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8. Given two events X and Y: Event X has probability. If event X happens, then the probability of event Y is. If event X does not happen, then the probability of event Y is is 1/2 a) Label each branch of this tree diagram with a probability. (Any probabilities that are not already stated can be figured out from the given information.) Find these probabilities. b) P(not X) = c) P(Y | (not X)) = X not X

8. Given two events X and Y: Event X has probability. If event X happens, then the probability of event Y is. If event X does not happen, then the probability of event Y is is 1/2 a) Label each branch of this tree diagram with a probability. (Any probabilities that are not already stated can be figured out from the given information.) Find these probabilities. b) P(not X) = c) P(Y | (not X)) = X not X

Advanced Engineering Mathematics
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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Can someone please help with D, E, and F? Thank you very much.

5 8. Given two events X and Y: Event X has probability. If event X happens, then the probability of 2 1 event Y is If event X does not happen, then the probability of event Y is 5 4 a) Label each branch of this tree diagram with a probability. (Any probabilities that are not already stated can be figured out from the given information.) Find these probabilities. b) P(not X) = c) P(Y | (not X)) = X d) P((not Y) | X) = e) P(X and Y) = f) P((not X) and (not Y)) = Y not Y Y not X not Y
Transcribed Image Text:5 8. Given two events X and Y: Event X has probability. If event X happens, then the probability of 2 1 event Y is If event X does not happen, then the probability of event Y is 5 4 a) Label each branch of this tree diagram with a probability. (Any probabilities that are not already stated can be figured out from the given information.) Find these probabilities. b) P(not X) = c) P(Y | (not X)) = X d) P((not Y) | X) = e) P(X and Y) = f) P((not X) and (not Y)) = Y not Y Y not X not Y
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