This exercise motivates the formula for the between-subjects estimate of the variance in one-way ANOVA. Suppose each
Question:
This exercise motivates the formula for the between-subjects estimate of the variance in one-way ANOVA. Suppose each population mean equals μ (that is, H0 is true) and each sample size equals n. Then the sampling distribution of each i has mean μ and variance σ2/n, and the sample mean of the i values is the overall sample mean, {}. a. Treating the g sample means as g observations having sample mean , explain why Σ (i - )2 / (g - 1) estimates the variance σ2/n of the distribution of the {i} values. b. Using part a, explain why the between-groups estimate Σ n (i - )2 / (g - 1) estimates σ2. (For the unequal sample size case, the formula replaces n by ni.) Distribution The word "distribution" has several meanings in the financial world, most of them pertaining to the payment of assets from a fund, account, or individual security to an investor or beneficiary. Retirement account distributions are among the most...
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