(ii) If X is uniformly distributed in (0, 1), find g (x), so that the random variable Y = g (X) may have an arbitrary distribution with cdf F,( y). (iii) If X is uniformly distributed in (-1, 1), find g (x), so that the random variable Y = g (X) may have the density function f,(y) = 2e, y > 0. %3D

MATLAB: An Introduction with Applications
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(ii) If X is uniformly distributed in (0, 1), find g (x), so that the random
variable Y = g (X) may have an arbitrary distribution with cdf F,( y).
(iii) If X is uniformly distributed in (-1, 1), find g (x), so that the random
variable Y = g (X) may have the density function f, (y) = 2e", y >0.
%3|
y
%3D
Transcribed Image Text:(ii) If X is uniformly distributed in (0, 1), find g (x), so that the random variable Y = g (X) may have an arbitrary distribution with cdf F,( y). (iii) If X is uniformly distributed in (-1, 1), find g (x), so that the random variable Y = g (X) may have the density function f, (y) = 2e", y >0. %3| y %3D
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