A sign in the large private plane indicates a limit of 36 persons. Assume that the average weight of people traveling in this jet is 180 pounds and the standard deviation is 25 pounds. A random sample of 36 persons will be selected

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Sampling distribution of Mean :
A sign in the large private plane indicates a limit of
36 persons. Assume that the average weight of people
traveling in this jet is 180 pounds and the standard deviation
is 25 pounds. A random sample of 36 persons will
be selected
Simplify up to three decimals ( ex: 1.121)
If 36 passengers will board a flight, describe the sampling
distribution of the sample mean (n=36):
Мean:
Standard deviation
What can you tell about the Shape for this random sample of
36 people:
Oa. Normal
Ob.Approximately normal
Oc. can not tell
Hint: Recall assumptions for the sampling distribution
What is the probability that the sample(n=36) produces
a sample mean of 185 pounds or higher?
Transcribed Image Text:Sampling distribution of Mean : A sign in the large private plane indicates a limit of 36 persons. Assume that the average weight of people traveling in this jet is 180 pounds and the standard deviation is 25 pounds. A random sample of 36 persons will be selected Simplify up to three decimals ( ex: 1.121) If 36 passengers will board a flight, describe the sampling distribution of the sample mean (n=36): Мean: Standard deviation What can you tell about the Shape for this random sample of 36 people: Oa. Normal Ob.Approximately normal Oc. can not tell Hint: Recall assumptions for the sampling distribution What is the probability that the sample(n=36) produces a sample mean of 185 pounds or higher?
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