mean 176 and standard deviation, σ. (Case A) Repeatedly take samples of size 28 from this population and in each case compute the sample mean, .  Let x-bar(A)and sigma(A)  be respectively the mean and   the standard deviation of these sample means. (Case B) Repeatedly take sample of size 64 from this population and in each case compute the sample mean, .  Let x-bar(B) and sigma(B)  be respectively the mean and   the standard deviation of these sample means. 1)Choose the most appropriate option.  sigma(A) greater than sigma(B) sigma (A) not less than sigma (B) sigma (A) lessthan sigma (B) sigma (A)= sigma (B) 2)If the population standard deviation, σ, is 32, then 95% of the sample means in case B fall in this interval. (168,184), (171,181),(164,188),(172,180) 3)In case B, the percent of the sample means that are less than 177.2 is 0.6179, 0.7376, 0.7257, 0.7179

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 mean 176 and standard deviation, σ.

  1. (Case A) Repeatedly take samples of size 28 from this population and in each case compute the sample mean, .  Let x-bar(A)and sigma(A)  be respectively the mean and   the standard deviation of these sample means.
  2. (Case B) Repeatedly take sample of size 64 from this population and in each case compute the sample mean, .  Let x-bar(B) and sigma(B)  be respectively the mean and   the standard deviation of these sample means.

1)Choose the most appropriate option. 

sigma(A) greater than sigma(B)

sigma (A) not less than sigma (B)

sigma (A) lessthan sigma (B)

sigma (A)= sigma (B)

2)If the population standard deviation, σ, is 32, then 95% of the sample means in case B fall in this interval. (168,184), (171,181),(164,188),(172,180)

3)In case B, the percent of the sample means that are less than 177.2 is

0.6179, 0.7376, 0.7257, 0.7179

 

 

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