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Test Percentile Calculator

What percentile a score sits at — from a rank in a cohort, or from a score against a mean and standard deviation.

Two different questions share the word "percentile".

Results update as you type
Results
Percentile from the distribution
86.07%
z-score
Percentile from your rank
Scores you are above
Score needed for the top 10%
Score needed for the top 1%
Where that sits
Points to the next decile
Reviewed September 2026. Assessment arithmetic: the same everywhere, with the grade scale chosen rather than assumed. UK degrees are classified (first, 2:1, 2:2, third) rather than graded on a GPA, though some institutions now publish both.
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About test percentile

How the test percentile calculator works

Two different questions share the word "percentile". Given a rank in a known cohort it is a counting problem. Given a score against a distribution it is a normal-curve problem, and the answer depends on how many standard deviations from the mean the score sits.

The second is what standardised tests report, and it is why a small score difference near the mean moves you many percentiles while the same difference in the tail moves you almost none.

Formula: z = (score − mean) / SD; percentile = Φ(z)

Worked examples

InputsPercentile from the distributionNote
78 against a mean of 65, SD 1286.07%86th percentile
At the mean50%50th percentile exactly
Two SDs above97.72%97.7th percentile

Frequently asked questions

What is a percentile?

The share of the cohort scoring below you. The 86th percentile means 86% scored lower.

What is a z-score?

How many standard deviations a score sits from the mean. It is what makes scores from different tests comparable.

Why does the same point difference move me differently?

Because the normal curve is dense near the mean and sparse in the tails. Two marks near the middle can be several percentiles; the same two in the tail can be a fraction of one.

Is a percentile the same as a percentage?

No, and confusing them is common. Scoring 78% might put you at the 86th percentile, or the 40th, depending entirely on the cohort.

Does this assume a normal distribution?

The distribution-based figure does. The rank-based figure does not, which is why the two can disagree when the cohort is skewed.

Where these figures come from

Last checked: September 2026. Reading and writing rates are from published meta-analyses, cited on the page.