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  • Question 1
    5 / -1

    A continuous random variable, X is defined in the interval 5 to 15.

    The probability, P(X = 8) is ______.

  • Question 2
    5 / -1

    The probability distribution of a discrete random variable W is given below:

    W2345
    P(W)\(\rm \frac{13}{k}\)\(\rm \frac{15}{k}\)\(\rm \frac{17}{k}\)\(\rm \frac{19}{k}\)


    The value of k is?

  • Question 3
    5 / -1

    If the mean and the variance of a binomial variate Y are 2 and 1 respectively, then the probability that Y takes a value greater than or equal to one is?

  • Question 4
    5 / -1

    For the probability distribution given by 

     X = xi 

     0 

     1 

     2 

     pi

     \(\dfrac{25}{36}\) 

     \(\dfrac{5}{18}\) 

     \(\dfrac{1}{36}\) 


    the standard deviation (σ) is:

  • Question 5
    5 / -1

    The value of k for which the function 

    \(f\left( x \right) = \left\{ {\begin{array}{*{20}{c}} {k{e^{ - 3x}},}&{x > 0}\\ 0&{elsewhere} \end{array}} \right.\)

    is probability density function, is

  • Question 6
    5 / -1

    If x is a random variable with the expected value of √5  and the standard deviation of 4, then the expected value of x2 is

  • Question 7
    5 / -1

    Find the expectation of random variable a?

    a01234
    F(a)1/72/73/74/75/7

  • Question 8
    5 / -1

    The mean and variance of a binomial distribution are 8 and 4 respectively, then p(x = 1) is equal to-

  • Question 9
    5 / -1

    If a random variable X can assume any positive integer value n with a probability \(\frac{1}{{{3^n}}}\), then the expectation of X is _________.

  • Question 10
    5 / -1

    If a fair die is rolled 4 times, then what is the probability that there are exactly 2 sixes?

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