Deck 9: Project Scheduling: Pertcpm

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Question
Critical activities are those that can be delayed without delaying the entire project.
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Question
It is possible to have more than one critical path at a time.
Question
The length of time an activity can be delayed without affecting the project completion time is the slack.
Question
The difference between an activity's earliest finish time and latest finish time equals the difference between its earliest start time and latest start time.
Question
PERT and CPM are applicable only when there is no dependence among activities.
Question
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.
Question
A path through a project network must reach every node.
Question
The earliest finish time for the final activity is the project duration.
Question
The variance in the project completion time is the sum of the variances of all activities in the project.
Question
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.
Question
Crashing refers to an unanticipated delay in a critical path activity that causes the total time to exceed its limit.
Question
All activities on a critical path have zero slack time.
Question
A critical activity can be part of a noncritical path.
Question
The linear programming model for crashing presented in the textbook assumes that any portion of the activity crash time can be achieved for a corresponding portion of the activity crashing cost.
Question
The earliest start time for an activity is equal to the smallest of the earliest finish times for all its immediate predecessors.
Question
When activity times are uncertain, an activity's most likely time is the same as its expected time.
Question
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.
Question
​Precedence relationships among activities is critical in CPM analysis but not in PERT.
Question
Activities require time to complete while events do not.
Question
The latest finish time for an activity is the largest of the latest start times for all activities that immediately follow the activity.
Question
​A critical activity is

A) ​an activity that consumes no time but shows precedence between events.
B) ​a milestone accomplishment within the project.
C) ​an activity with zero slack.
D) ​the beginning of an event.
Question
For an activity with more than one immediate successor activity, its latest-finish time is equal to the

A) largest latest-finish time among its immediate successors.
B) smallest latest-finish time among its immediate successors.
C) largest latest-start time among its immediate successors.
D) smallest latest-start time among its immediate successors.
Question
Activities following a node

A) can begin as soon as any activity preceding the node has been completed.
B) have an earliest start time equal to the largest of the earliest finish times for all activities entering the node.
C) have a latest start time equal to the largest of the earliest finish times for all activities entering the node.
D) None of the alternatives is correct.
Question
Which of the following is a general rule for crashing activities?

A) Crash only non-critical activities.
B) Crash activities with zero slack.
C) Crash activities with the greatest number of predecessors.
D) Crash the path with the fewest activities.
Question
Activities K, M and S immediately follow activity H, and their latest start times are 14, 18, and 11. The latest finish time for activity H

A) is 11.
B) is 14.
C) is 18.
D) cannot be determined.
Question
Which is not a significant challenge of project scheduling?

A) deadlines exist.
B) activities are independent.
C) many employees could be required.
D) delays are costly.
Question
The earliest start time rule

A) compares the starting times of all activities for successors of an activity.
B) compares the finish times for all immediate predecessors of an activity.
C) determines when the project can begin.
D) determines when the project must begin.
Question
Activities G, P, and R are the immediate predecessors for activity W. If the earliest finish times for the three are 12, 15, and 10, then the earliest start time for W

A) is 10.
B) is 12.
C) is 15.
D) cannot be determined.
Question
Arcs in a project network indicate

A) completion times.
B) precedence relationships.
C) activities.
D) the critical path.
Question
Activities with zero slack

A) can be delayed.
B) must be completed first.
C) lie on a critical path.
D) have no predecessors.
Question
When activity times are uncertain,

A) assume they are normally distributed.
B) calculate the expected time, using (a + 4m + b)/6.
C) use the most likely time.
D) calculate the expected time, using (a + m + b)/3.
Question
In deciding which activities to crash, one must

A) crash all critical activities.
B) crash largest-duration activities.
C) crash lowest-cost activities.
D) crash activities on the critical path(s) only.
Question
The critical path

A) is any path that goes from the starting node to the completion node.
B) is a combination of all paths.
C) is the shortest path.
D) is the longest path.
Question
To calculate an activity's latest finish time, you should consider its

A) predecessors' latest finish times
B) predecessors' latest start times
C) successors' earliest start times
D) successors' latest start times
Question
For an activity with more than one immediate predecessor activity, which of the following is used to compute its earliest finish (EF) time?

