- Exercise 1 The Joint Probability Distribution Of Two Continuous Random Variables Is Given As S 13x 2 X Y 0 X 1 0 1 (67.08 KiB) Viewed 174 times
Exercise 1. The joint probability distribution of two continuous random variables is given as =*** S 13x(2-x-y) 0
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Exercise 1. The joint probability distribution of two continuous random variables is given as =*** S 13x(2-x-y) 0
Exercise 1. The joint probability distribution of two continuous random variables is given as =*** S 13x(2-x-y) 0<x< 1,0<y< 1 f(x,y) elsewhere 5 i Show that it is a pdf. ii The marginal distribution of X and Y iii The probability P(X > a,Y <b). iv The conditional distribution of X given Y. 2. The joint probability distribution of two continuous random variables is given as S*(1+332) 0<x<2,0<y< 1 f(x,y) = elsewhere = i Show that it is a pdf. ii The marginal distribution of X and Y iii The probability P(X < 1,Y<). < iv The conditional distribution of X given Y.