Do you agree that we have
Then , for any positive x.
But we want to be a pdf. So its integral over 0 to infinity should be 1. And this computation will give you
Any further question ?
Hi, I have this question that I've been struggling with.
Given is a random distance with probability density function and expected value , then the sampled distance distribution has probability density function , where
Find the form of the distance probability density function and its expected value if the sample distances are fitted by the probability distance function and .
Anyone help will be appreciated. thanks.
I have tried equating the two g(x) but I keep getting something ridiculous like showing