A pizza restaurant in a small college town finds that the average delivery time (assuming no unusual problems or delays) for a pizza to be µ = 28.8 minutes with a standard deviation of σ = 6 minutes. Assume the distribution of all delivery times is normal. James does not know any of the above information about delivery times. He resolves to take a sample of 64 delivery times. James will then calculate the mean of the 64 sampled delivery times (represented as X¯X¯ ) and use this as an estimate of the mean population delivery time µ (which he does not know, but you do, it is 28.8 minutes). Consider all the potential sample means (X¯X¯) James could get. Determine the mean of all the potential sample means. μX=μX= Do Not Round.
A pizza restaurant in a small college town finds that the average delivery time (assuming no unusual problems or delays) for a pizza to be µ = 28.8 minutes with a standard deviation of σ = 6 minutes. Assume the distribution of all delivery times is normal.
James does not know any of the above information about delivery times. He resolves to take a sample of 64 delivery times. James will then calculate the
Consider all the potential sample means (X¯X¯) James could get. Determine the mean of all the potential sample means. μX=μX=
Do Not Round.
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