Asked by Mahalakshmi
A random variable x has a probability distribution. How to calculate E(1/(X+1))?
Answers
Answered by
anonimous
is undifines
Answered by
bobpursley
first normalize it. Area=integral (dx/(x+1) from -inf to inf
then, the expected value of the function is when E=1/2 of the normalized value.
1/2 * Normalized area= int (1/(u+1) du from u=-inf to u=x
then, the expected value of the function is when E=1/2 of the normalized value.
1/2 * Normalized area= int (1/(u+1) du from u=-inf to u=x
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