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Problem 5 (a) Let X and Y be independent random variables with uniform distribution in [-1/2,1/2]. Compute E[X], E[X2], E[X-Y], E[XY], and E[(X-Y)]. (b)
Problem 5 (a) Let X and Y be independent random variables with uniform distribution in [-1/2,1/2]. Compute E[X], E[X2], E[X-Y], E[XY], and E[(X-Y)]. (b) What is the expected squared Eulicean distance between two independent points generated uniformly at random inside the unit d-dimensional cube C = [-1/2,1/2]?
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Statistics For Engineers And Scientists
Authors: William Navidi
3rd Edition
73376345, 978-0077417581, 77417585, 73376337, 978-0073376332
