EEB225H1 Lecture Notes - Lecture 11: Null Hypothesis, Test Statistic

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Compares the mean of a random sample from a normal population with the population mean proposed in a null hypothesis. A number calculated to represent the match between a set of data and the null hypothesis. For one-sampled t-test: t = ( - 0)/(s/ n) Compares the means of a numerical variable tween two populations: sometimes easier to collect data for than paired t-tests. Testing hypothesis about the difference in two means. Se can be calculated by: t = ( 1 - 2)/(se 1- 2) Standard error of difference of means: se = s/ n, se = (s2/n) Ha = there is a difference: se 1- 2 = (cid:3117)(cid:3118)(cid:3117)+(cid:3118)(cid:3118)(cid:3118) Assume 2-tailed and an alpha of 0. 05 assumptions of 2-sample t-tests. Both populations have normal distributions the variance of both populations is equal. Welch"s t-test comparing means when variances are not equal compares the means of two normally distributed populations that have unequal variances.

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