The Fast N' Hot food chain wants to test if their "Buy One, Get One Free" program increases customer traffic enough to support the cost of the program. For each of 15 stores, one day is selected at random to record customer traffic with the program in effect, and one day is selected at random to record customer traffic with program not in effect. The results of the experiment are documented in DATA. For each store, compute difference = traffic with program minus traffic without program. At x = 0.05, test the hypothesis that the mean difference is at most 0 (at best the program makes no difference, or worse it decreases traffic) against the alternative that the mean difference > 0 (the program increases traffic).

Customer Traffic

With Program

136 228 111 38 332 132 150 35 189 141 175 253 144 49 356

Customer Traffic

Without Program

140 233 110 42 332 135 151 33 178 147 162 243 149 48 346

Choose one of the following:

A. The pvalue of 0.002 provides overwhelming evidence against H0. H0 is rejected at X = 0.05. You decide that the program results in increased customer traffic, overall, and recommend the program be implemented.

B. The pvalue rejects H0: Mean difference > 0.

C. None of the answers are correct.

D. The pvalue of 0.084 provides weak evidence against H0. H0 is not rejected at X = 0.05. You decide the evidence is not strong enough to recommend further evaluation of the program.

E. The pvalue of 0.221 indicates that the data provide insignificant evidence against H0. H0 is not rejected at X = 0.05. You decide to conclude the study and not to recommend the program.

F. The pvalue of 0.033 provides strong evidence against H0. H0 is rejected at X = 0.05. You decide to recommend further evaluation of the

program.