Key differences between the two-sample t-test and paired t-test
Function | Two-Sample T-Test | Paired T-Test |
---|---|---|
Data Relationship | Compares means of two independent groups with no natural pairing between the observations. | Compares means of two related groups where each data point in one group is paired with a data point in the other. |
Assumptions | Assumes independence of samples and may assume equal variances. | Assumes that the paired differences follow a normal distribution and are independent. |
Use Cases | Used when you want to compare two distinct groups or populations. | Used when you have before-and-after measurements or paired data points. |
Differences Between two-sample, t-test and paired t-test
Statistical tests are essential tools in data analysis, helping researchers make inferences about populations based on sample data. Two common tests used to compare the means of different groups are the two-sample t-test and the paired t-test. Both tests are based on the t-distribution, but they have distinct use cases and assumptions. In this article, we’ll explore the differences between these two tests in R, when to use each one, and how to conduct them in practice.
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