Let X and W be independent and uniformly distributed on [−1,1]. We have given the following facts:
E[X]=E[X^3]=E[X^5]=0
E[X^2]=1/3
E[X^4]=1/5
Suppose that Y=X^3+W
Find the LMS estimate of Y, given that X=x.
(Notice we are trying to estimate Y from X, not the opposite direction. ) (Your answer should be a function of x.)
Y^LMS(x)= ?
Find the LLMS estimate for Y, given that X=x. (Your answer should be a function of x.)
Y^LLMS(x)= ?
1 answer
can anyone please help here?