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SCENARIO 10-13
the Amount of Time Required to Reach a Customer

Question 83

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SCENARIO 10-13
The amount of time required to reach a customer service representative has a huge impact on customer satisfaction.Below is the Excel output from a study to see whether there is evidence of a difference in the mean amounts of time required to reach a customer service representative between two hotels.Assume that the population variances in the amount of time for the two hotels are not equal.
t-Test: Two-Sample Assuming Unequal Variances
 SCENARIO 10-13 The amount of time required to reach a customer service representative has a huge impact on customer satisfaction.Below is the Excel output from a study to see whether there is evidence of a difference in the mean amounts of time required to reach a customer service representative between two hotels.Assume that the population variances in the amount of time for the two hotels are not equal. t-Test: Two-Sample Assuming Unequal Variances     Two-Sample Tests 10-41 -Referring to Scenario 10-13,state the null and alternative hypotheses for testing if there is evidence of a difference in the variabilities of the amount of time required to reach a customer service representative between the two hotels. A) H : \sigma  <sup>2 </sup>-  \sigma  <sup>2 </sup> \ge 0 0 versus H :  \sigma  <sup>2 </sup>-  \sigma  <sup>2 </sup> \lt  0 0 I II 1 I II B) H : \sigma  <sup>2 </sup>-  \sigma <sup>2 </sup> \le  0 versus H :  \sigma <sup>2 </sup>-  \sigma  <sup>2 </sup> \gt  0 0 I II 1 I II C) H : \sigma <sup>2 </sup>-  \sigma  <sup>2 </sup>= 0 versus H :  \sigma  <sup>2 </sup>-  \sigma  <sup>2 </sup> \neq  0 0 I II 1 I II <sup>d) </sup><sup> </sup>H : \sigma <sup>2 </sup>-  \sigma  <sup>2</sup> = 0 versus H :  \sigma <sup>2 </sup>-  \sigma  <sup>2 </sup>= 0 0 I II
Two-Sample Tests 10-41
-Referring to Scenario 10-13,state the null and alternative hypotheses for testing if there is evidence of a difference in the variabilities of the amount of time required to reach a customer service representative between the two hotels.


A) H : σ\sigma 2 - σ\sigma 2 \ge 0 0 versus H : σ\sigma 2 - σ\sigma 2 <\lt 0
0 I II 1 I II
B) H : σ\sigma 2 - σ\sigma 2 \le 0 versus H : σ\sigma 2 - σ\sigma 2 >\gt 0
0 I II 1 I II
C) H : σ\sigma 2 - σ\sigma 2 = 0 versus H : σ\sigma 2 - σ\sigma 2 \neq 0
0 I II 1 I II
d) H : σ\sigma 2 - σ\sigma 2
= 0 versus H
: σ\sigma 2 - σ\sigma 2 = 0
0 I II

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