Question 9: We have a random experiment with space of elementary events = {a,b,c,d,e,f}. We take...
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Question 9: We have a random experiment with space of elementary events = {a,b,c,d,e,f}. We take = 20 and P(A) = |A for any A E. We consider X:→ R a map defined by the following relation: a) Prove that X is a random variable on [n,A,P]? b) Calculate the probability P(X ≤ 4.75)? -2 X(w) = 0 5 c) Determine the distribution function F(z) for all x ER. d) Calculate E(X2) of this random variable. -4- for a= a,b for w=c for @= d,e,f Question 9: We have a random experiment with space of elementary events = {a,b,c,d,e,f}. We take = 20 and P(A) = |A for any A E. We consider X:→ R a map defined by the following relation: a) Prove that X is a random variable on [n,A,P]? b) Calculate the probability P(X ≤ 4.75)? -2 X(w) = 0 5 c) Determine the distribution function F(z) for all x ER. d) Calculate E(X2) of this random variable. -4- for a= a,b for w=c for @= d,e,f
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Related Book For
Fundamentals of Electric Circuits
ISBN: 9780073301150
3rd edition
Authors: Matthew Sadiku, Charles Alexander
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