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- Find a value of k that will make f a probability density function on the indicated interval. ƒ(x) = kx; [1, 5]Find a value of k that will make f a probability density function on the indicated interval.ƒ(x) = kx; [1, 5]Suppose that X is a continuous random variable with density function f(x). If f(x)=k for −5≤x≤3 and f(x)=0 otherwise, determine the value of k.
- find the value of the constant c so that the given function is a probability density function for a random variable over the specified interval. . ƒ(x) = 1/ 6 x over [3, c].1) Let x be a uniform random variable in the interval (0, 1). Calculate the density function of probability of the random variable y where y = − ln x.Find a value of k that will make f a probability density function on the indicated interval.ƒ(x) = kx2; [0, 5]