Let X∼Exponential (5). Use Markov's inequality to get an upper bound on P(X>=3) and compare it with the precise value?

Let Z ∼N(5, 9). Use Chebychev's inequality to get an upper bound on p(|Z -5| 5>= 30).

Let X be the number showing on a fair six-sided die. What bound does Chebychev's inequality give forP(X>=5 or X <=2)?

Suppose W has density function f (w) =3W^2 for 0 <w<1 otherwise f (w) = 0.

What bound does Chebychev's inequality give for P(|W-E(W)|> = ¼)?

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Markovs Inequality PX a EXa Chebshyevs Inequality 1 It is given that X Exponential 5 The probability ... View the full answer