he weights of men in a particular age group have mean u = 180 pounds and standard deviation o = 32 pounds. (a) For randomly selected samples of n = 16 men, what is the standard deviation, s.d., of the sampling distribution of possible sample means? s.d.(x) = (b) For randomly selected sanples of n = 64 men, what is the standard deviation, s.d., of the sampling distribution of possible sample means? s.d.(x) = (c) In general, how does increasing the sample size affect the standard deviation of the sampling distribution of possible sample means? Parts (a) and (b) provide a hint. the value of the standard deviation of the sampling distribution of the sample mean. A fourfold increase in Increasing the sample size decreases sample size multiplies the standard deviation by a factor of one-half

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The weights of men in a particular age group have mean u = 180 pounds and standard deviation o = 32 pounds.
(a) For randomly selected samples of n = 16 men, what is the standard deviation, s.d., of the sampling distribution of possible sample means?
s.d.(x) =
(b) For randomly selected sanples of n = 64 men, what is the standard deviation, s.d., of the sampling distribution of possible sample means?
s.d.(x) =
(c) In general, how does increasing the sample size affect the standard deviation of the sampling distribution of possible sample means? Parts (a) and (b) provide a
hint.
Increasing the sample size decreases
sample size multiplies the standard deviation by a factor of one-half
v the value of the standard deviation of the sampling distribution of the sample mean. A fourfold increase in
Transcribed Image Text:The weights of men in a particular age group have mean u = 180 pounds and standard deviation o = 32 pounds. (a) For randomly selected samples of n = 16 men, what is the standard deviation, s.d., of the sampling distribution of possible sample means? s.d.(x) = (b) For randomly selected sanples of n = 64 men, what is the standard deviation, s.d., of the sampling distribution of possible sample means? s.d.(x) = (c) In general, how does increasing the sample size affect the standard deviation of the sampling distribution of possible sample means? Parts (a) and (b) provide a hint. Increasing the sample size decreases sample size multiplies the standard deviation by a factor of one-half v the value of the standard deviation of the sampling distribution of the sample mean. A fourfold increase in
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