Exam 11: Experimental Design and Analysis of Variance

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Find a Tukey simultaneous 95 percent confidence interval for μ1 - μ2,where Find a Tukey simultaneous 95 percent confidence interval for μ<sub>1</sub> - μ<sub>2</sub>,where   <sub>1</sub> = 33.98,   <sub>2</sub> = 36.56,and MSE = 0.669.There were 15 observations total and 3 treatments.Assume that the number of observations in each treatment is equal. 1 = 33.98, Find a Tukey simultaneous 95 percent confidence interval for μ<sub>1</sub> - μ<sub>2</sub>,where   <sub>1</sub> = 33.98,   <sub>2</sub> = 36.56,and MSE = 0.669.There were 15 observations total and 3 treatments.Assume that the number of observations in each treatment is equal. 2 = 36.56,and MSE = 0.669.There were 15 observations total and 3 treatments.Assume that the number of observations in each treatment is equal.

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If the total sum of squares in a one-way analysis of variance is 25 and the treatment sum of squares is 17,then what is the error sum of squares?

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The experimentwise α for the 95 percent individual confidence interval for μ1 - μ2 (treatment mean 1 - treatment mean 2)will always be smaller than the experimentwise α for a Tukey 95 percent simultaneous confidence interval for μ1 - μ2.

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In a ___________________ experimental design,independent random samples of experimental units are assigned to the treatments.

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In one-way ANOVA,the total sum of squares is equal to _______________________.

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Consider the following calculations for a one-way analysis of variance from a completely randomized design with 20 total observations. Consider the following calculations for a one-way analysis of variance from a completely randomized design with 20 total observations.   Compute a 95 percent confidence interval for the first treatment mean. Compute a 95 percent confidence interval for the first treatment mean.

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Consider the following partial analysis of variance table from a randomized block design with 10 blocks and 6 treatments. Consider the following partial analysis of variance table from a randomized block design with 10 blocks and 6 treatments.   Test H<sub>0</sub>: there is no difference between blocks at α = .05. Test H0: there is no difference between blocks at α = .05.

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When we compute 100(1 - α)confidence intervals,the value of α is called the

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In performing a one-way ANOVA,the _________ is the between-group variance.

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A ___________ design is an experimental design that compares v treatments by using d blocks,where each block is used exactly once to measure the effect of each treatment.

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Interaction exists between two factors if the relationship between the mean response and one factor depends on the other factor.

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Consider the following partial analysis of variance table from a randomized block design with 10 blocks and 6 treatments. Consider the following partial analysis of variance table from a randomized block design with 10 blocks and 6 treatments.   What is the block mean square? What is the block mean square?

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A one-way analysis of variance is a method that allows us to estimate and compare the effects of several treatments on a response variable.

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The ___________________ units are the entities (objects,people,etc. )to which the treatments are assigned.

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Find a Tukey simultaneous 95 percent confidence interval for μC - μB,where Find a Tukey simultaneous 95 percent confidence interval for μ<sub>C</sub> - μ<sub>B</sub>,where   and MSE = 6.125.There were 4 treatments and 24 observations total,and the number of observations were equal in each group. and MSE = 6.125.There were 4 treatments and 24 observations total,and the number of observations were equal in each group.

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Consider the one-way ANOVA table. Consider the one-way ANOVA table.   If there are an equal number of observations in each group,then each group (treatment level)consists of how many observations? If there are an equal number of observations in each group,then each group (treatment level)consists of how many observations?

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Consider the following partial analysis of variance table from a randomized block design with 10 blocks and 6 treatments. Consider the following partial analysis of variance table from a randomized block design with 10 blocks and 6 treatments.   Test H<sub>0</sub>: there is no difference between treatment effects at α = .05. Test H0: there is no difference between treatment effects at α = .05.

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In randomized block ANOVA,the sum of squares for factor 1 equals:

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Consider the one-way ANOVA table. Consider the one-way ANOVA table.   What is the treatment mean square? What is the treatment mean square?

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Consider the following partial analysis of variance table from a randomized block design with 6 blocks and 4 treatments. Consider the following partial analysis of variance table from a randomized block design with 6 blocks and 4 treatments.   What is the block mean square? What is the block mean square?

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