Mathematics: 60 customers per hour arrive randomly (i.e., cva = 1) and randomly join one of 6 unpooled queues. each of the six employees can handle exactly 15 customer requests per hour (i.e., no variability). how many minutes of waiting time can be saved by pooling of all six queues into one queue?

60 customers per hour arrive randomly (i.e., cva

Ответ:

thechameleonnaire

15.03.2022

Reflected 90% accuracy or higher
B. were better than 90% of the candidates tested
C. demonstrated exceptional proficiency in computer applications
D. B and C

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Ответ:

cathyfrawley

29.06.2022

Mathematics

It's actually equal

Step-by-step explanation:

Because in order to find which is greater, first find the least common multiple in the denominator, which is 16

$\frac{3*2}{8*2} =\frac{6}{16}$

$\frac{6}{16}=\frac{6}{16}$

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60 customers per hour arrive randomly (i.e., cva = 1) and randomly join one of 6 unpooled queues. each of the six employees can handle exactly 15 customer requests per hour (i.e., no variability). how many minutes of waiting time can be saved by pooling of all six queues into one queue?

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