Home
Class 12
MATHS
Let x and y be two independent random ...

Let x and y be two independent random variables having variance k and 2 respectively if the variance of z=3y -x be 25 find k

A

`(1)/(52_(c_(4)))`

B

`(4_(c_(1)))/(52_(c_(4)))`

C

`(1)/(13c_(4)))^(4)`

D

`4)/(270725)`

Text Solution

Verified by Experts

Promotional Banner

Topper's Solved these Questions

  • RANDOM VARIABLE AND ITS DISTRIBUTION

    CHHAYA PUBLICATION|Exercise Integer Answer Type|5 Videos
  • RANDOM VARIABLE AND ITS DISTRIBUTION

    CHHAYA PUBLICATION|Exercise Matrix Match Type|2 Videos
  • RANDOM VARIABLE AND ITS DISTRIBUTION

    CHHAYA PUBLICATION|Exercise Long Answer Type Questions|10 Videos
  • QUESTIONS PAPER -2019

    CHHAYA PUBLICATION|Exercise WBJEE 2019|45 Videos
  • REAL NUMBERS

    CHHAYA PUBLICATION|Exercise Exercise (Long Answer Type Questions)|10 Videos

Similar Questions

Explore conceptually related problems

The mean and variance of a random variable X having a binomial distribution are 4 and 2 respectively. Then p(x=1) is

Choose the correct alternative : If x and y are random variables with expectations 3 and 5 respectively, then expectation of (3x - 5y) is-

Find out the correct answer out of the options given against each questions : If x and y are random variables with expectations 3 and 5 respectively, then expectation of (3x - 5y + 16) is

Define a discrete random variable X and its mean E(x) and variance Var(x)

Let x and y be two real variable such that x >0 and x y=1 . Find the minimum value of x+y .

Answer the following questions: Let X and Y be two random variable which are defined on the same sample space. When the two random variables are said to be inde pendent?

If the relation between two variables y and x is x - 3y = 6 and S.D. of y is 2, then find the variance of ’x.

If for a random variable x, the variance of x is 1.84 and the expectation of x is 3.6, then the expectation of x^2 is

Let x and y be two variables and x gt 0, xy=1, then the minimum value of (x+y) is-

Let x and y be two variables and x gt 0 , xy=1 , then the minimum value of x+y is-