STAT 400 Final: STAT400 CERRAI-S FALL2009 0101 FINAL EXAM

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[30 points] a box contains 5 types of balls and each type of balls can be either red or black. A2: if a black ball is extracted, what is the probability that it is of type. [30 points] let x and y be two random variables with joint probability density function f (x, y) =( (10 x y), x [0, 5], y [0, 5], elsewhere. 1: compute the marginal probability densities of x and y . [30 points] the number of defects in a crystal glass has. Limit theorem, give an estimate of the probability that there are more that 1250 defects among 500 glasses examined. [40 points] we recall that the pmf of the geometric distribution with parameter p (0, 1) is given by p(x) =(p(1 p)x 1, x = 1, 2, 3, . otherwise. We also recall that the expected value of a geometric random variable with parameter p is 1/p.

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