Example 2.4. For a = 0,2 and y = -2,-1, let the joint pmf of X and Y be defined by fx,y(r, y) = c(x² – y) 1. Determine c to make the distribution valid. 2. Show the joint pmf of X and Y in tabular form. 3. Show the marginal distributions of X and Y.

A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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Example 2.4. For a = 0, 2 and y = –-2, –1, let the joint pmf of X and Y be defined by
fx,y (x, y) = c(x² – y)
1. Determine c to make the distribution valid.
2. Show the joint pmf of X and Y in tabular form.
3. Show the marginal distributions of X and Y.
Transcribed Image Text:Example 2.4. For a = 0, 2 and y = –-2, –1, let the joint pmf of X and Y be defined by fx,y (x, y) = c(x² – y) 1. Determine c to make the distribution valid. 2. Show the joint pmf of X and Y in tabular form. 3. Show the marginal distributions of X and Y.
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