English, asked by sadanandkumar2012, 1 month ago

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Answered by saiharshiththogiti
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Answer:

The cumulative distribution function of a random variable X is

F(x) = 1 -(1 + x)e*;x > 0. Find the probability density function of xIf for a random variable X, E(X) = 1.5 and E(X) = 8.25, then V(X) is a. 6.25 b. 6 c. 6.75 d. 9.75The cumulative distribution function of a random variable X is

F(x) = 1 -(1 + x)e*;x > 0. Find the probability density function of xx2-2x+1 is a polynomial in: 1 point One Variable two variable three variable none of the aboveThe cumulative distribution function of a random variable X is

F(x) = 1 -(1 + x)e*;x > 0. Find the probability density function of xIf for a random variable X, E(X) = 1.5 and E(X) = 8.25, then V(X) is a. 6.25 b. 6 c. 6.75 d. 9.75The cumulative distribution function of a random variable X is

F(x) = 1 -(1 + x)e*;x > 0. Find the probability density function of xx2-2x+1 is a polynomial in: 1 point One Variable two variable three variable none of the aboveIf for a random variable X, E(X) = 1.5 and E(X) = 8.25, then V(X) is a. 6.25 b. 6 c. 6.75 d. 9.75The cumulative distribution function of a random variable X is

F(x) = 1 -(1 + x)e*;x > 0. Find the probability density function of xx2-2x+1 is a polynomial in: 1 point One Variable two variable three variable none of the aboveThe cumulative distribution function of a random variable X is

F(x) = 1 -(1 + x)e*;x > 0. Find the probability density function of xIf for a random variable X, E(X) = 1.5 and E(X) = 8.25, then V(X) is a. 6.25 b. 6 c. 6.75 d. 9.75The cumulative distribution function of a random variable X is

F(x) = 1 -(1 + x)e*;x > 0. Find the probability density function of x

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