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The next four questions refer to data on the number of emails considered importa

ID: 3072331 • Letter: T

Question

The next four questions refer to data on the number of emails considered important received by Whitey college students within a 24-hour period. A random sample was collected by surveying students about the number of received emails they considered important within a 24-hour period. Students were also surveyed on whether they active Facebook users.

1) Which of the following best describes a 95% confidence interval for the average number of important emails received by a Whitey student within a 24-hour period?

2) Which of the following is the best estimate for the proportion of Whitey students who actively use Facebook:

Q3. What is the best estimate for the standard deviation of the number of important emails received in a 24-hour period by a Whitey student who is an active Facebook user?

Q4 Which of the following is the best estimate for the proportion of those who receive at most one important e-mail in a 24hour period (i.e., either zero or one important emails) among Whitey students who actively use Facebook?

a: 27% b: 73% c: 2.67 d: 278

Explanation / Answer

Answer to question# 1)

The best way to interpret 95% confidence interval is as follows:

If several samples are taken 95% of them will contain the true mean number of important emails received by a Whitey student within 24 hour period

.

Answer to question# 2)

There are 278 active FB users out of total 382

Proportion = (278/382) *100

Proportion = 72..77% ~ 73%

.

Answer to question# 3)

The best estimate of standard deviation of active fb users I;

Use the excel function =stdev(range of values)

Press enter , we get standard deviation = 1.3096

.

Answer too question# 4)

Out of total 278 active users, 90 of them get either 0 or 1 important mails

Thus proportion = 90 /278 = 0.3237

This values lies between quarter and one third

Hence the second answer choice is correct

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