Let X have the probability distribution f x J c g y f w y J

Last updated: 6/29/2023

Let X have the probability distribution f x J c g y f w y J D g y f w y J Now find the probability density function of Y for y 0 g y 1 0 x 1 0 elsewhere 2 Show that the random variable Y 2 In X has a chi squared distribution with 2 degrees of freedom Use integers or fractions for any numbers in the expression How does this show that y 2 In x has a chi squared distribution with 2 degrees of freedom OA The probability density function of Y g y is the antiderivative of the chi squared distribution function c y 2 OB The probability density function of Y g y is the inverse of the chi squared distribution function c y 2 OC The probability density function of Y g y is the chi squared distribution function c y 2 tu function of Y q y is the derivative of the chi squared distribution function c y 2