IQ BELL CURVE VISUALISER

Explore the IQ distribution interactively. Move the slider to see where any IQ score falls on the bell curve, with shaded percentile areas and classification bands.

Interactive Bell Curve

100557085100115130145160Top 50.0%
4070100130160200
IQ Score
100
Percentile
50.0%
Classification
Average

IQ Classification Bands

Extremely LowIQ < 70
BorderlineIQ 70-79
Low AverageIQ 80-89
AverageIQ 90-109
You are here
High AverageIQ 110-119
SuperiorIQ 120-129
Very SuperiorIQ 130-144
Genius+IQ 145+

Find Your Place on the Curve

Take our scientifically-designed IQ test to discover where you fall on the bell curve.

Take the IQ Test

Understanding the IQ Bell Curve

The IQ bell curve, also called the normal distribution or Gaussian distribution, is a symmetrical probability distribution where most scores cluster around the mean (average) of 100. The standard deviation of 15 determines how spread out the scores are.

Key properties of the IQ bell curve: About 68% of people score between 85 and 115 (within 1 SD of the mean). About 95% score between 70 and 130 (within 2 SDs). About 99.7% score between 55 and 145 (within 3 SDs).

The shaded area on the curve above shows the proportion of the population that scores at or above the selected IQ value. The smaller the shaded area, the rarer the score.

Frequently Asked Questions

What is the IQ bell curve?

The IQ bell curve (or normal distribution) is a symmetrical graph showing how IQ scores are distributed in the population. The peak is at IQ 100 (the average), and scores become increasingly rare the further they are from the center. About 68% of people score between 85 and 115.

What percentage of people have an IQ over 130?

Approximately 2.3% of the population has an IQ of 130 or higher. This corresponds to the 97.7th percentile on the standard IQ bell curve with a standard deviation of 15.

Why is IQ distributed as a bell curve?

IQ follows a bell curve because intelligence is influenced by many independent genetic and environmental factors. According to the central limit theorem, when many independent variables contribute to an outcome, the result tends toward a normal (bell curve) distribution.

LifeScore for iOS

Take full tests & save results

Download on the App Store