Two routes connect an origin and destination with performance function t; = a; + (x¡/cj)² (with t's in minutes and x's in thousands of vehicles per hour). It is known that at user equilibrium, 65% of the origin-destination demand takes route 1. How many vehicles (in thousands) will take route 1 if system optimal equilibrium is archived? Route 1 Route 2 a 7 3
Two routes connect an origin and destination with performance function t; = a; + (x¡/cj)² (with t's in minutes and x's in thousands of vehicles per hour). It is known that at user equilibrium, 65% of the origin-destination demand takes route 1. How many vehicles (in thousands) will take route 1 if system optimal equilibrium is archived? Route 1 Route 2 a 7 3
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![Two routes connect an origin and destination with performance function t; = aj + (xj/cj)2 (with t's in minutes and x's in thousands of vehicles
per hour). It is known that at user equilibrium, 65% of the origin-destination demand takes route 1. How many vehicles (in thousands) will
take route 1 if system optimal equilibrium is archived?
Route 1
Route 2
a
7
2
3](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0bc326db-1ac0-495a-8fc0-af9553410a93%2Fb25e57e4-f705-4178-8c7e-962813bfc1da%2Fxsg4gbf_processed.png&w=3840&q=75)
Transcribed Image Text:Two routes connect an origin and destination with performance function t; = aj + (xj/cj)2 (with t's in minutes and x's in thousands of vehicles
per hour). It is known that at user equilibrium, 65% of the origin-destination demand takes route 1. How many vehicles (in thousands) will
take route 1 if system optimal equilibrium is archived?
Route 1
Route 2
a
7
2
3
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