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Let X1, X2, . , X, be independent Bernoulli random variables where the probability that X; = 1 equals 0.8 X1+ X2 + … + X, for for all i E {1, 2, ,n}. Let Sn For which n does the Chebyshev inequality guarantee that P (Sn < 0.7 or Sn 0.9) <0.05 (check all correct ... answers) ? = 400 O n = 300 O n = 320 O n > 320

Let X1, X2, . , X, be independent Bernoulli random variables where the probability that X; = 1 equals 0.8 X1+ X2 + … + X, for for all i E {1, 2, ,n}. Let Sn For which n does the Chebyshev inequality guarantee that P (Sn < 0.7 or Sn 0.9) <0.05 (check all correct ... answers) ? = 400 O n = 300 O n = 320 O n > 320

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.8: Probability
Problem 36E
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Let X1, X2, . , X, be independent Bernoulli random variables where the probability that X; 1 equals 0.8 X1+ X2 + .. + X, for for all i E {1, 2, ,n}. Let Sn For which n does the Chebyshev inequality guarantee that P (Sn < 0.7 or Sn 2 0.9) <0.05 (check all correct answers) ? O n = 400 %3D O n = 300 O n = 320 On > 320
Transcribed Image Text:Let X1, X2, . , X, be independent Bernoulli random variables where the probability that X; 1 equals 0.8 X1+ X2 + .. + X, for for all i E {1, 2, ,n}. Let Sn For which n does the Chebyshev inequality guarantee that P (Sn < 0.7 or Sn 2 0.9) <0.05 (check all correct answers) ? O n = 400 %3D O n = 300 O n = 320 On > 320
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