A) the largest EF among the immediate predecessors.
B) the average EF among the immediate predecessors.
C) the largest LF among the immediate predecessors.
D) the difference in EF among the immediate predecessors.
Question
Slack equals

A) LF − EF.
B) EF − LF.
C) EF − LS.
D) LF − ES.
Question
To determine how to crash activity times

A) normal activity costs and costs under maximum crashing must be known.
B) shortest times with crashing must be known.
C) realize that new paths may become critical.
D) All of the alternatives are true.
Question
PERT and CPM

A) are most valuable when a small number of activities must be scheduled.
B) have different features and are not applied to the same situation.
C) do not require a chronological relationship among activities.
D) have been combined to develop a procedure that uses the best of each.
Question
​The normal distribution tends to be a better approximation of the distribution of total time for shorter projects where the critical path has relatively few activities.
Question
Which of the following is always true about a critical activity?

A) LS = EF.
B) LF = LS.
C) ES = LS.
D) EF = ES.
Question
A cookie recipe gives the following numbered steps.
1.Preheat oven.
2.Grease cookie sheets.
3.Cream shortening and sugar.
4.Add eggs and flavoring.
5.Measure and sift dry ingredients.
6.Add dry ingredients to mixture.
7.Drop by spoonfuls onto sheets and bake for 10 minutes.
Although the steps are numbered, they do not always reflect immediate precedence relationships. Develop a table that lists the immediate predecessors for each activity.
Question
​In PERT, the activity duration time is equal to the

