Chebyshevs inequality, (see Exercise 44 Chapter 3), is
Chapter 4, Problem 4.59(choose chapter or problem)
Chebyshevs inequality, (see Exercise 44 Chapter 3), is valid for continuous as well as discrete distributions. It states that for any number k satisfying k 1, P(X k) 1/k2 (see Exercise 44 in Chapter 3 for an interpretation). Obtain this probability in the case of a normal distribution for k 1, 2, and 3, and compare to the upper bound.
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