Cohens D Effect Size
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Results
- Effect size (d)
- 0.7
- Mean difference
- 7
- Difference as % of SD
- 70
Academic results
| Effect size (d) | 0.7 |
| Mean difference | 7 |
| Difference as % of SD | 70 |
formula-map diagram
- Effect size (d)
- 0.7
- Mean difference
- 7
- Difference as % of SD
- 70
Formula breakdown
Formula
d = (M₁ − M₂) ÷ pooled SD= 0.7
Note
This is a simplified model. Grading rules, credit systems and statistical assumptions vary by institution and study design; check your syllabus, registrar or methods guide before relying on these figures.
More in Statistics and probability
See all →Frequently asked questions
What does Cohen's d actually represent?+
Cohen's d expresses the difference between two group means in standard deviation units, rather than in the original measurement scale. A d of 1.0 means the groups differ by one full standard deviation, making effect sizes comparable across studies using different measurement scales.
What do the standard thresholds for small, medium, and large effects mean?+
Cohen's original convention labels d = 0.2 as a small effect, 0.5 as medium, and 0.8 as large, but these are rough benchmarks, not universal rules; a 'small' effect in medicine can be practically significant, while a 'large' effect in a noisy field might be unremarkable.
Is Cohen's d the same as statistical significance?+
No, they measure different things: a p-value tells you whether an observed difference is likely due to chance, while Cohen's d tells you how large that difference is in practical terms. A study can have a statistically significant result with a tiny effect size, especially with a large sample.
Why does Cohen's d use pooled standard deviation instead of just one group's?+
Pooling the standard deviations of both groups (weighted by their sample sizes) gives a more stable and representative measure of the variability in the population being studied, rather than relying on one group's variability, which might be atypical.
Can Cohen's d be negative?+
Yes, the sign simply indicates the direction of the difference, that is, which group had the higher mean. Researchers often report the absolute value when only the magnitude of the effect matters, but the sign is meaningful when direction is part of the hypothesis.