Town Taxi uses three dispatchers to handle requests for service and to dispatch the cabs. The telephonecalls that are made to Town Taxi use a common number. When all dispatchers are busy, the caller hearsa waiting song until the first dispatchers becomes available. The telephone system will assign availabledispatcher to the waiting callers according to FCFS. Assume that the arrival of calls follows a Poissondistribution, with an average of 35 calls per hour. Also assume that the time that each dispatcher spendswith a customer follows Exponential distribution and each dispatcher takes an average of 3 minutes witheach caller.13. What is the average number of callers in the system?3.5642.22

Given: Arrival rate λ = 35 calls per hour Dispatchers takes 3 minutes with each caller, It means…

Answered: Town Taxi uses three dispatchers to…

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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A deck has "b" black cards and "y" yellow cards. Given that cards are drawn at a random fashion without replacement. Find the average where after drawing a black card it is immediately followed by a yellow card
When solar panels rated at 270 watts of power are manufactured, the power of the panels is not exactly 270 watts, but is Normally distributed with a mean of 270 watts and a standard deviation of 6.5 watts. When solar panels are connected together in series on a roof, the power generated is limited by the panel with the least power. For example, if three panels of 260 watts, 270 watts, and 280 watts are connected in series, the total power is NOT 260 + 270 + 280 = 810 watts. Instead, it is 3x260 = 780 watts (limited by the 260-watt panel). We need to connect seven panels together in series on a roof. What is the probability that the total power generated will be less than 1820 watts? Click here to view Table Z: The Normal Distribution (page 1). Click here to view Table Z: The Normal Distribution (page 2). The probability is O (Round to three decimal places as needed.)
proba
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