A four-lane freeway with two lanes in each direction has a measured free-flow speed of
55 mi/hr. The peak-hour factor is 0.80 and there are 6% trucks, 2% buses, and 2%
recreational vehicles in the traffic stream. One upgrade is 5% and 0.5 miles long. A
traffic engineer has determined that the freeway is operating at capacity on this
upgrade during the peak hour. If the peak-hour traffic volume is 3900 vehicles, what
value for the driver population adjustment factor was used?
Given, Free flow speed (FFS) = 55 mph
PHF = 0.80
Trucks = 6 %
Buses = 2 %
RVs = 2 %
One upgrade is 5% and 0.5 miles long
fHV = 1/ (1 + 0.06 (2.5-1) + 0.02 (3.0-1) + 0.02 (4.0-1)) = 1/1.19 = 0.84
V = Hourly volume = 3900 veh/hr
Peak Flow Rate, Vp = V / (PHV*n*fHV*fP)
Since, freeway is operating at capacity on this upgrade during peak hour,
For FFS = 55 mph, Maximum Vp = 1700 + 10 FFS = 1700 + 10 * 55 = 2250 veh/hr/ln
2250 = 3900 / (0.80*2*0.84*fP)
fP = 1.29
Driver population adjustment factor = 1.29
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