Calculator & Guide

IQ Percentile
Calculator.

Enter an IQ score to estimate percentile rank, rarity, and score band on the standard IQ scale with mean 100 and standard deviation 15.

IQ Percentile Calculator article image

Quick Answer

Updated May 3, 2026 by Structural. An IQ percentile tells you where a score sits relative to the wider population. On the standard SD 15 scale, an IQ of 100 is the 50th percentile, 115 is around the 84th percentile, and 130 is around the 97.7th percentile.

Percentiles are often easier to understand than raw IQ points because they immediately show rarity. Saying "97.7th percentile" usually communicates more than saying "130" on its own, especially when different tests can use different scoring conventions.

Average 100

The middle of the standard IQ scale.

SD 15

This calculator assumes the standard deviation is 15.

Approximate Percentiles

Results are estimates based on the normal distribution.

Best Used With Age Norms

Real interpretation still depends on proper norming and age comparison.

On this page: the live calculator, common percentile examples, what percentile means, how to use it carefully, and quick FAQs. For full interpretation after the conversion, use the IQ score interpretation guide; for the underlying scoring logic, see How IQ Scores Are Normed.

Calculator

Use the tool below to convert an IQ score into an approximate percentile rank, band label, and rarity estimate.

Range: 40 to 177. The calculator uses a mean of 100 and SD of 15.

Percentile 50th

Higher than about 50.0% of scores on the standard IQ scale.

Band Average

This score falls in the broad middle of the distribution.

Rarity 1 in 2

About 1 in 2 people score this high or higher.

Interpretation Average

Use this as a percentile guide, not as a substitute for proper age-based norms and a full report.

Important: this calculator is approximate. It assumes the standard IQ distribution and does not replace the specific norms, ceilings, or confidence intervals of any individual test.

Common IQ Percentile Examples

IQ ScoreApprox. PercentileTop / Bottom ShareACIS Classification
400.003rdBottom 0.003%Severe Impairment
550.13thBottom 0.13%Mild Impairment
702ndBottom 2%Borderline
809thBottom 9%Low Average
9025thBottom 25%Average
11075thTop 25%High Average
12091stTop 9%Superior
13097.7thTop 2.3%Moderately Gifted
13599.0thTop 1%Highly Gifted
14599.9thTop 0.1%Exceptionally Gifted
16099.9968thTop 0.0032%Profoundly Gifted
17599.99997thTop 0.00003%Profoundly Gifted

If you want the narrative interpretation behind that percentile, open the retained IQ guide pages such as IQ 110, IQ 120, and IQ 130. If you need a static reference for common lookup searches, use the IQ Percentile Chart.

What Percentile Actually Means

A percentile rank tells you what percentage of the comparison group scored below a given result.

  • 50th percentile means exactly average.
  • 84th percentile means higher than about 84% of the comparison group.
  • 98th percentile means only about 2% of the comparison group scored higher.

That is why percentiles are usually easier to understand than vague labels. If you are trying to answer the question "is this a good IQ?", percentiles make the answer much clearer.

Why You Should Use Percentiles Carefully

Percentiles only mean what the norms mean.

  • Age matters. Proper IQ interpretation compares you with same-age peers, not with everyone at once. See Average IQ by Age.
  • Battery breadth matters. A percentile from a broad multi-subtest battery means more than one from a very short quiz.
  • Small differences are not everything. An 84th percentile result and an 88th percentile result are not radically different in practice.
  • Context matters. A cognitive profile, not just one converted percentile, usually gives the best interpretation.

Frequently Asked Questions

What percentile is IQ 100?
IQ 100 is the 50th percentile on the standard IQ scale.

What percentile is IQ 130?
IQ 130 is approximately the 97.7th percentile on the standard IQ scale.

Does percentile depend on age?
On a properly normed test, yes. The score should already be interpreted relative to an age-appropriate comparison group.

Sources Behind This Page

The bands and percentiles on this page are ACIS conventions applied to a standard scale. The sources below document that scale, how professional reports present scores, and why norms age.

  • Voncken, L., Albers, C.J. & Timmerman, M.E. (2019). Improving confidence intervals for normed test scores. Behavior Research Methods. Open access. Documents the mean 100, SD 15 metric and the uncertainty that norming from samples adds to any score.
  • Crawford, J.R., Garthwaite, P.H. & Slick, D.J. (2009). On percentile norms in neuropsychology. The Clinical Neuropsychologist, 23(7), 1173-1195. Three definitions of a percentile coexist in practice and can return different results for the same score.
  • Pearson (2008). WAIS-IV Score Report sample. What a real report contains: every composite paired with a percentile rank, a 95% confidence interval and a qualitative description, never a bare number.
  • Pearson Clinical Assessment Scientific Council (2023). Standardized Clinical Assessment for Practitioners: A Primer. How standard scores, percentile ranks and the standard error of measurement are meant to be read together.
  • Trahan, L.H., Stuebing, K.K., Hiscock, M.K. & Fletcher, J.M. (2014). The Flynn effect: A meta-analysis. Psychological Bulletin. Open access. Scores rose about 2.31 points per decade across 285 studies, which is why norms age and older scores overstate standing.
  • Pearson (2024). WAIS-5, Wechsler Adult Intelligence Scale, Fifth Edition. The current adult battery, covering ages 16:0 to 90:11 across five cognitive domains.
  • Riverside Insights. Stanford-Binet Intelligence Scales, Fifth Edition. A second current publisher with a different structure and a different age span, from 2 to 85 and above.
  • National Association for Gifted Children. What is Giftedness. The field's definitional body sets no fixed IQ threshold and holds that a single test at one point in time should not decide identification.
  • Study of Mathematically Precocious Youth, Vanderbilt University. A 50 year longitudinal study of five cohorts totalling over 5,000 individuals, identified between the top 3% and the top 0.01% of ability and followed for decades.
  • Lubinski, D. & Benbow, C.P. (2006). Study of Mathematically Precocious Youth after 35 years. Perspectives on Psychological Science. What long term follow up of verified high scorers actually shows.
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