Find the value of k that makes the function f (x, y)=ke-²x-³y a joint probability density function over the range 0
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- Find a value of k that will make f a probability density functionon the indicated interval.ƒ(x) = kx; [0, 3]For the probability density function f(x) = 3x^2 on [0,1], find: V(X)Find the value of k that makes the given function a probability density function on the specified interval.f(x) = kx2, 0 ≤ x ≤ 2
- Find the value of k that makes the given function a probability density function on the specified interval.f(x) = kx, 1 ≤ x ≤ 3Calculate the E(X) when the joint probability density function of X and Y is fxy(X,Y)=c(X+Y) over the range x = 1, ..., 4 and y = 1, ..., 2Find a value of k that will make f(x) define a probability density function for the indicated interval. ƒ(x) = kx2; [1, 4]
