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 is the correct probability notation to represent the probability that given the next driver parks for more than two hours, they will have us entrance 1? P(A1) P(A{) P(AN B) P(A1 U B) P (A1 | B) P(B| A1)
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 is the correct probability notation to represent the probability that given the next driver parks for more than two hours, they will have us entrance 1? P(A1) P(A{) P(AN B) P(A1 U B) P (A1 | B) P(B| A1)
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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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 is the correct probability notation to represent the probability that given the next driver parks for more than two hours, they will have used
entrance 1?
O P(A1)
O P(A')
O P(A1NB)
O P(A1UB)
O P(A1|B)
O P(B|A1)
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