A normal distribution has a mean of μ = 60 and a standard deviation of σ = 12. For each of the following samples, compute the z-score for the sample mean and determine whether the sample mean is a typical, representative value or an extreme value for a sample of this size. M = 64 for n = 4 scores: z =    , which is    value.   M = 64 for n = 9 scores: z =    , which is     value.   M = 69 for n = 4 scores: z =    , which is    value.   M = 69 for n = 9 scores: z =    , which is    value.   M = 66 for n = 16 scores: z =    , which is    value.   M = 66 for n = 36 scores: z =    , which is    value.   M = 54 for n = 4 scores: z =    , which is    value.   M = 54 for n = 36 scores: z =    , which is    value.

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A normal distribution has a mean of μ = 60 and a standard deviation of σ = 12. For each of the following samples, compute the z-score for the sample mean and determine whether the sample mean is a typical, representative value or an extreme value for a sample of this size.
M = 64 for n = 4 scores:
z =    , which is    value.
 
M = 64 for n = 9 scores:
z =    , which is     value.
 
M = 69 for n = 4 scores:
z =    , which is    value.
 
M = 69 for n = 9 scores:
z =    , which is    value.
 
M = 66 for n = 16 scores:
z =    , which is    value.
 
M = 66 for n = 36 scores:
z =    , which is    value.
 
M = 54 for n = 4 scores:
z =    , which is    value.
 
M = 54 for n = 36 scores:
z =    , which is    value.
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