The integers 1 to 29 are written on counters and placed in a bag. The expected value when one is picked at random is 15 and the variance is 70. Susie randomly picks 40 integers, returning the counter after each selection.
Find the probability that the mean of Susie’s 40 numbers is less than 13. Explain whether it was necessary to use the Central Limit Theorem in your calculation.
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