For independent events A and B, P(A)=0.80 and P(B)=0.20, Find P(B | A) (A 0.25 (в) 0.2 0.8 0.3125 Question 10 You have two Php20 bills and three Php50 bills on your pocket. If you will be drawing two bills in your pocket, what is the probability that you can get at least Php 40? A 1.0 B 0 .50 D) .80

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Question 9
For independent events A and B, P(A)=0.80 and P(B)=0.20, Find P(B | A)
A 0.25
(в) 0.2
0.8
D) 0.3125
Question 10
You have two Php20 bills and three Php50 bills on your pocket. If you will be drawing two bills in your pocket, what is the probability
that you can get at least Php 40?
A) 1.0
в) о
(c) .50
D) .80
Transcribed Image Text:Question 9 For independent events A and B, P(A)=0.80 and P(B)=0.20, Find P(B | A) A 0.25 (в) 0.2 0.8 D) 0.3125 Question 10 You have two Php20 bills and three Php50 bills on your pocket. If you will be drawing two bills in your pocket, what is the probability that you can get at least Php 40? A) 1.0 в) о (c) .50 D) .80
Question 11
Three men are seeking public office. Candidates A and B are given the same chance of winning, but candidate C is given thrice the
chance of either A or B, what is the probability that C win?
(A) 1/4
(в) 1/3
3/4
2/3
Question 12
The analysis shows that in a suburban area- 33% go to work by Bike, 42% go by Car, and 12% use both. The probability that a
random person selected uses neither of them is?
A) 0.29
в) 0.37
0.63
0.87
Transcribed Image Text:Question 11 Three men are seeking public office. Candidates A and B are given the same chance of winning, but candidate C is given thrice the chance of either A or B, what is the probability that C win? (A) 1/4 (в) 1/3 3/4 2/3 Question 12 The analysis shows that in a suburban area- 33% go to work by Bike, 42% go by Car, and 12% use both. The probability that a random person selected uses neither of them is? A) 0.29 в) 0.37 0.63 0.87
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