A driver has three ways to get from one city to another. There is (80%) probability encountering a traffic jam on route (1), a (60%) probability on route (2) and a (30 probability on route (3). Because of other factors, such as distance and speed lim the driver uses route 1 (50%) of the time and route 2 and route 3 each (25%) of time. If the driver call the dispatcher to inform him that she is in a traffic jam, find probability that she has selected route 1.

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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2-
A driver has three ways to get from one city to another. There is (80%) probability of
encountering a traffic jam on route (1), a (60%) probability on route (2) and a (30%)
probability on route (3). Because of other factors, such as distance and speed limits,
the driver uses route 1 (50%) of the time and route 2 and route 3 each (25%) of the
time. If the driver call the dispatcher to inform him that she is in a traffic jam, find the
probability that she has selected route 1.
3
Transcribed Image Text:2- A driver has three ways to get from one city to another. There is (80%) probability of encountering a traffic jam on route (1), a (60%) probability on route (2) and a (30%) probability on route (3). Because of other factors, such as distance and speed limits, the driver uses route 1 (50%) of the time and route 2 and route 3 each (25%) of the time. If the driver call the dispatcher to inform him that she is in a traffic jam, find the probability that she has selected route 1. 3
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