4. The traffic density X for the design of a highway is assumed to have a triangular probability density function between 0 and 600 vehicles/hr with the peak at 420 vehicles/hr. Compute the several estimates of the design density as: a. The mode of X b. The mean of X c. The median of X d. The value of the X with the probability of exceedance 10%. e. For each case compute the probabilities that the design capacity will be exceeded.
4. The traffic density X for the design of a highway is assumed to have a triangular probability density function between 0 and 600 vehicles/hr with the peak at 420 vehicles/hr. Compute the several estimates of the design density as: a. The mode of X b. The mean of X c. The median of X d. The value of the X with the probability of exceedance 10%. e. For each case compute the probabilities that the design capacity will be exceeded.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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At the sub part's questions, I only want the answer of the last one which is : e) For each case compute the
![4. The traffic density X for the design of a highway is assumed to have a triangular
probability density function between 0 and 600 vehicles/hr with the peak at
420 vehicles/hr. Compute the several estimates of the design density as:
a. The mode of X
b. The mean of X
c. The median of X
d. The value of the X with the probability of exceedance 10%.
e. For each case compute the probabilities that the design capacity will be exceeded.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1211b81d-6148-472a-92fe-d46d721d2f31%2Fde63d455-e8bc-4de8-9171-90682d4953e6%2Fgrjvp5q_processed.png&w=3840&q=75)
Transcribed Image Text:4. The traffic density X for the design of a highway is assumed to have a triangular
probability density function between 0 and 600 vehicles/hr with the peak at
420 vehicles/hr. Compute the several estimates of the design density as:
a. The mode of X
b. The mean of X
c. The median of X
d. The value of the X with the probability of exceedance 10%.
e. For each case compute the probabilities that the design capacity will be exceeded.
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