Two sample t test calculator

Welcome to our Two Sample T Test Calculator, the ideal tool for comparing mean values from two independent samples. This calculator calculates test statistics, p-values, critical values, judgments, and conclusions using both equal and unequal variance approaches. This tool is intended to help students, researchers, and data analysts simplify their statistical analyses.




\(\mathrm{H_0: \mu_1}\) \( \mu_2 \)

\(\mathrm{H_a: \mu_1}\) \( \mu_2 \)


What is a Two Sample T Test?

A Two Sample T Test is used to see if there is a significant difference in the means of two independent groups. This test is frequently used in experiments and research to compare two groups and draw conclusions about the population mean.

Features of Our Two Sample T-Test Calculator

How To Use The Calculator

Select Data Type: Determine whether you have raw data values or summary statistics.

Enter Data: Fill in the data values or summary statistics for both samples.

Hypothesis Selection: Determine the relevant null and alternative hypotheses for your test.

Set the Significance Level: The alpha level is used to set the threshold for statistical significance.

Variance Type: Determine whether the variances of the two samples are equal or unequal.

Calculate: To view the results, simply click the "Calculate" button.

Example Use Cases

Our Two Sample T-Test Calculator can be applied in various fields, including:

Why Use Our Calculator?

Frequently Asked Questions

Q: What is the difference between equal and unequal variances?
A: Equal variance assumes that the two populations have equal variance, whereas unequal variance does not make this assumption. Selecting the proper option guarantees accurate results.

Q: How do I determine whether to conduct a two-tailed, right-tailed, or left-tailed test?
A: It depends on your research hypothesis. If you want to find a significant difference, conduct a two-tailed test. If you predict the first sample's mean to be greater than the second, perform a right-tailed test. If you predict the first sample's mean to be less than the second, perform a left-tailed test.