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A random variable X has a mean of 10 and variance of 4. Chebyshev's theorem can be used to find: a) the probability that X is greater than 13, b) the probability that X is less than 13, c) the probability that X is between 5 and 15, and d) the value of the constant c such that the probability of X being more than c units from the mean is 0.04.

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4.77 A random variable X has a mean =10 and a variance 2=4. Using Chebyshev's theorem, find a. P(X103); b. P(X10<3); c. P(5<X<15); d. the value of the constant c such that P(X10c)0.04

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  • 1. 4.77 A random variable X has a mean =10 and a variance 2=4. Using Chebyshev's theorem, find a. P(X103); b. P(X10<3); c. P(5<X<15); d. the value of the constant c such that P(X10c)0.04