According to a recent poll, 71% of adults who use the Internet have paid to download music. In a random sample of n = 750 adults who use the Internet, let p represent the proportion who have paid to download music. Complete parts a throughe below. a. Find the mean of the sampling distribution of p. Ep = 0.71 (Round to two decimal places as needed.) b. Find the standard deviation of the sampling distribution of p. GA = 0.0166 (Round to four decimal places as needed.) c. What does the Central Limit Theorem say about the shape of the sampling distribution of p? O A. The Central Limit Theorem says that as the sample size grows large, the sampling distribution of p will approach the population distribution. O B. The Central Limit Theorem says that as the sample size grows large, the sampling distribution of p will become approximately normal. O C. The Central Limit Theorem does not say anything about the sampling distribution of p because it is not a population mean. O D. The Central Limit Theorem says that the shape of the sampling distribution of p is completely determined by the population parameter p. d. Compute the probability that p is less than 0.77. P(p<0.77) = (Round to three decimal places as needed.) e. Compute the probability that p is greater than 0.55. P(6>0.55) = (Round t three decimal places as needed.)

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What is the answer of d and e . I have only 10 minute please help me
According to a recent poll, 71% of adults who use the Internet have paid to download music. In a random sample of n= 750 adults who use the Internet, let p represent the proportion who have paid to download music. Complete parts a through e
below.
a. Find the mean of the sampling distribution of p.
Ep) =0.71 (Round to two decimal places as needed.)
b. Find the standard deviation of the sampling distribution of p.
OA = 0.0166 (Round to four decimal places as needed.)
c. What does the Central Limit Theorem say about the shape of the sampling distribution of p?
O A. The Central Limit Theorem says that as the sample size grows large, the sampling distribution of p will approach the population distribution.
O B.
The Central Limit Theorem says that as the sample size grows large, the sampling distribution of p will become approximately normal.
O C. The Central Limit Theorem does not say anything about the sampling distribution of p because it is not a population mean.
O D. The Central Limit Theorem says that the shape of the sampling distribution of p is completely determined by the population parameter p.
d. Compute the probability that p is less than 0.77.
P(p<0.77) = (Round to three decimal places as needed.)
e. Compute the probability that p is greater than 0.55.
P(6>0.55) = (Round to three decimal places as needed.)
Transcribed Image Text:According to a recent poll, 71% of adults who use the Internet have paid to download music. In a random sample of n= 750 adults who use the Internet, let p represent the proportion who have paid to download music. Complete parts a through e below. a. Find the mean of the sampling distribution of p. Ep) =0.71 (Round to two decimal places as needed.) b. Find the standard deviation of the sampling distribution of p. OA = 0.0166 (Round to four decimal places as needed.) c. What does the Central Limit Theorem say about the shape of the sampling distribution of p? O A. The Central Limit Theorem says that as the sample size grows large, the sampling distribution of p will approach the population distribution. O B. The Central Limit Theorem says that as the sample size grows large, the sampling distribution of p will become approximately normal. O C. The Central Limit Theorem does not say anything about the sampling distribution of p because it is not a population mean. O D. The Central Limit Theorem says that the shape of the sampling distribution of p is completely determined by the population parameter p. d. Compute the probability that p is less than 0.77. P(p<0.77) = (Round to three decimal places as needed.) e. Compute the probability that p is greater than 0.55. P(6>0.55) = (Round to three decimal places as needed.)
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