EBK FIRST COURSE IN PROBABILITY, A
EBK FIRST COURSE IN PROBABILITY, A
10th Edition
ISBN: 9780134753683
Author: Ross
Publisher: VST
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Chapter 10, Problem 10.9P

Suppose we have a method for simulating random variables from the distributions F1 and F2. Explain how to simulate from the distribution F ( x ) = p F 1 ( x ) + ( 1 p ) F 2 ( x ) 0 < p < 1

Give a method for simulating from F ( x ) = { 1 3 ( 1 e 3 x ) + 2 3 x 0 < x 1 4 1 3 ( 1 e 3 x ) + 2 3 x > 1

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Q9. If A and B are two events, prove that P(ANB) ≥ 1 − P(Ā) – P(B). [Note: This is a simplified version of the Bonferroni inequality.]
Q6. Consider a situation where cars entering an intersection could turn right, turn left, or go straight. An experiment consists of observing two vehicles moving through the intersection. (a) How many sample points are there in the sample space? List them. (b) Assuming that all sample points are equally likely, what is the probability that at least one car turns left? (c) Again assuming equally likely sample points, what is the probability that at most one vehicle turns right?
13. If X has the distribution function F(x) = 0 1 12 for x < -1 for -1x < 1 for 1x <3 2 3 for 3≤x≤5 4 1 for x≥5 find (a) P(X ≤3); (b) P(X = 3); (c) P(X < 3); (d) P(X≥1); (e) P(-0.4
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