2 c. Suppose g(x) x3 0 random variable X. Find the probability that X ≤ 4, given that X x < 1 = x ≥ 1 is the probability density function o

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Q: Let P(A) = r and P(B) = s with AN B= p. Then P(A\B) equals Select one: а. 1 b. 1-5 C. 0 d. r

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Q: f (x) { kx, -1 < r < 1 0, kx², -1 <x < 1 = elsewhere

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Q: probabilities: A. P(X > 22) = B. P(X < 7.3) = C. P(7 < X < 20) = D. P(10 < X < 25) =

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Q: the probability function of Y.

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