Two one-barber shops sit side by side, each shop can hold a maximum of 5 people, and any potential customer who finds a shop full will not wait for a haircut. Barber 1 charges $18 per haircut and takes an average of 20 minutes to complete a haircut. Barber 2 charges $13 per haircut and takes 15 minutes to complete a haircut. On average 12 potential customers arrive per hour at each barbershop. Of course, a potential customer becomes an actual customer only if he or she finds that the shop is not full. Assuming that inter-arrival times and haircut times are exponential, which barber will earn more money?

Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter12: Queueing Models
Section12.5: Analytic Steady-state Queueing Models
Problem 9P
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Two one-barber shops sit side by side, each shop can
hold a maximum of 5 people, and any potential
customer who finds a shop full will not wait for a
haircut. Barber 1 charges $18 per haircut and takes an
average of 20 minutes to complete a haircut. Barber 2
charges $13 per haircut and takes 15 minutes to
complete a haircut. On average 12 potential
customers arrive per hour at each barbershop. Of
course, a potential customer becomes an actual
customer only if he or she finds that the shop is not
full. Assuming that inter-arrival times and haircut
times are exponential, which barber will earn more
money?
Transcribed Image Text:Two one-barber shops sit side by side, each shop can hold a maximum of 5 people, and any potential customer who finds a shop full will not wait for a haircut. Barber 1 charges $18 per haircut and takes an average of 20 minutes to complete a haircut. Barber 2 charges $13 per haircut and takes 15 minutes to complete a haircut. On average 12 potential customers arrive per hour at each barbershop. Of course, a potential customer becomes an actual customer only if he or she finds that the shop is not full. Assuming that inter-arrival times and haircut times are exponential, which barber will earn more money?
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ISBN:
9781337406659
Author:
WINSTON, Wayne L.
Publisher:
Cengage,