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A certain parking lot has three entrances. 40% of drivers use entrance 1 (A1), 35% use entrance 2 (A2), and 25% use entrance 3 (A3). Of those drivers using entrance 1, 30% park for more than two hours (event B). Of those drivers using entrance 2, 60% park for more than two hours, whereas of those using entrance 3, 50% park for more than two hours. What probability rule can be used to find the probability that the next driver will use entrance 1 and park for more than two hours? Addition Rule Complement Rule Multiplication Rule Law of Total Probability Bayes' Theorem

A certain parking lot has three entrances. 40% of drivers use entrance 1 (A1), 35% use entrance 2 (A2), and 25% use entrance 3 (A3). Of those drivers using entrance 1, 30% park for more than two hours (event B). Of those drivers using entrance 2, 60% park for more than two hours, whereas of those using entrance 3, 50% park for more than two hours. What probability rule can be used to find the probability that the next driver will use entrance 1 and park for more than two hours? Addition Rule Complement Rule Multiplication Rule Law of Total Probability Bayes' Theorem

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.8: Probabilities Of Disjoint And Overlapping Events
Problem 2C
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A certain parking lot has three entrances. 40% of drivers use entrance 1 (A1), 35% use entrance 2 (A2), and 25% use entrance 3 (A3). Of those drivers using entrance 1, 30% park for more than two hours (event B). Of those drivers using entrance 2, 60% park for more than two hours, whereas of those using entrance 3, 50% park for more than two hours. What probability rule can be used to find the probability that the next driver will use entrance 1 and park for more than two hours? O Addition Rule Complement Rule Multiplication Rule Law of Total Probability Bayes' Theorem
Transcribed Image Text:A certain parking lot has three entrances. 40% of drivers use entrance 1 (A1), 35% use entrance 2 (A2), and 25% use entrance 3 (A3). Of those drivers using entrance 1, 30% park for more than two hours (event B). Of those drivers using entrance 2, 60% park for more than two hours, whereas of those using entrance 3, 50% park for more than two hours. What probability rule can be used to find the probability that the next driver will use entrance 1 and park for more than two hours? O Addition Rule Complement Rule Multiplication Rule Law of Total Probability Bayes' Theorem
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