Hey Guys and Gals,
I did a quick search on the forum looking for a similar question and did not see one, but please forgive me if this exact thing has been hashed out before. I have a good understanding of PHF (peak hour factor), however, I came across a solution to a problem in Mansour's Practice AM book that made me question myself a little.
The problem provides 15 min volumes from 4:00 until 6:00 and asks you to solve the for the PHF for an intersection on a two lane highway. So my method of solving the problem would be finding the peak hour by summing 4 consecutive 15 min intervals until I found the hour with the most traffic in it. Then I would take that hourly volume and divide it by 4 times the peak 15 min flow rate which occurs in that same hour. PHF = VOL / (4xV15). I did this and ended up with the wrong solution.
I figured out that the book is actually calculating a PHF for each possible hour of the interval given and then choosing the highest PHF. So essentially they generate a higher PHF, but it does not occur during the hour of maximum volume. The book is wrong right? The PHF should only apply to the peak hour during an interval, correct?
I have attached an image of the problem in question. I get C. I believe the statement made at the beginning of the solution is incorrect, but I could be wrong and thus my question.
I did a quick search on the forum looking for a similar question and did not see one, but please forgive me if this exact thing has been hashed out before. I have a good understanding of PHF (peak hour factor), however, I came across a solution to a problem in Mansour's Practice AM book that made me question myself a little.
The problem provides 15 min volumes from 4:00 until 6:00 and asks you to solve the for the PHF for an intersection on a two lane highway. So my method of solving the problem would be finding the peak hour by summing 4 consecutive 15 min intervals until I found the hour with the most traffic in it. Then I would take that hourly volume and divide it by 4 times the peak 15 min flow rate which occurs in that same hour. PHF = VOL / (4xV15). I did this and ended up with the wrong solution.
I figured out that the book is actually calculating a PHF for each possible hour of the interval given and then choosing the highest PHF. So essentially they generate a higher PHF, but it does not occur during the hour of maximum volume. The book is wrong right? The PHF should only apply to the peak hour during an interval, correct?
I have attached an image of the problem in question. I get C. I believe the statement made at the beginning of the solution is incorrect, but I could be wrong and thus my question.