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    Exam 14: Two Too Many Factors: Factorial Analysis of Variancea Brief Introduction
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    In a Factorial ANOVA,one of the Null Hypotheses Might Look
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In a Factorial ANOVA,one of the Null Hypotheses Might Look

Question 27

Question 27

Multiple Choice

In a factorial ANOVA,one of the null hypotheses might look like ______.


A) H0: µ1 = µ2
B) H0: µ1 ≠ µ2
C) H1: µ1 = µ2
D) H0: In a factorial ANOVA,one of the null hypotheses might look like ______. A) H<sub>0: </sub>µ<sub>1 = </sub>µ<sub>2</sub> B) H<sub>0: </sub>µ<sub>1 </sub><sub>≠</sub><sub> </sub>µ<sub>2</sub> C) H<sub>1: </sub>µ<sub>1 = </sub>µ<sub>2</sub> D) H<sub>0: </sub> <sub> </sub>   <sub> </sub> <sub>1 =</sub><sub> </sub> <sub> </sub>   <sub> </sub> <sub>2</sub>
1 =
In a factorial ANOVA,one of the null hypotheses might look like ______. A) H<sub>0: </sub>µ<sub>1 = </sub>µ<sub>2</sub> B) H<sub>0: </sub>µ<sub>1 </sub><sub>≠</sub><sub> </sub>µ<sub>2</sub> C) H<sub>1: </sub>µ<sub>1 = </sub>µ<sub>2</sub> D) H<sub>0: </sub> <sub> </sub>   <sub> </sub> <sub>1 =</sub><sub> </sub> <sub> </sub>   <sub> </sub> <sub>2</sub>
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