Exam 9: Project Scheduling: Pertcpm
Exam 1: Introduction30 Questions
Exam 2: Introduction to Linear Programming28 Questions
Exam 3: LP Sensitivity Analysis and Interpretation of Solution31 Questions
Exam 4: Linear Programming Applications21 Questions
Exam 5: Advanced Linear Programming Applications24 Questions
Exam 6: Distribution and Network Problems31 Questions
Exam 7: Integer Linear Programming30 Questions
Exam 8: Nonlinear Optimization Models33 Questions
Exam 9: Project Scheduling: Pertcpm32 Questions
Exam 10: Inventory Models33 Questions
Exam 11: Waiting Line Models33 Questions
Exam 12: Simulation33 Questions
Exam 13: Decision Analysis24 Questions
Exam 14: Multicriteria Decisions30 Questions
Exam 15: Forecasting34 Questions
Exam 16: Markov Processes25 Questions
Exam 17: LP: Simplex Method29 Questions
Exam 18: Simplex-Based Sensitivity Analysis and Duality20 Questions
Exam 19: Solution Procedures for Transportation and Assignment Problems23 Questions
Exam 20: Minimal Spanning Tree12 Questions
Exam 21: Dynamic Programming19 Questions
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For an activity with more than one immediate successor activity, its latest-finish time is equal to the
(Multiple Choice)
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Crashing refers to an unanticipated delay in a critical path activity that causes the total time to exceed its limit.
(True/False)
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The project manager should monitor the progress of any activity with a large time variance even if the expected time does not identify the activity as a critical activity.
(True/False)
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When activity times are uncertain, total project time is normally distributed with mean equal to the sum of the means of all of the critical activities.
(True/False)
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The variance in the project completion time is the sum of the variances of all activities in the project.
(True/False)
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For an activity with more than one immediate predecessor activity, which of the following is used to compute its earliest finish (EF) time?
(Multiple Choice)
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Constraints in the LP models for crashing decisions are required to compare the activity's earliest finish time with the earliest finish time of each predecessor.
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The earliest start time for an activity is equal to the smallest of the earliest finish times for all its immediate predecessors.
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