16. A population has a mean of p 30 and a standard deviation of ơ = 8 a. If the population distribution is normal, what is the probability of obtaining a sample mean greater than M = 32 for a sample of n = 4? b. If the population distribution is positively skewed, what is the probability of obtaining a sample mean greater than M = c. If the population distribution is normal, what is the probability of obtaining a sample mean greater %3D 32 for a sample of n 4? than M =D 32 for a sample of n = 64? %3| d. If the population distribution is positively skewed, what is the probability of obtaining a sample mean greater than AM = 32 for a sample of n = 64?

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16. A population has a mean of p 30 and a standard
deviation of ơ = 8
a. If the population distribution is normal, what is
the probability of obtaining a sample mean greater
than M = 32 for a sample of n = 4?
b. If the population distribution is positively skewed,
what is the probability of obtaining a sample mean
greater than M =
c. If the population distribution is normal, what is
the probability of obtaining a sample mean greater
%3D
32 for a sample of n 4?
than M =D
32 for a sample of n =
64?
%3|
d. If the population distribution is positively skewed,
what is the probability of obtaining a sample mean
greater than AM =
32 for a sample of n = 64?
Transcribed Image Text:16. A population has a mean of p 30 and a standard deviation of ơ = 8 a. If the population distribution is normal, what is the probability of obtaining a sample mean greater than M = 32 for a sample of n = 4? b. If the population distribution is positively skewed, what is the probability of obtaining a sample mean greater than M = c. If the population distribution is normal, what is the probability of obtaining a sample mean greater %3D 32 for a sample of n 4? than M =D 32 for a sample of n = 64? %3| d. If the population distribution is positively skewed, what is the probability of obtaining a sample mean greater than AM = 32 for a sample of n = 64?
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