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The uniform distribution describes a random variable that is equally likely to take any value in its sample space.

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Limits of integration for computing a marginal distribution

I have two functions $f_x$ = $\frac{1}{2}\delta(x-5) + 1/4$ where the 1/4 corresponds to a uniform distribution from 5 to 7. I also have $f_{y|x}$ = $\frac {1}{2}\delta(y-x-4) + 1/4$ which is 1/4 in t …
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