3. let f(x) and F(x) denote respectively the p.d.f and the distribution function of the random variable X. The conditional p.d.f of X given x> xo xo a fixed number is defined by : f(x/x>xo) = [1-F(Xo)| i. show that f(x/x>xo) is a p.d.f? ii. let f(x) = e,0 2/x > 1)? .

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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3. let f(x) and F(x) denote respectively the p.d.f and the distribution
function of the random variable X. The conditional p.d.f of X given
x>xo xo a fixed number is defined by:
f(x/x>xo)
.
[1-F(x0)|
i. show that f(x/x> xo) is a p.d.f?
ii. let f(x) = e*,0<x<∞, compute pr(x > 2/x > 1)?
Transcribed Image Text:3. let f(x) and F(x) denote respectively the p.d.f and the distribution function of the random variable X. The conditional p.d.f of X given x>xo xo a fixed number is defined by: f(x/x>xo) . [1-F(x0)| i. show that f(x/x> xo) is a p.d.f? ii. let f(x) = e*,0<x<∞, compute pr(x > 2/x > 1)?
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