Ahmed owans a gas station. The cars arrive at the gas station according to uniform distribution with inter-arrival of minemum time of (a) minutes and maximum is (b) minutes (as in table below). The car service time is given by the following service time distribution: blackboard.uob.edu.bh/ultra/courses/_33046_1/cl/outlineRemaining Time: 26 minutes, 55 seconds.Question Completion Status:Service TimeP(X)(in minutes)20.3060.2690.31100.13Arrival Time (inMinutes)a=1b=7ArrivalServiceServiceInterarrival ArrivalServiceCustomerRandomTimeRandomTimeTimeTimeNumberStartNumber10.493.943.943.9411020.675.028.96Blank-10.4730.433.5812.5419.940.026Blank-2640.564.3616.921.940.3650.242.4419.3427.940.619Average waiting Time=Blank-5Utilization Rate (Fraction of 1) =Blank-6Find the followingsMust round up to 2-digits after decimal pointQ1) What is the Blank-1 ValueQ2) What is the Blank-2 ValueQ3) What is the Blank-3 ValueQ4) What is the Blank-4 ValueQ5) What is the Blank-5 ValueQ6) What is the Blank-6 Value (Do not write anser in %. Fraction only. e.g: 0.82 Not 82%)Click Save and submit to save and submit. Click Save All Answers to save all answers.CeCompletion WaitingTimeTime13.94019.94Blank-421.94Blank-37.45.0436.948.6Timespent inSystem10.0010.989.4011.0417.6

Answered: Image /qna-images/answer/90beadf0-bf05-44b3-bdef-5dc589acc41a.jpg

Ahmed owans a gas station. The cars arrive at the gas station according to uniform distribution with inter-arrival of minemum time of (a) minutes and maximum is (b) minutes (as in table below). The car service time is given by the following service time distribution:

Ahmed owans a gas station. The cars arrive at the gas station according to uniform distribution with inter-arrival of minemum time of (a) minutes and maximum is (b) minutes (as in table below). The car service time is given by the following service time distribution:

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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