage = (Total Value/Value)×100
Here’s a clear comparison table between “Percentage” and “Percent”:
Aspect |
Percent |
Percentage |
Meaning |
Per hundred |
A portion or rate expressed in percent |
Symbol Used |
Yes (%) |
No symbol used |
Used With Numbers |
Yes – always used with a specific number |
No – used without specifying a number |
Part of Speech |
Adjective / Noun |
Noun |
Example (with number) |
60 percent of the class was present |
60 percentage of the class was present |
Example (general) |
A high percent of students like it |
A high percentage of students like it |
Usage |
Precise, numeric references |
General, descriptive references |
Let's look at an example to better grasp this. Henna received 320 out of 400 points in her friend Mona's annual test report, whereas her friend received 350 out of 500 points. Mona has earned more points than Henna if we compare the grades they received. However, we are unable to determine who did better on their annual exam based just on their earned marks because the highest scores they received differ. To do this, we must translate the fractional marks they received into the corresponding percentage.
An essential life skill is knowing percentages. Percentages are used in everything from determining test results to identifying sales when shopping. This chapter taught you the definition of a percentage, how to compute percentages of numbers, and how to represent it as a fraction or decimal. Additionally, you practiced basic conversions and calculations, looked at real-world situations, and answered frequently asked questions.
Percentage Questions : Explore our blog on Percentage Questions and sharpen your skills with practical examples and solutions!
Ratio : Dive into our Ratio blog to understand ratios easily and apply them confidently in real-life situations!
A: A percentage is a number or ratio expressed as a fraction of 100. The symbol % means "per hundred."
A: Divide the percentage by 100. Example: 25% = 25/100.
A: Multiply the decimal by 100. Example: 0.75 × 100 = 7
A: ‘Percent’ is a number (e.g., 20%) and ‘percentage’ refers to the result/quantity derived using percent.
A: In discounts, exam scores, bank interest rates, battery levels, and attendance tracking.
Master the Percentage chapter today — because your future calculations in grades, savings, and daily decisions depend on it!