PRIN.OF HIGHWAY ENGINEERING&TRAFFIC ANA.
PRIN.OF HIGHWAY ENGINEERING&TRAFFIC ANA.
7th Edition
ISBN: 9781119610526
Author: Mannering
Publisher: WILEY
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Chapter 7, Problem 24P
To determine

The effective green time, the effective red time and the total vehicle delay on the approach for the given cycle.

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Traffic demand shown in the figure below uniformly arrives at an intersection. Determine the optimal cycle length and split for the 2- phase signal control. The saturation flow rate of each approach is 2000 [veh/hr of effec-tive green] during the first 40 [sec] after the start of green, but it drops to 1900 [veh/hr of effective green] thereafter. Also, the lost time is assumed to be 5 [sec/phase]. 1000[veh/h] 300[veh/h] 500[veh/h] 1300[veh/h]
The saturation flow for an intersection approach is 3600 veh/h. At the beginning of cycle no vehicles are queued. The signal is timed so that what the queue is 13 vehicles the effective green begins. If the queue dissipates 8 seconds before the end of the cycle and the cycle length is 60 seconds. What is the arrival rate assuming D/D/1 queuing?
An approach at a signalized intersection with a 60-second cycle gets 30 seconds of displayed green time. Yellow time is 4 seconds and all-red is 2 seconds (lost time is to be determined from standard assumptions). At the beginning of an effective red there are 4 vehicles in the queue and the saturation flow is 876 veh/h. The arrival rate is given by v(t) = 0.20 - 0.002t [with v(t) in veh/s and t in seconds after the beginning of the effective red]. What is the average vehicle delay for this approach in seconds at the end of the cycle (until the next effective red) that started with the 4 vehicles queued at the beginning of the effective red? (Assume D/D/1 queueing. Please provide you answer in decimal form without units)
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