Question: Let Y have the probability density function: f(y)= (3-2y)/2^2 , 0 y f(y)= 0, otherwise a. Show that Y has distribution functions F(y)= 0, y
Let Y have the probability density function:
f(y)= (3-2y)/2^2 , 0 y
f(y)= 0, otherwise
a. Show that Y has distribution functions
F(y)= 0, y 0
F(y)= (3y-y^2)/2^2, 0 y
F(y)= 0, y >
b. Show that U = Y is a pivotal quantity.
c. Use the pivotal quantity from part (b) to find a a 85% lower confidence limit for .
d. Use the pivotal quantity from part (b) to find a a 85% upper confidence limit for .
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