Let X and Y be two continuous random variables with joint probability density function
and f(x, y) = 0 otherwise.
b. Determine the joint distribution function of X and Y for a and b between 0 and 1.
c. Use your answer from b to find FX(a) for a between 0 and 1.
d. Apply the rule on page 122 to find the probability density function of X from the joint probability density function f(x, y). Use the result to verify your answer from c. e. Find out whether X and Y are independent.
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