Let X1,X2,X3, and X4 be independent continuous random variables with a common distribution function F and let
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Let X1,X2,X3, and X4 be independent continuous random variables with a common distribution function F and let
(a) Argue that the value of p is the same for all continuous distribution functions F.
(b) Find p by integrating the joint density function over the appropriate region.
(c) Find p by using the fact that all 4! possible orderings of X1, . . . , X4 are equally likely.
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