Waiting Line Models MCQs

Waiting Line Models MCQs

Our experts have gathered these Waiting Line Models MCQs through research, and we hope that you will be able to see how much knowledge base you have for the subject of Waiting Line Models by answering these multiple-choice questions.
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1: A variable whose numerical outcomes can be measured is known as

A.   Unbalanced transportation problem

B.   Continuous random variable

C.   Discrete random variable

D.   Both a & c

2: Discrete random variable IS a variable whose outcomes take on numerical values that can be counted

A.   True

B.   False

3: When the number of observation can be counted and is definite, it is known as finite population

A.   True

B.   False

4: ______ is a simple and commonly used theorem in queueing theory. It makes very few assumptions except that the system is at a steady state

A.   Little’s law

B.   Limited (finite) population

C.   Jowl law

D.   None of these

5: ______ is a simple and commonly used theorem in queueing theory. It makes very few assumptions except that the system is at a steady state

A.   Little’s law

B.   Limited (finite) population

C.   Jowl law

D.   None of these

6: the mathematical expression expected or average arrival rate(in Poisson distribution)

A.   λ

B.   E

C.   X

D.   P(x)

7: Queue is a certain number of customers waiting for service at a facility

A.   True

B.   False

8: ______is the order in which customers waiting in line receive service at the facility

A.   Queue discipline

B.   Continuous random variable

C.   Queueing theory

D.   Negative exponential distribution

9: A part of an operations manager’s toolbox in making business decisions about resources needed to provide a service, and it has many applications is known as

A.   Service rate

B.   Service rate

C.   Queueing theory

D.   Service time

10: Which of the correct statement about Service rate

A.   The number of customers served per unit of time

B.   A continuous random variable that is also assumed to follow a probability

C.   Decisions made when the state of nature

D.   None of these

11: A continuous random variable that is also assumed to follow a probability distribution known as

A.   Positive exponential distribution

B.   Negative exponential distribution

C.   No exponential distribution

D.   None of these possibility

12: Theoretically represents systems that potentially have a large number of possible customers IS known as

A.   Unlimited (infinite) population

B.   Cumulative probability distribution

C.   Monte Carlo simulation

D.   All of these

13: ______ refers to the order in which customers waiting in line receive service at the facility.

A.   Queue time

B.   Waiting time

C.   Bottleneck

D.   Queue discipline

14: In manufacturing facilities, waiting lines of work-in-process inventory begin to form at ______ workstations or when machines break down.

A.   Idle

B.   Critical

C.   Busy

D.   Bottleneck

15: The primary objective of managing waiting lines is to minimize their ______ throughout any service or manufacturing facility.

A.   Total resources

B.   Total costs

C.   Total human resources

D.   Total materials

16: In waiting line models, the variable interarrival time is assumed to follow a probability distribution known as the ______.

A.   Normal distribution

B.   Poisson distribution

C.   Skewed distribution

D.   Negative exponential distribution

17: ______ is the number of customers served per unit of time.

A.   Service rate

B.   Turnover

C.   Arrival rate

D.   Acceptance

18: ______ is a part of an operations manager’s toolbox in making business decisions about resources needed to provide a service, and it has many applications.

A.   Queuing theory

B.   Linear programming

C.   Game theory

D.   Probability analysis

19: Interarrival time is a ______.

A.   Discrete variable

B.   Continuous random variable

C.   Dichotomous variable

D.   Process variable

20: In waiting line problems, the ______ is typically described by a discrete probability distribution known as the Poisson distribution.

A.   Service rate

B.   Service quality

C.   Arrival rate

D.   Queue time

21: A ______ represents a certain number of customers waiting for service at a facility.

A.   Loss

B.   Waiting time

C.   Factor

D.   Queue

22: Little’s law is a common queuing theory that assumes what in a system?

A.   The arrival rate is faster than the service rate

B.   A steady state

C.   A variable number of customers in the queuing system

D.   First in, first out

23: The study and analysis of waiting lines or queues is part of a branch of mathematics known as ______.

A.   Queuing theory

B.   Central limit theorem

C.   Game theory

D.   Probability analysis

24: Queue size can be either ______ or finite.

A.   Infinite

B.   Limited

C.   Continuous

D.   Discrete

25: A probability distribution that describes the time between events in a process in which events occur continuously and independently at a constant average rate is known as

A.   Unbalanced transportation problem

B.   Continuous random variable

C.   Discrete random variable

D.   Negative exponential distribution

A.   Time

B.   Costs

C.   Inventory

D.   Surplus