They sound similar, but percentages and percentiles tell two very different stories. Learning the difference clears the fog and sharpens your understanding. One shows quantity, the other shows comparison. This simple distinction plays a big role when analysing performance, especially in exams, assessments, or statistics.
The difference between percentage and percentile holds the key to truly understanding academic results and data trends. While they sound similar, they serve totally different purposes. One shows performance, the other shows position. Recognise the gap, and everything starts making sense. Let’s get into learning about what is percentiles are, what is percentages are, how percentile is calculated, and more.
The term percentage traces back to Latin, meaning “per hundred.” It’s the universal way to understand scores or ratios.
Formula at a glance:
Percentage = (Part / Total) × 100
Example:
If Elena receives 360 marks out of 500 in an exam, her percentage is:
(360/500)×100=72%
So, Elena scored 72% in her exam.
Unlike percentages, percentiles tell a story about position in a dataset. If you're in the 80th percentile, 80% of the scores are below yours.
Formula:
Percentile = (Values below x / Total values) × 100
This is used heavily in competitive exams, medical assessments, and statistical analysis.
Example:
Suppose in a group of 20 runners, Ava finishes 4th. If 15 runners finished slower than her, her percentile would be:
(15/20)×100=75
Ava is in the 75th percentile, meaning she performed better than 75% of runners.
The key difference between percentage and percentile lies in what they represent. A percentage is an absolute value, while a percentile is a comparative rank. Here’s a clear breakdown of percentage vs percentile:
The percentage is a straightforward concept. To find a percentage, divide the part by the total and multiply the result by 100.
Formula:
Percentage=(Given Value/Total Value)×100
Example:
During a school survey, 700 students were asked about their preference. Four hundred twenty liked online learning.
What does that number really tell us?
(420/700)×100=60
60% of students prefer online learning.
To calculate a percentile, determine how many values in a dataset are below a particular value, then use the standard percentile formula.
Formula:
Percentile=(Number of values below x /Total number of values)×100
Example:
Here are the scores on the English test.
58, 60, 62, 65, 68, 70, 72, 74, 78, 80
You scored a 70. What is your percentile?
Solution:
5 students scored less than 70.
There are 10 scores total.
Your percentile = (5/10)*100 = 50.
That puts you at the 50th percentile. That means you did better than half the class.
“So...Is 90 Percentile the Same as 90%?” No. Here’s Why.
90% means that you score 90 out of 100. But being in the 90th percentile means that you did better than 90% of your peers.
Here’s how they differ:
They answer two very different questions that give us the use of percentage and percentile:
How much did I get? (percentage)
How did I perform compared to others? (percentile)
Problem 1: Percentage
Sara scored 72 marks out of 90 in a science test. What percentage did she score?
(72 / 90) × 100 = 80%
Answer: Sara scored 80% on her science test.
Problem 2: Percentage
You found a ₹2,500 jacket, and it’s 20% off. How much are you saving?
(20 / 100) × 2500 = ₹500
Answer: The buyer saves ₹500.
Problem 3: Percentile
Ravi is in the 92nd percentile in a competitive exam. What does this statement mean?
Answer: This means that Ravi did better than 92% of the students who took the exam.
(Session 2025 - 26)