3.167 Let Y be a random variable with mean 11 and variance 9. Using Tchebysheff's theorem, find a a lower bound for P(6 < Y < 16). b the value of C such that P(|Y-111 ≥ C) ≤.09.
3.167 Let Y be a random variable with mean 11 and variance 9. Using Tchebysheff's theorem, find a a lower bound for P(6 < Y < 16). b the value of C such that P(|Y-111 ≥ C) ≤.09.
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
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3.167 Let Y be a random variable with mean 11 and variance 9. Using Tchebysheff's theorem, find
a
a lower bound for P(6 < Y < 16).
b the value of C such that P(|Y-111 ≥ C) ≤.09."
Transcribed Image Text:Exercises
3.167 Let Y be a random variable with mean 11 and variance 9. Using Tchebysheff's theorem, find
a
a lower bound for P(6 < Y < 16).
b the value of C such that P(|Y-111 ≥ C) ≤.09.
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