Let X and Y be two continuous random variables such that the joint density function i given by: f { (a² + y") 0

A First Course in Probability (10th Edition)
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ISBN:9780134753119
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Chapter1: Combinatorial Analysis
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Let X and Y be two continuous random variables such that the joint density function is
given by:
{
(교2 + v")
0 <x <1, 0<y <2
elsewhere.
f(r.y) =
La+3y') f 0<ys2
and the marginal function of Y is equal to: h(y) = {14
elsewhere
Then P(0 < X <IY = 1)=
None of these
13/32
O 13/152
O 1/9
Transcribed Image Text:Let X and Y be two continuous random variables such that the joint density function is given by: { (교2 + v") 0 <x <1, 0<y <2 elsewhere. f(r.y) = La+3y') f 0<ys2 and the marginal function of Y is equal to: h(y) = {14 elsewhere Then P(0 < X <IY = 1)= None of these 13/32 O 13/152 O 1/9
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