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A fair die is rolled 100 times. Let X add the faces of all of the...

A fair die is rolled 100 times. Let X add the faces of all of the rolls together. Then µ = 350. Find an upper bound for P(X ≥ 400). Find the actual probability P(X = 100)

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Answer #1

from Markov' INequality P(X>=a) <=E(x)/a

therefore upper bound for P(X ≥ 400) =350/400=7/8

since for X =100, each roll outcome should be 1

therefore P(X=100) =(1/6)100

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