Assume that Pr[E]=0.5Pr[E]=0.5, Pr[F]=0.65Pr[F]=0.65, Pr[G]=0.45Pr[G]=0.45, Pr[E∩F]=0.35Pr[E∩F]=0.35, Pr[E∩G]=0.15Pr[E∩G]=0.15, and Pr[F∩G]=0.35Pr[F∩G]=0.35. Find the following probabilities: (1) Pr[E∪F]=Pr[E∪F]= (2) Pr[F′∩G]=Pr[F′∩G]= (3) Pr[E′∩G′]=Pr[E′∩G′]=
Assume that Pr[E]=0.5Pr[E]=0.5, Pr[F]=0.65Pr[F]=0.65, Pr[G]=0.45Pr[G]=0.45, Pr[E∩F]=0.35Pr[E∩F]=0.35, Pr[E∩G]=0.15Pr[E∩G]=0.15, and Pr[F∩G]=0.35Pr[F∩G]=0.35. Find the following probabilities: (1) Pr[E∪F]=Pr[E∪F]= (2) Pr[F′∩G]=Pr[F′∩G]= (3) Pr[E′∩G′]=Pr[E′∩G′]=
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Assume that Pr[E]=0.5Pr[E]=0.5, Pr[F]=0.65Pr[F]=0.65, Pr[G]=0.45Pr[G]=0.45, Pr[E∩F]=0.35Pr[E∩F]=0.35, Pr[E∩G]=0.15Pr[E∩G]=0.15, and Pr[F∩G]=0.35Pr[F∩G]=0.35. Find the following probabilities:
(1) Pr[E∪F]=Pr[E∪F]=
(2) Pr[F′∩G]=Pr[F′∩G]=
(3) Pr[E′∩G′]=Pr[E′∩G′]=
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