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A customer growing frustrated with the wait and leaving the facility (without being served) is an example of:


A) reneging.
B) utilizing.
C) balking.
D) jockeying.
E) departing.

F) C) and E)
G) B) and E)

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In a theme park like Disney world, reservation systems are a win-lose situation since only those holding reservations are satisfied.

A) True
B) False

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A restaurant at a popular Colorado casino provides priority service to player's card holders. The restaurant has 10 tables or booths where customers may be seated. The service time (time a booth or table is occupied) averages 40 minutes once a party is seated. The customer arrival rate is 12 parties per hour, with the parties being equally divided between card holders and people without player's cards. On average, how many parties without player's cards are waiting to be seated?


A) 0.52
B) 0.41
C) 0.88
D) 1.23
E) 1.75

F) A) and D)
G) A) and C)

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A restaurant that implements a limited menu and a "no substitutions" policy during peak dining hours is practicing _____________ with respect to waiting-line management.


A) demand shifting
B) queuing psychology
C) service standardization
D) service phasing
E) outsourcing

F) B) and E)
G) D) and E)

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Consider these data regarding the multiple-server, priority service queuing model:  Priority  Average Arrival Rate  High 3 per hour (Poisson)  Low 5 per hour (Poisson) \begin{array} { l l } \text { Priority } & \text { Average Arrival Rate } \\\hline \text { High } & 3 \text { per hour (Poisson) } \\\text { Low } & 5 \text { per hour (Poisson) }\end{array} Service Rate: 2 per hour (Poisson) Number of Servers: 5 What is the average number of all items waiting in line for service?

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In an infinite-source model, the average time in line is equal to the average number in line divided by the arrival rate.

A) True
B) False

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To reduce waiting times by actively managing system constraints, managers could consider: (I) using temporary workers. (II) shifting demand from high-demand periods to low-demand periods. (III) offering more service variety. (IV) discovering bottlenecks.


A) I and III only
B) I, II, and IV only
C) III only
D) II and IV only
E) IV only

F) A) and D)
G) All of the above

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A multiple-channel queuing system with a Poisson arrival rate and exponential service time has an average arrival rate of four customers per hour and an average service time of 18 minutes per customer. The minimum number of servers required to avoid an overloaded system is:


A) 1.
B) 2.
C) 3.
D) 4.
E) 5.

F) A) and C)
G) C) and E)

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Compared to a single-channel system with exponential service time, a single-channel system with a constant service time causes a reduction of 50 percent in the average number waiting in line.

A) True
B) False

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A single-bay car wash with a Poisson arrival rate and an exponential service time has cars arriving an average of 10 minutes apart, and an average service time of four minutes. The system utilization is:


A) .24.
B) .40.
C) .67.
D) 2.50.
E) 1.25.

F) None of the above
G) A) and C)

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A system has one service facility that can service 10 customers per hour. The customers arrive at a variable rate, which averages six per hour. Since there is excess capacity, no waiting lines will form.

A) True
B) False

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The value of standardizing some or all of a service is demonstrated by the shorter wait times observed in models with:


A) constant demand rates.
B) finite queues.
C) infinite sources.
D) finite sources.
E) constant service times.

F) B) and E)
G) D) and E)

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A manager assembled the following information about an infinite-source waiting line system: five servers, an arrival rate of six per hour, and a service time of 20 minutes. The manager has determined that the average number of customers waiting for service is .04. Determine each of the following: (A) the system utilization (B) the average waiting time in line in minutes (C) the average time in the system (D) the average number in the system

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Two troubleshooters handle service calls for 10 machines. The average time between service requirements is 18 days, and service time averages two days. Assume exponential distributions. While running, each machine can produce 1,500 pieces per day. Determine: (A) the percentage of time troubleshooters are idle. (B) each machine's net productivity. (C) If troubleshooters represent a cost of $150 per day, and machine downtime cost is $600 per day, would another troubleshooter be justified? Explain.

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blured image (A) Troubleshooters are idle (1 - D) × ...

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As the ratio of arrival rate to service rate is increased, which of the following is likely?


A) Customers move through the system in less time because utilization is increased.
B) Customers move through the system more slowly because utilization is increased.
C) Utilization is decreased because of the added strain on the system.
D) The average number in the system decreases.
E) There really is no change since arrival rates are offset by service rates.

F) None of the above
G) A) and E)

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A restaurant at a popular Colorado casino provides priority service to player's card holders. The restaurant has 10 tables or booths where customers may be seated. The service time (time a booth or table is occupied) averages 40 minutes once a party is seated. The customer arrival rate is 12 parties per hour, with the parties being equally divided between card holders and people without player's cards. On average, how much longer do parties without player's cards spend in the system, compared to parties with the player's cards?


A) 2 minutes
B) 4 minutes
C) 8 minutes
D) 10 minutes
E) It is impossible to say without more information.

F) C) and D)
G) B) and D)

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A multiple-channel system has customers arriving at an average rate of five per hour and an average service time of 40 minutes. The minimum number of servers for this system to be underloaded is:


A) 2.
B) 3.
C) 4.
D) 5.
E) 6.

F) A) and E)
G) A) and D)

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A restaurant at a popular Colorado casino provides priority service to player's card holders. The restaurant has 10 tables or booths where customers may be seated. The service time (time a booth or table is occupied) averages 40 minutes once a party is seated. The customer arrival rate is 12 parties per hour, with the parties being equally divided between card holders and people without player's cards. What is the average time that player's card holders wait to be seated?


A) approx. 4 minutes
B) approx. 8 minutes
C) approx. 12 minutes
D) approx. 15 minutes
E) approx. 2 minutes

F) B) and D)
G) None of the above

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Why is there waiting in an infinite-source queuing system?


A) poor scheduling of servers
B) slow service
C) low utilization
D) variability in arrival and service rates
E) multiple-phase processing

F) All of the above
G) B) and D)

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An alternative strategy to increase the capacity of a service system is:


A) reducing the number of arrivals.
B) increasing variability.
C) increasing the processing rate.
D) reducing the number of servers.
E) reducing the processing rate.

F) B) and D)
G) A) and B)

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