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ISYE 6644 OH Exam 1 Solutions – Spring 2026 - Georgia Institute Of Technology.

COMP100 Computer Science — exam and revision material · Other

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Computer Science exam material, 40 pages. Originally published on StudyMerit.

Pages
40
Academic year
2025/2026
Language
English

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Georgia Institute of Technology Simulation Simulation Practice Mock Exam Pages Total marks Sections Questions 40 100 4 35 Section 1: Multiple Choice Questions 17 questions 51 total marks Section 2: True or False 5 questions 15 total marks Section 3: Short Answer Questions 8 questions 24 total marks Section 4: Long Answer Conceptual Questions 5 questions 10 total marks Name Student id Date Signature How to use this exam 1 Set a timer and complete this practice exam under real exam conditions. No notes or external help. 2 Answer all questions carefully. Review your answers before finishing. 3 Manage your time wisely and ensure you answer all questions before time runs out. Downloaded by Studymerit Dotcom (samuelkaruiki40@gmail.com) lOMoARcPSD|6879242

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Section 1/4 51 Marks total Section 1: Multiple Choice Questions Select the single best option for each question. Each question is worth 3 marks. Question 1 3 marks In the context of model classification, a simulation that models the velocity and altitude of an aircraft as it lands is best described as which type of model? © A Static and Deterministic © B Continuous and Dynamic © C Discrete and Stochastic © D Deterministic and Linear Question 2 Refer to the passage below. LCG Parameter Scenario Consider a Linear Congruential Generator (LCG) defined by the recursive formula: X i = ( aX i − 1 + c ) ( mod m ) Use the following parameters for the calculations below: •Modulus m = 8 •Multiplier a = 5 •Increment c = 1 •Seed X 0 = 3 2/40 Downloaded by Studymerit Dotcom (samuelkaruiki40@gmail.com) lOMoARcPSD|6879242

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Question 2 3 marks Based on the LCG parameters provided, calculate the value of the second generated pseudo-random number U 2 (where U i = X i / m ). © A 0.000 © B 0.125 © C 0.250 © D 0.500 Question 3 3 marks Suppose the arrivals of clients to a bank follow a Poisson process with rate λ . Which property ensures that the number of clients arriving between 10:00 AM and 11:00 AM is independent of the number arriving between 1:00 PM and 2:00 PM? © A Stationary Increments © B Memoryless Property © C Independent Increments © D Central Limit Theorem Question 4 3 marks If a random variable X has a mean of 5 and a variance of 2, what is the variance of the transformed variable Y = 20 − 4 X ? © A 8 © B 16 © C 32 © D 64 3/40 Downloaded by Studymerit Dotcom (samuelkaruiki40@gmail.com) lOMoARcPSD|6879242

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