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A Determine the Value of the Constant K So That

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a. Determine the value of the constant k so that the function a. Determine the value of the constant k so that the function   is a probability density function on the interval   .   __________ b. If x is a continuous random variable with the probability density function given in part (a), find the probability that x will assume a value greater than 1. Round your answer to four decimal places. is a probability density function on the interval a. Determine the value of the constant k so that the function   is a probability density function on the interval   .   __________ b. If x is a continuous random variable with the probability density function given in part (a), find the probability that x will assume a value greater than 1. Round your answer to four decimal places. . a. Determine the value of the constant k so that the function   is a probability density function on the interval   .   __________ b. If x is a continuous random variable with the probability density function given in part (a), find the probability that x will assume a value greater than 1. Round your answer to four decimal places. __________
b. If x is a continuous random variable with the probability density function given in part (a), find the probability that x will assume a value greater than 1.
Round your answer to four decimal places.

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