A) ​pessimistic time.
B) ​optimistic time.
C) ​most likely time.
D) ​mean duration.
Question
The critical path for this network is A - E - F and the project completion time is 22 weeks. The critical path for this network is A - E - F and the project completion time is 22 weeks.     ​ If a deadline of 17 weeks is imposed, give the linear programming model for the crashing decision.<div style=padding-top: 35px> The critical path for this network is A - E - F and the project completion time is 22 weeks.     ​ If a deadline of 17 weeks is imposed, give the linear programming model for the crashing decision.<div style=padding-top: 35px>
If a deadline of 17 weeks is imposed, give the linear programming model for the crashing decision.
Question
Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below. Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.    <div style=padding-top: 35px> Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.    <div style=padding-top: 35px>
Question
From this schedule of activities, draw the PERT/CPM network. From this schedule of activities, draw the PERT/CPM network.  <div style=padding-top: 35px>
Question
National Oil Company (NATOCO) must plan the shutdown of its Houston refinery for routine preventive maintenance. Each hour of downtime is lost production time and is very costly, so NATOCO wants the maintenance project completed in 22 hours. The PERT network below shows the precedence relationships of the activities involved in the project. The table gives the activity times and costs under normal operations and maximum crashing.
? National Oil Company (NATOCO) must plan the shutdown of its Houston refinery for routine preventive maintenance. Each hour of downtime is lost production time and is very costly, so NATOCO wants the maintenance project completed in 22 hours. The PERT network below shows the precedence relationships of the activities involved in the project. The table gives the activity times and costs under normal operations and maximum crashing. ?   ? NATOCO wants to know the minimum cost of completing the maintenance project within the 22-hour period. Formulate and solve a linear program that will yield this information. ???   ?<div style=padding-top: 35px> ?
NATOCO wants to know the minimum cost of completing the maintenance project within the 22-hour period. Formulate and solve a linear program that will yield this information.
??? National Oil Company (NATOCO) must plan the shutdown of its Houston refinery for routine preventive maintenance. Each hour of downtime is lost production time and is very costly, so NATOCO wants the maintenance project completed in 22 hours. The PERT network below shows the precedence relationships of the activities involved in the project. The table gives the activity times and costs under normal operations and maximum crashing. ?   ? NATOCO wants to know the minimum cost of completing the maintenance project within the 22-hour period. Formulate and solve a linear program that will yield this information. ???   ?<div style=padding-top: 35px> ?
Question
From this PERT/CPM network, determine the list of activities and their predecessors.
From this PERT/CPM network, determine the list of activities and their predecessors. ​  <div style=padding-top: 35px>
Question
Joseph King has ambitions to be mayor of Williston, North Dakota. Joe has determined the breakdown of the steps to the nomination and has estimated normal and crash costs and times for the campaign as follows (times are in weeks). Joseph King has ambitions to be mayor of Williston, North Dakota. Joe has determined the breakdown of the steps to the nomination and has estimated normal and crash costs and times for the campaign as follows (times are in weeks).   ​ ​   ​ Joe King is not a wealthy man and would like to organize a 16-week campaign at minimum cost. Write and solve a linear program to accomplish this task.<div style=padding-top: 35px>
Joseph King has ambitions to be mayor of Williston, North Dakota. Joe has determined the breakdown of the steps to the nomination and has estimated normal and crash costs and times for the campaign as follows (times are in weeks).   ​ ​   ​ Joe King is not a wealthy man and would like to organize a 16-week campaign at minimum cost. Write and solve a linear program to accomplish this task.<div style=padding-top: 35px>
Joe King is not a wealthy man and would like to organize a 16-week campaign at minimum cost. Write and solve a linear program to accomplish this task.
Question
A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks. A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in fewer than 25 weeks more or less than 50%?<div style=padding-top: 35px> A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in fewer than 25 weeks more or less than 50%?<div style=padding-top: 35px> Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in fewer than 25 weeks more or less than 50%?
Question
For the project represented below, determine the earliest and latest start and finish times for each activity as well as the expected overall completion time. For the project represented below, determine the earliest and latest start and finish times for each activity as well as the expected overall completion time.    <div style=padding-top: 35px> For the project represented below, determine the earliest and latest start and finish times for each activity as well as the expected overall completion time.    <div style=padding-top: 35px>
Question
A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks. A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in more than 28 weeks more or less than 50%?<div style=padding-top: 35px> A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in more than 28 weeks more or less than 50%?<div style=padding-top: 35px> Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in more than 28 weeks more or less than 50%?
Question
A project consists of five activities. Naturally the paint mixing precedes the painting activities. Also, both ceiling painting and floor sanding must be done prior to floor buffing. A project consists of five activities. Naturally the paint mixing precedes the painting activities. Also, both ceiling painting and floor sanding must be done prior to floor buffing.   ​ a. Construct the PERT/CPM network for this problem. b. What is the expected completion time of this project? c. What is the probability that the project can be completed within 9 hr.?<div style=padding-top: 35px>
a.
Construct the PERT/CPM network for this problem.
b.
What is the expected completion time of this project?
c.
What is the probability that the project can be completed within 9 hr.?
Question
​Marcy Fetter, a staff analyst at the Los Angeles plant of Computer Products Corporation, is assigned to the team that is developing the process design for producing an RFID sensor. The corporate planning group in San Jose, California has contacted her and has asked how confident the design group is about completing the project in 60 days. She has developed these estimated time durations in days for the project:
​Marcy Fetter, a staff analyst at the Los Angeles plant of Computer Products Corporation, is assigned to the team that is developing the process design for producing an RFID sensor. The corporate planning group in San Jose, California has contacted her and has asked how confident the design group is about completing the project in 60 days. She has developed these estimated time durations in days for the project: ​   ​ a. Compute the expected time and variance for each activity. b. Determine the critical path and the expected duration of the project. c. What is the probability that the project will take longer than 58 days to complete? d. Which path in the project network offers the greatest risk of overrunning a new deadline of 56 days?<div style=padding-top: 35px>
a. Compute the expected time and variance for each activity.
b. Determine the critical path and the expected duration of the project.
c. What is the probability that the project will take longer than 58 days to complete?
d. Which path in the project network offers the greatest risk of overrunning a new deadline of 56 days?
Question
Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below. Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.    <div style=padding-top: 35px> Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.    <div style=padding-top: 35px>
Question
Consider a project that has been modeled as follows: Consider a project that has been modeled as follows:   ​ a. Draw the PERT/CPM network for this project and determine project's expected completion time and its critical path. b. Can activities E and G be performed simultaneously without delaying the minimum project completion time? c. Can one person perform A, G, and I without delaying the project? d. By how much can activities G and L be delayed without delaying the entire project? e. How much would the project be delayed if activity G was delayed by 7 hours and activity L was delayed by 4 hours? Explain.<div style=padding-top: 35px>
a.
Draw the PERT/CPM network for this project and determine project's expected completion time and its critical path.
b.
Can activities E and G be performed simultaneously without delaying the minimum project completion time?
c.
Can one person perform A, G, and I without delaying the project?
d.
By how much can activities G and L be delayed without delaying the entire project?
e.
How much would the project be delayed if activity G was delayed by 7 hours and activity L was delayed by 4 hours? Explain.
Question
Given the following network with activities and times estimated in days, Given the following network with activities and times estimated in days,     ​ a. What are the critical path activities? b. What is the expected time to complete the project? c. What is the probability the project will take more than 28 days to complete?<div style=padding-top: 35px> Given the following network with activities and times estimated in days,     ​ a. What are the critical path activities? b. What is the expected time to complete the project? c. What is the probability the project will take more than 28 days to complete?<div style=padding-top: 35px>
a.
What are the critical path activities?
b.
What is the expected time to complete the project?
c.
What is the probability the project will take more than 28 days to complete?
Question
Consider the following PERT/CPM network with estimated times in weeks. The project is scheduled to begin on May 1. Consider the following PERT/CPM network with estimated times in weeks. The project is scheduled to begin on May 1.   The three-time estimate approach was used to calculate the expected times and the following table gives the variance for each activity:   ​ a. Give the expected project completion date and the critical path. b. By what date are you 99% sure the project will be completed?<div style=padding-top: 35px> The three-time estimate approach was used to calculate the expected times and the following table gives the variance for each activity: Consider the following PERT/CPM network with estimated times in weeks. The project is scheduled to begin on May 1.   The three-time estimate approach was used to calculate the expected times and the following table gives the variance for each activity:   ​ a. Give the expected project completion date and the critical path. b. By what date are you 99% sure the project will be completed?<div style=padding-top: 35px>
a.
Give the expected project completion date and the critical path.
b.
By what date are you 99% sure the project will be completed?
Question
A senior MIS design class project team has developed the following schedule of activities for their project, using their best estimate of completion times. Both written and oral reports are required. Draw the project network. Can they complete the project in the 38 class days remaining until the end of the semester? A senior MIS design class project team has developed the following schedule of activities for their project, using their best estimate of completion times. Both written and oral reports are required. Draw the project network. Can they complete the project in the 38 class days remaining until the end of the semester?  <div style=padding-top: 35px>
Question
​The main difference between CPM and PERT is

