Exam 11: Factorial Designs

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Describe how a second factor can be used to reduce the variance in a between-subjects experiment.

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If the means from a two-factor study are displayed in a graph, how can you determine whether there is an interaction between factors?

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The following data represent the means for each treatment condition in a two-factor experiment. What pattern of results is shown in the data? B1 B2 =10 =20 =10 =30

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A two-factor experimental design must involve at least four different treatment conditions.

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A clinician claims that the effectiveness of a new treatment varies depending on the gender of the client. Specifically, the new treatment has been shown to be very effective for females, but the treatment has little or no effect for males. In this example, ____.

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How many independent variables are there in an experimental two-factor design?

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What statistical technique should be used to evaluate the results of a two-factor, between-subjects study?

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Describe two situations in which factorial designs are commonly used.

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Why might a researcher add a factor when replicating a previously published study?

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A researcher who is examining the effects of temperature and humidity on the eating behavior of rats uses a factorial experiment comparing three different temperatures (70°, 80°, and 90°) and two humidity conditions (low and high). The experiment has ____ level(s) for the temperature factor and a total of ____ treatment conditions.

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How can order effects be measured and evaluated?

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If the A × B interaction is significant, then at least one of the two main effects also must be significant.

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A two-factor study with two levels of factor A and three levels of factor B uses a separate group of n = 5 participants in each treatment condition. How many participants are needed for the entire study?

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Explain how a researcher can create a factorial study that combines the experimental research strategy with either the quasi-experimental or nonexperimental strategies, and describe the two quasi-independent variables that are often used.

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The following data represent the means for each treatment condition in a two-factor experiment. Note that one mean is not given. What value for the missing mean would result in no main effect for factor B? \quad \quad \quad \quad B1 \text {B1 }\quad \quad \quad B2 \text {B2 } A1 A2 20 10 40

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In a matrix representing the structure of a factorial design, the mean differences among the columns define ____.

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In a matrix representing the structure of a factorial design, the mean differences between the rows define the interaction between the factors.

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A two-factor study compares two levels of factor A and three levels of factor B with a separate sample of 5 participants in each treatment condition. This study will use a total of 25 participants.

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It is possible for the results of a two-factor study to show an interaction even though there is no main effect for either factor.

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A graph of a two-factor study indicates an interaction when the lines on the graph ____.

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