Suppose we want to test if two independent samples xi (i=1, 2, …….n1) and yj (j =1,2…………n2) of sizes n1 and n2 have been drawn from two normal populations with means μX and μY respectively.

Under the null hypothesis (H0) that the samples have been drawn from the normal populations with means μX and μY and under the assumption that the population variance are equal that is , the statistic

Is an unbiased estimate of the common population variance σ2, follows Student’s t – distribution with (n1 + n2 – 2) degrees of freedom.

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- Exact Sampling Z Distribution
- Student T Distribution
- Derivation Of students T Distribution
- Fishers T Distribution
- T Test For Difference Of Means
- T Test For Testing Significance Of An Observed Sample Correlation Coefficient
- Testing The Significance Of An Observed Partial Correlation Coefficient
- Distribution Of Sample Correlation Coefficient
- Non Central T Distribution

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