Show that the random vatiables with the densities f(l:, y) = X + Y and g(x, y) = (x +
Chapter 24, Problem 24.1.154(choose chapter or problem)
Show that the random vatiables with the densities
f(x, y) = X + Y
and
\(g(x, y)=\left(x+\frac{1}{2}\right)\left(y+\frac{1}{2}\right)\)
If \(0 \leqq x \leqq 1,0 \leqq y \leqq 1\) and and f(x. y) = 0 and g(x. y) = 0 elsewhere. have the same marginal distribution.
Text Transcription:
g(x, y) = (x + 1/2) (y + 1/2)
0 <= x <= 1, 0 <= y <= 1
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