An instructor has a class of 23 students. At the beginning of the semester, each student is randomly assigned to one of four teaching assistants—Smiley, Haydon, Alleline, or Bland. The students are encouraged to meet with their assigned teaching assistant to discuss difficult course material. At the end of the semester, a common examination is administered. The scores obtained by students working with these teach- ing assistants are shown in the accompanying table.Smiley Haydon Alleline Bland72 78 80 7969 93 68 7084 79 59 6176 97 75 7464 88 82 85 81 68 63a. Calculate the within-groups, between-groups, and total sum of squares.b. Complete the analysis of variance table and test the null hypothesis of equality of population mean scores for the teaching assistants.
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