1. Consumer Reports took a survey of users of two major mobile phone companies. They asked if the individuals were satisfied with their phone service. Consider the following table Samsung Apple Motorola Satisfied 250 300 100 Unsatisfied 85 190 65 a) What is statistic for the test of multiple population proportions? b) What is the null hypothesis and what distribution is used when testing the null hypothesis? c) Is there sufficient evidence to reject the null hypothesis for this test at the 95% level?
1. Consumer Reports took a survey of users of two major mobile phone companies. They asked if the individuals were satisfied with their phone service. Consider the following table Samsung Apple Motorola Satisfied 250 300 100 Unsatisfied 85 190 65 a) What is statistic for the test of multiple population proportions? b) What is the null hypothesis and what distribution is used when testing the null hypothesis? c) Is there sufficient evidence to reject the null hypothesis for this test at the 95% level?
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
Transcribed Image Text:1. Consumer Reports took a survey of users of two major mobile phone companies. They asked if the
individuals were satisfied with their phone service. Consider the following table
Samsung
Apple
Motorola
Satisfied
250
300
100
Unsatisfied
85
190
65
а)
What is statistic for the test of multiple population proportions?
b) What is the null hypothesis and what distribution is used when testing the null hypothesis?
c) Is there sufficient evidence to reject the null hypothesis for this test at the 95% level?
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