A) ​the use of different activity time estimates.
B) ​PERT analysis is less expensive to conduct.
C) ​PERT lends itself to computerization while CPM networks must be constructed manually.
D) ​CPM integrates time and cost performance while PERT is based solely on time performance.
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Deck 9: Project Scheduling: Pertcpm
1
Critical activities are those that can be delayed without delaying the entire project.
False
2
It is possible to have more than one critical path at a time.
True
3
The length of time an activity can be delayed without affecting the project completion time is the slack.
True
4
The difference between an activity's earliest finish time and latest finish time equals the difference between its earliest start time and latest start time.
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5
PERT and CPM are applicable only when there is no dependence among activities.
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6
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.
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7
A path through a project network must reach every node.
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8
The earliest finish time for the final activity is the project duration.
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9
The variance in the project completion time is the sum of the variances of all activities in the project.
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10
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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11
Crashing refers to an unanticipated delay in a critical path activity that causes the total time to exceed its limit.
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12
All activities on a critical path have zero slack time.
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13
A critical activity can be part of a noncritical path.
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14
The linear programming model for crashing presented in the textbook assumes that any portion of the activity crash time can be achieved for a corresponding portion of the activity crashing cost.
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15
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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16
When activity times are uncertain, an activity's most likely time is the same as its expected time.
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17
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.
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18
​Precedence relationships among activities is critical in CPM analysis but not in PERT.
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19
Activities require time to complete while events do not.
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20
The latest finish time for an activity is the largest of the latest start times for all activities that immediately follow the activity.
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21
​A critical activity is

