Let Xa random variable with density function f (x) = e-® . 1(0,00) (2). Determine tha density function of Y %3D 1+X
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- Let the random variable X follow a gamma distribution with α = 4 and β = 4. If Y = X2 what is the density function of Y?Let x be a continuous random variable with the density function: f(x) = 3e-3x when x>0 and 0 else Find the variance of the random variable x.Suppose X is exponentially distributed with mean 2. Let Y = eX. What is the density function of Y?
- The number X is chosen at random between 0 and 1. determine the density functions of the random variables V = X/(1 - X) and W = X(1 - X)Suppose random variable X has a density function f ( x ) = { 2 /x 2 , 1 ≤ x ≤ 2 0 , o t h e r w i s e . Then E[X4] =?Let the density function of random variable x be given by fx(x) =0x^0-1, 0<x<1 Suppose x1, x2.. Xn be random sample taken from above population. Define an estimator with=-log(xi) here the new random variable with follows
- Suppose the random variable Y has an exponential distribution with mean 2. Use the method of transformations to find the density function of U=(1/5)Y+3Let X and Y be random variables with the joint density function f(x,y)=x+y, if x,y element of [0,1], and f(x,y)=0,elsewhere. Find the expected value of the random variable Z = 10X+14Y.Assume that X and Y are jointly continuous random variables with joint probabilitydensity function given by A. Find the marginal density functions for X and Y . B. Find E[X] and E[Y ]. C. Find Cov(X, Y ).
- Suppose that Y1, . . . , Yn is a random sample from a population whose density function is1) Let x be a uniform random variable in the interval (0, 1). Calculate the density function of probability of the random variable y where y = − ln x.Suppose that the random variable B has the standard normal density. What is the conditional probability density function of the sum of the two roots of the quadratic equation x2 + 2Bx + 1 = 0 given that the two roots are real? KINDLY REQUEST YOU TO PROVIDE ME WITH COMPLETE SOLUTION