Final Exam Simulation ISYE 6644, Exams of Engineering

Final Exam Simulation ISYE 6644.

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2025/2026

Available from 05/07/2026

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Final Exam Simulation ISYE 6644lOMoARcPSD|63116700
This attempt took 86 minutes.
Question 1
3 / 3 pts
Let's use Newton's method with to find an approximate solution to . After 2 iterations, what is the
approximate value of ? Use 3 decimal places.
a. 1.410Correct!
b. 1.417
c. 1.448
d. 1.500
e. 1.514
Question
2
3 / 3 pts
Suppose and have joint p.d.f. . Find
. a. 1/4
b.1/2
Correct!
c. 3/4
d.2/3
e.1
Question 3
3 / 3 pts
YES or NO? Consider again the joint p.d.f. from the previous question
independent random variables?
Final Exam Simulation ISYE 6644
for
,
for
,
. Are
and
pf3
pf4
pf5
pf8
pf9
pfa
pfd
pfe
pff
pf12
pf13

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Final Exam Simulation ISYE 6644lOMoARcPSD| This attempt took 86 minutes.

Question 1 3 / 3 pts Let's use Newton's method with to find an approximate solution to. After 2 iterations, what is the approximate value of? Use 3 decimal places. a. 1.410Correct! b. 1. c. 1. d. 1. e. 1.

Question 2 3 / 3 pts Suppose and have joint p.d.f.. Find

. a. 1/ b.1/ Correct! c. 3/ d.2/ e. 1

Question 3 3 / 3 pts YES or NO? Consider again the joint p.d.f. from the previous question independent random variables? for , for ,. Are and

Correct! a.Yes b.No

Question 4 3 / 3 pts If and are i.i.d. random variables, find

. a. 0 b. 10 c. 20 Correct! d. 52 e. 208

Question 5 3 / 3 pts If and a. 0 b. 1/4Correct! c. 1/ d. 1 e. 2 are i.i.d. random variables, find.

are i.i.d. , with , what is the maximum likelihood estimator for?

Question 10 3 / 3 pts Suppose and are i.i.d. , and let. Find. a. 0.16 Correct! b.0. c. 0. d.0. e.1.

Question 11 3 / 3 pts Suppose you observe six i.i.d. realizations. What's the maximum likelihood estimate of? a.-1.10Correct! b.-0. c. 0 d.0. , and , , , , , and a. 1/ Correct! b. 1/5. c. 5. d. 6 e. 8. If 3 / 3 pts Question 9

e. 10.

Final Exam Simulation ISYE 6644lOMoARcPSD| e. 1.

Question 12 3 / 3 pts are i.i.d. , what is the distribution of?

Question 13 3 / 3 pts Consider a nonhomogeneous arrival process with rate function Find the probability that there will

be at most three arrivals before time.

a.0. b.0. c. 0.58Correct! d.0. e.0.

for

Final Exam Simulation ISYE 6644lOMoARcPSD|

Question 16 3 / 3 pts Suppose are i.i.d. from an distribution. Use the Central Limit Theorem to find an

approximate distribution of the

summation and then calculate for me. a. 0.27 b.0.25Correct! c. 0. d.0. e.1.

Question 17 3 / 3 pts

Suppose are i.i.d. from an distribution. What is the exact distribution of the summation

Question 18 3 / 3 pts

TRUE or FALSE? An unbiased estimator does not necessarily have the lowest associated Mean Squared Error

(MSE) among all estimators. Correct! True

False

Question 19 3 / 3 pts TRUE or FALSE? When conducting a goodness-of-fit test, a large value of the test statistic (which can be calculated from observed data) indicates a bad fit. Correct! True False

Question 20 3 / 3 pts TRUE or FALSE? Even though the exponential distribution is a special case of the gamma distribution, it is still possible to reject a goodness-of-fit test for the gamma, yet fail to reject it for the exponential, as the number of unknown parameters to be estimated may be different. Correct! True False

Question 21 3 / 3 pts TRUE or FALSE? The Thinning Algorithm is typically used to generate a sequence of independent Bernoulli arrivals. True Correct!

False

Question 25 3 / 3 pts TRUE or FALSE? In ARENA, two of the seize selection rules for resource sets are 'cyclical' and 'specific member'. Correct! True False

Question 26 3 / 3 pts Consider a particular data set of 10000 stationary waiting times obtained from a large queueing system. Suppose your goal is to get a confidence interval for the unknown mean. Would you rather use (a) 10 batches of 1000 observations or (b) 1000 batches of 10 observations each? Correct! a.10 batches of 1000 observations b. 1000 batches of 10 observations each

Question 27 3 / 3 pts Suppose we're conducting a goodness-of-fit test to determine whether or not 100 i.i.d. observations are from a Bieber distribution. (The Bieber has a very, very ugly-looking p.d.f.) Suppose, after we divide the observations into various intervals and deal with the various unknown parameters, it turns out that the test has 6 degrees of freedom. Further suppose that we calculate a g-o-f statistic of. for your

Final Exam Simulation ISYE 6644lOMoARcPSD| Will we ACCEPT (i.e., fail to reject) or REJECT the null hypothesis of the Bieber distribution? Use level of significance test. Correct! a.Accept (i.e., fail to reject) b.Reject

Question 28 3 / 3 pts Consider the following 12 observations arising from a simulation: Use the method of batch means to calculate a two-sided 90% confidence interval for the mean. In particular, use four batches of size three. a.[121.99, 221.01] b.[146.74, 196.26] c. [148.30, 194.70] Correct! d.[151.58, 191.42] e.[135.04, 207.96]

Question 29 3 / 3 pts Which of the following is best suited for a Single-Stage Normal means procedure? a.Finding the car model that is the most popular.Correct! b.Identifying which inventory policy produces the highest average profit. c. Finding the vaccine that gives the best probability of providing immunity. d.Determining which stock portfolio has the highest chance of a profit. e. Both (c) and (d).

Final Exam Simulation ISYE 6644lOMoARcPSD| Correct! a.veDa olGansdm b.tsuJni ibreBe

lOMoARcPSD| 5/21/25, 12:48 AM Final Exam: Simulation - ISYE-6644-OAN/O01/AO

  • lOMoARcPSD|
    • Quiz Score: 100 out of