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A Police Chief Wants to Determine If Crime Rates Are

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A police chief wants to determine if crime rates are different for four different areas of the city (East(1) , West(2) , North(3) , and South(4) sides) , and obtains data on the number of crimes per day in each area. The one-way ANOVA table is shown below. A police chief wants to determine if crime rates are different for four different areas of the city (East(1) , West(2) , North(3) , and South(4)  sides) , and obtains data on the number of crimes per day in each area. The one-way ANOVA table is shown below.   The competing hypotheses about the mean crime rates are ________. A)  H<sub>0</sub>: μ<sub>1</sub> = μ<sub>2</sub> = μ<sub>3</sub>, H<sub>A</sub>: Not all population means are equal B)  H<sub>0</sub>: Not all population means are equal, H<sub>A</sub>: μ<sub>1</sub> = μ<sub>2</sub> = μ<sub>3</sub> C)  H<sub>0</sub>: μ<sub>1</sub> = μ<sub>2</sub> = μ<sub>3 </sub>= μ<sub>4</sub>, H<sub>A</sub>: Not all population means are equal D)  H<sub>0</sub>: Not all population means are equal, H<sub>A</sub>: μ<sub>1</sub> = μ<sub>2</sub> = μ<sub>3 </sub>= μ<sub>4</sub> The competing hypotheses about the mean crime rates are ________.


A) H0: μ1 = μ2 = μ3, HA: Not all population means are equal
B) H0: Not all population means are equal, HA: μ1 = μ2 = μ3
C) H0: μ1 = μ2 = μ3 = μ4, HA: Not all population means are equal
D) H0: Not all population means are equal, HA: μ1 = μ2 = μ3 = μ4

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