A/B Test Significance Calculator

Instant

Instantly calculate statistical significance for your A/B tests using a two-proportion z-test.

Test data

Control

5.00% conversion rate

Variant

6.50% conversion rate

Not Yet Significant

85.1% confidence

Variant is winning by 30.00%

Collect more data before calling a winner.

Confidence Level

85.1%

statistical confidence

Relative Uplift

+30.00%

vs control

Z-Score

1.442

standard deviations

P-Value

0.1494

probability of chance

Conversion rate comparison

Control5.00%
Variant6.50%

How it works

The A/B test significance calculator is a free tool for determining whether the difference between two variants in a controlled experiment is statistically significant. It is built for product managers, growth marketers, UX researchers, and conversion rate optimisers who need to decide — with confidence — whether a test result is real or due to chance.

Enter the number of visitors and conversions for your control group and your variant. The calculator runs a two-proportion z-test, computing the z-score, p-value, and confidence level. A result is declared significant when confidence reaches 95% (p < 0.05), which is the industry standard threshold. The relative uplift shows how much better or worse the variant performs compared to the control, and visual bars make the conversion rate gap easy to read at a glance.

Use this calculator at the end of a landing page test, checkout flow experiment, email subject line test, or any other binary conversion experiment. A typical use case: you run a homepage headline test for two weeks, accumulate 2,400 visitors across both variants, and need to know whether the 7% relative improvement in sign-up rate is real before rolling out the change. A result below 95% confidence means you should collect more data — calling a winner too early is one of the most common and costly mistakes in A/B testing.

Frequently Asked Questions

A result is statistically significant when there's less than a 5% probability the difference occurred by chance. The industry standard is 95% confidence (p < 0.05).