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This quiz: 10 pointcs) possible LEE This question: 1 porntr's) possible E Quiz: Ch 8 Quiz: Sampling Distribution Question 4 of 10 Submit quiz Suppose
This quiz: 10 pointcs) possible LEE This question: 1 porntr's) possible E Quiz: Ch 8 Quiz: Sampling Distribution Question 4 of 10 Submit quiz Suppose Diane and Jack are each attempting to use a simulation to describe the sampling distribution lrom a population That is skewed lett with mean 50 and standard deviation 15. Diane obtains 1000 random samples of size n = 5 lrom The population, nds the mean of the means. and determines The standard deviation of The means. Jack does The same simulation. but obtains 100i] random sampl of size n = 35 from the population Complete parts (a) through (c) below. [a] Dacribe the shape you exped for Diane's distribution oi sample means. Describe lhe shape you exped for Jack's distribution oi sample means. Choose the correct answer below 0 A. Jack's distribution is expended to be skewed left. but more than The original distribution. Diane's distribution is expected to be approximately normal 0 B. Diane's distribution and Jack's distribution are expected to be approximately normal However, Diane's will have a greater standard deviation 0 C: Diane's distribution is expected to be skewed eit, but not as much as The original distribution Jack's distnbution is expeded to be approximately normal. 0 D. Diane's distribution is expected to be skewed right, but not as much as The original distribution. Jack's distribution is expeded to be approximately nonnal. [b] What do you exped The mean of Diane's dimribulion to be? What do you expect the mean of Jack's d'EIribulion to be? Diane's distribution is expected to have a mean of . Jack's distribution is expected to have a mean of [c] What do you expect the standard deviation of Diane's distribution to be? What do you expect the standard deviation of Jack's distribution to be? Diane's distribution is expected to have a standard deviation of Jack's distribution is expeded to have a standard deviation of (Round to two decimal places as needed)
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