An Air Quality instrument logs 0 when standards are not met and 1 when standards are met.

The log is saved to file DATA First, compute the proportion meeting standard as the mean of

Air Quality values. Second, at alpha = 0.10 (sensitive, exploratory), test the hypothesis that

proportion of times that air quality meets standards is at least 90%

Time Air Quality

0:00:00 1

0:00:30 0

0:01:00 1

0:01:30 1

0:02:00 0

0:02:30 1

0:03:00 1

0:03:30 1

0:04:00 1

0:04:30 1

0:05:00 1

0:05:30 1

0:06:00 1

0:06:30 1

0:07:00 1

0:07:30 1

0:08:00 1

0:08:30 1

0:09:00 0

0:09:30 1

0:10:00 1

0:10:30 1

0:11:00 1

0:11:30 1

0:12:00 1

0:12:30 1

0:13:00 1

0:13:30 1

0:14:00 1

0:14:30 1

0:15:00 1

0:15:30 0

0:16:00 0

0:16:30 0

0:17:00 1

0:17:30 1

0:18:00 1

0:18:30 1

0:19:00 1

0:19:30 1

0:20:00 1

0:20:30 1

0:21:00 1

0:21:30 0

0:22:00 1

0:22:30 0

0:23:00 1

0:23:30 1

Choose your answer from the following:

a) The pvalue of 0.022 indicates that the data provide strong evidence against HO: 0.90

HO is rejected at = 0.10.The status quo has changed

b) The pvalue of 0.006 indicates that the data provide overwhelming evidence against HO:

0.90.HO is rejected at = 0.10.Send out an air quality alert.

c) None of the answers are correct.

d) The pvalue of 0.062 indicates that the data provide weak evidence against HO: 0.90

HO is rejected at = 0.10.

e) The pvalue of 0.966 indicates that the data provide insignificant evidence against HO:

0.90. HO is not rejected at =0.10. The status quo remains unchanged.

I got (B) The pvalue of 0.006 indicates that the data provide overwhelming evidence against HO:

0.90.HO is rejected at = 0.10.Send out an air quality alert.

Is that right?