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SOLVED: Let X be a Geometric random variable, with success probability p 1) Use the Markov bound to find an upper bound for P(X > a), for a positive integer @. 2) If p 0.1 and 19, use the Markov and Chebyshev bounds to find two upper bounds for P(X 2 a). Compare these bounds with the actual value of P(X 2 a); which bound is tighter?
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