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A committee has nine members. There are two members that currently serve as the board's chairman and ranking member. Each member is equally likely to serve in any of the positions. Two members are randomly selected and assigned to be the new chairman and ranking member. What is the probability of randomly selecting the two members who currently hold the positions of chairman and ranking member and reassigning them to their current positions? The probability is 0.0139. (Round to four decimal places as needed.) According to Bayes' Theorem, the probability of event A, given that event B has occurred, is as follows. P(A) P(B A) P(A) P(B A) P (A') P (B A') P(A B)= Use Bayes' Theorem to find P(A B) using the probabilities shown below. 5 1 1 1 P(A)=6P(A) = P(B| A)= 10 , and P (B| A')- = 2 The probability of event A, given that event B has occurred, is P(A B) 0.500 (Round to the nearest thousandth as needed.)

A committee has nine members. There are two members that currently serve as the board's chairman and ranking member. Each member is equally likely to serve in any of the positions. Two members are randomly selected and assigned to be the new chairman and ranking member. What is the probability of randomly selecting the two members who currently hold the positions of chairman and ranking member and reassigning them to their current positions? The probability is 0.0139. (Round to four decimal places as needed.) According to Bayes' Theorem, the probability of event A, given that event B has occurred, is as follows. P(A) P(B A) P(A) P(B A) P (A') P (B A') P(A B)= Use Bayes' Theorem to find P(A B) using the probabilities shown below. 5 1 1 1 P(A)=6P(A) = P(B| A)= 10 , and P (B| A')- = 2 The probability of event A, given that event B has occurred, is P(A B) 0.500 (Round to the nearest thousandth as needed.)

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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I got the anwers for these questions on my quiz incorrect. Can you explain how to solve correctly?

For the first I attempted to solve with 2/9 possible chances to equal .2222

For the second I just imput the values given into the formula and recived the answer 1.083

A committee has nine members. There are two members that currently serve as the board's chairman and ranking member. Each member is equally likely to serve in any of the positions. Two members are randomly selected and assigned to be the new chairman and ranking member. What is the probability of randomly selecting the two members who currently hold the positions of chairman and ranking member and reassigning them to their current positions? The probability is 0.0139. (Round to four decimal places as needed.)
Transcribed Image Text:A committee has nine members. There are two members that currently serve as the board's chairman and ranking member. Each member is equally likely to serve in any of the positions. Two members are randomly selected and assigned to be the new chairman and ranking member. What is the probability of randomly selecting the two members who currently hold the positions of chairman and ranking member and reassigning them to their current positions? The probability is 0.0139. (Round to four decimal places as needed.)
According to Bayes' Theorem, the probability of event A, given that event B has occurred, is as follows. P(A) P(B A) P(A) P(B A) P (A') P (B A') P(A B)= Use Bayes' Theorem to find P(A B) using the probabilities shown below. 5 1 1 1 P(A)=6P(A) = P(B| A)= 10 , and P (B| A')- = 2 The probability of event A, given that event B has occurred, is P(A B) 0.500 (Round to the nearest thousandth as needed.)
Transcribed Image Text:According to Bayes' Theorem, the probability of event A, given that event B has occurred, is as follows. P(A) P(B A) P(A) P(B A) P (A') P (B A') P(A B)= Use Bayes' Theorem to find P(A B) using the probabilities shown below. 5 1 1 1 P(A)=6P(A) = P(B| A)= 10 , and P (B| A')- = 2 The probability of event A, given that event B has occurred, is P(A B) 0.500 (Round to the nearest thousandth as needed.)
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