A continuous random variable k follows the probability law
`f(x) = {{:(kx (1-x)^(10) , 0 lt x lt 1,),(,,"find" k.),(0, "otherwise",):}`

A continuous random varibale X has probability density function f(x)=kx^(2) 0 le x lt 1 find k (X gt6)

A continuous random varibale X has probability density function f(x)=kx^(2) 0 le x lt 1 find k P(1 lt x lt 5)

A continuous random varibale X has probability density function f(x)=kx^(2) 0 le x lt 1 find k find P(X lt 5)

If X is a continuous random variable then p(a lt x lt b)= __________.

A random variable X has the following probability mass function Find k

A continuous random varibale X has probability density function f(x)=kx^(2) 0 le x lt 1 find k find distrubution function

The random variable X has the probability density function f(x)={{:(ax+b, 0 lt x lt 1), (0, "otherwise"):} and E(X)=7/12 , then a and b are respectively

Find the mean of a random variable X, whose probability density function is f(x)={{:(lambdae^(-lambdax), "for " x ge 0), (0, "otherwise"):} .

Find the mean and variance of a random variable X , whose probability function is f(x) = {(lambdae^(-lambdax),"for"" "xgt=0),(0,"otherwise"):}