The diagram below shows a one-way street network. In a certain period of time, 50 and 40 vehicles enter intersections A and C, respectively, and 30, 25 and 35 vehicles exit from the B, D and E junctions, respectively. a-) In this time period f1. f2. f3. f4. Linear equation for how many cars pass through each of f5 streets. Find it by creating and solving the system. b) Find the street with the highest traffic density.
The diagram below shows a one-way street network. In a certain period of time, 50 and 40 vehicles enter intersections A and C, respectively, and 30, 25 and 35 vehicles exit from the B, D and E junctions, respectively. a-) In this time period f1. f2. f3. f4. Linear equation for how many cars pass through each of f5 streets. Find it by creating and solving the system. b) Find the street with the highest traffic density.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.4: Fractional Expressions
Problem 8E
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The diagram below shows a one-way street network.
In a certain period of time, 50 and 40 vehicles enter intersections A and C, respectively, and 30, 25 and 35 vehicles exit from the B, D and E junctions, respectively.
a-) In this time period f1. f2. f3. f4. Linear equation for how many cars pass through each of f5 streets.
Find it by creating and solving the system.
b) Find the street with the highest traffic density.
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