APPLIED DECISION MAKING 1117

| November 24, 2015

 

Question 1 of 4
Solve Problem and Applications: ch 12- prob 2, at the end of chapter 12 in your textbook.

12-2: Suppose that the service rate to a waiting line system is 10 customers per hour (exponentially distributed). Analyze how the average waiting time is expected to change as the arrival rate varies from two to ten customers per hour (exponentially distributed).

What is the Average waiting time in queue with Lambda = 2 & Mu = 10.00 ?
A.0.03
B.2
C.3
D.6

Question 2 of 4

Solve Problem and Applications: ch 12- prob 2, at the end of chapter 12 in your textbook.

12-2: Suppose that the service rate to a waiting line system is 10 customers per hour (exponentially distributed). Analyze how the average waiting time is expected to change as the arrival rate varies from two to ten customers per hour (exponentially distributed).

What is the Average waiting time in queue with Lambda = 4 & Mu = 10.00 ?
A.0.07
B.99.0
C.0.005
D.1.0

Question 3 of 4

Solve Problem and Applications: ch 12- prob 2, at the end of chapter 12 in your textbook.

12-2: Suppose that the service rate to a waiting line system is 10 customers per hour (exponentially distributed). Analyze how the average waiting time is expected to change as the arrival rate varies from two to ten customers per hour (exponentially distributed).

What is the Average waiting time in queue with Lambda = 6 & Mu = 10.00 ?
A.0.0225
B.0.15
C.30.0
D.55.5

Question 4 of 4	25.0 Points

Solve Problem and Applications: ch 12- prob 2, at the end of chapter 12 in your textbook.

12-2: Suppose that the service rate to a waiting line system is 10 customers per hour (exponentially distributed). Analyze how the average waiting time is expected to change as the arrival rate varies from two to ten customers per hour (exponentially distributed).

What is the Average waiting time in queue with Lambda = 8 & Mu = 10.00 ?
A.0.369
B.5.36
C.1.02
D.0.40

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THE IMPORTANCE OF SOCIAL MEDIA AND WEB ANALYTICS 1129

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