The joint probability density function of two random variables X and Y is given by Kxy, 0
Posted: Sun Oct 03, 2021 11:19 am
The joint probability density function of two random variables X and Y is given by Kxy, 0<x<1,1<y<3; fxy(x,y) 0, otherwise. Determine the value of the constant K. [The answer should be a number rounded to five decimal places, don't use symbols such as %] Let Y = 8X+N, where X and N are independent, zero-mean random variables with ož = 4.6, o = 2.7. Find the covariance HXY [The answer should be a number rounded to five decimal places, don't use symbols such as %]
Posted: Sun Oct 03, 2021 11:19 am
The joint probability density function of two random variables X and Y is given by Kxy, 0<x<1,1<y<3; fxy(x,y) 0, otherwise. Determine the value of the constant K. [The answer should be a number rounded to five decimal places, don't use symbols such as %] Let Y = 8X+N, where X and N are independent, zero-mean random variables with ož = 4.6, o = 2.7. Find the covariance HXY [The answer should be a number rounded to five decimal places, don't use symbols such as %]