Question

The length of human pregnancies is approximately normal with mean ? = 266 days and standard deviation ? = 16 days. Complete parts (a) through (f). B. If 100 independent random samples of size n = 15 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of exactly 259 days. C. If 100 independent random samples of size n = 15 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or more. (d) What is the probability that a random sample of 33 pregnancies has a mean gestation period of 259 days or less? The probability that the mean of a random sample of 33 pregnancies is less than 259 days is approximately . (Round to four decimal places as needed.) Interpret this probability. Select the correct choice below and fill in the answer box within your choice. (Round to the nearest integer as needed.) A. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of exactly 259 days. B. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or more. C. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or less. (e) What might you conclude if a random sample of 33 pregnancies resulted in a mean gestation period of 259 days or less? This result would be so the sample likely came from a population whose mean gestation period is 266 days. (f) What is the probability a random sample of size 15 will have a mean gestation period within 9 days of the mean? The probability that a random sample of size 15 will have a mean gestation period within 9 days of the mean is . (Round to four decimal places as needed.)

          The length of human pregnancies is approximately normal with mean ? = 266 days and standard deviation ? = 16 days. Complete parts (a) through (f).

B. If 100 independent random samples of size n = 15 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of exactly 259 days.

C. If 100 independent random samples of size n = 15 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or more.

(d) What is the probability that a random sample of 33 pregnancies has a mean gestation period of 259 days or less?

The probability that the mean of a random sample of 33 pregnancies is less than 259 days is approximately .
(Round to four decimal places as needed.)

Interpret this probability. Select the correct choice below and fill in the answer box within your choice.
(Round to the nearest integer as needed.)

A. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of exactly 259 days.

B. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or more.

C. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or less.

(e) What might you conclude if a random sample of 33 pregnancies resulted in a mean gestation period of 259 days or less?

This result would be so the sample likely came from a population whose mean gestation period is 266 days.

(f) What is the probability a random sample of size 15 will have a mean gestation period within 9 days of the mean?

The probability that a random sample of size 15 will have a mean gestation period within 9 days of the mean is .
(Round to four decimal places as needed.)

The length of human pregnancies is approximately normal with mean ? = 266 days and standard deviation ? = 16 days. Complete parts (a) through (f).

B. If 100 independent random samples of size n = 15 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of exactly 259 days.

C. If 100 independent random samples of size n = 15 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or more.

(d) What is the probability that a random sample of 33 pregnancies has a mean gestation period of 259 days or less?

The probability that the mean of a random sample of 33 pregnancies is less than 259 days is approximately .
(Round to four decimal places as needed.)

Interpret this probability. Select the correct choice below and fill in the answer box within your choice.
(Round to the nearest integer as needed.)

A. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of exactly 259 days.

B. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or more.

C. If 100 independent random samples of size n = 33 pregnancies were obtained from this population, we would expect sample(s) to have a sample mean of 259 days or less.

(e) What might you conclude if a random sample of 33 pregnancies resulted in a mean gestation period of 259 days or less?

This result would be so the sample likely came from a population whose mean gestation period is 266 days.

(f) What is the probability a random sample of size 15 will have a mean gestation period within 9 days of the mean?

The probability that a random sample of size 15 will have a mean gestation period within 9 days of the mean is .
(Round to four decimal places as needed.)

Added by Rickey M.

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