10 - Class Notes ANOVA(Analysis of Variance When to use When you want to compare the means of more than two groups Imagine an example where we know

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10/19/10 Class Notes: ANOVA (Analysis of Variance) When to use: When you want to compare the means of more than two groups. Imagine an example where we know information about three samples. Maybe a researcher is studying three ways of teaching (group discussion, lecture, and a combination). The researcher gets the following means of class grades for students in each class format: Group Discussion: 80 Lecture: 85 Combination: 95 The logic of ANOVA The new question we ask is: Are the sample means different from one another by MORE than we would expect if H o is true? Or, is the variance between groups greater than would be expected if the null hypothesis was true? Why not just use a bunch of t-tests? Because there’s a large chance you’ll make a type one error. Inflated Alpha. Also who would want to conduct 7 different t-tests for ex. ANOVA permits the control of alpha at a predetermined value when simultaneously testing the equality of any number of means. In ANOVA, all differences for all pairs are examined simultaneously to see if one more of the means deviates significantly from one or more of the other means. ANOVA is an omnibus test Omnibus means overall. It doesn’t tell us detail. It tells us somewhere in these means there is a difference. One way ANOVA-in terms of number of independent variables- with multiple conditions. Can have 2, 3, 4, etc. ANOVA uses a new test: The F test F obt = variance among sample means Variance within means **Variance within is the variance we would expect by chance. The F test allows us to look at why variance exists between the group means

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This note was uploaded on 01/17/2011 for the course PSYC 3990 taught by Professor Vandellen during the Fall '10 term at University of Georgia Athens.

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10 - Class Notes ANOVA(Analysis of Variance When to use When you want to compare the means of more than two groups Imagine an example where we know

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