A) ​an activity that consumes no time but shows precedence between events.
B) ​a milestone accomplishment within the project.
C) ​an activity with zero slack.
D) ​the beginning of an event.
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22
For an activity with more than one immediate successor activity, its latest-finish time is equal to the

A) largest latest-finish time among its immediate successors.
B) smallest latest-finish time among its immediate successors.
C) largest latest-start time among its immediate successors.
D) smallest latest-start time among its immediate successors.
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23
Activities following a node

A) can begin as soon as any activity preceding the node has been completed.
B) have an earliest start time equal to the largest of the earliest finish times for all activities entering the node.
C) have a latest start time equal to the largest of the earliest finish times for all activities entering the node.
D) None of the alternatives is correct.
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24
Which of the following is a general rule for crashing activities?

A) Crash only non-critical activities.
B) Crash activities with zero slack.
C) Crash activities with the greatest number of predecessors.
D) Crash the path with the fewest activities.
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25
Activities K, M and S immediately follow activity H, and their latest start times are 14, 18, and 11. The latest finish time for activity H

A) is 11.
B) is 14.
C) is 18.
D) cannot be determined.
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26
Which is not a significant challenge of project scheduling?

A) deadlines exist.
B) activities are independent.
C) many employees could be required.
D) delays are costly.
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27
The earliest start time rule

A) compares the starting times of all activities for successors of an activity.
B) compares the finish times for all immediate predecessors of an activity.
C) determines when the project can begin.
D) determines when the project must begin.
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28
Activities G, P, and R are the immediate predecessors for activity W. If the earliest finish times for the three are 12, 15, and 10, then the earliest start time for W

A) is 10.
B) is 12.
C) is 15.
D) cannot be determined.
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29
Arcs in a project network indicate

A) completion times.
B) precedence relationships.
C) activities.
D) the critical path.
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30
Activities with zero slack

A) can be delayed.
B) must be completed first.
C) lie on a critical path.
D) have no predecessors.
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31
When activity times are uncertain,

A) assume they are normally distributed.
B) calculate the expected time, using (a + 4m + b)/6.
C) use the most likely time.
D) calculate the expected time, using (a + m + b)/3.
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32
In deciding which activities to crash, one must

A) crash all critical activities.
B) crash largest-duration activities.
C) crash lowest-cost activities.
D) crash activities on the critical path(s) only.
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33
The critical path

A) is any path that goes from the starting node to the completion node.
B) is a combination of all paths.
C) is the shortest path.
D) is the longest path.
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34
To calculate an activity's latest finish time, you should consider its

A) predecessors' latest finish times
B) predecessors' latest start times
C) successors' earliest start times
D) successors' latest start times
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35
For an activity with more than one immediate predecessor activity, which of the following is used to compute its earliest finish (EF) time?

A) the largest EF among the immediate predecessors.
B) the average EF among the immediate predecessors.
C) the largest LF among the immediate predecessors.
D) the difference in EF among the immediate predecessors.
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36
Slack equals

A) LF − EF.
B) EF − LF.
C) EF − LS.
D) LF − ES.
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37
To determine how to crash activity times

A) normal activity costs and costs under maximum crashing must be known.
B) shortest times with crashing must be known.
C) realize that new paths may become critical.
D) All of the alternatives are true.
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38
PERT and CPM

A) are most valuable when a small number of activities must be scheduled.
B) have different features and are not applied to the same situation.
C) do not require a chronological relationship among activities.
D) have been combined to develop a procedure that uses the best of each.
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39
​The normal distribution tends to be a better approximation of the distribution of total time for shorter projects where the critical path has relatively few activities.
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40
Which of the following is always true about a critical activity?

A) LS = EF.
B) LF = LS.
C) ES = LS.
D) EF = ES.
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41
A cookie recipe gives the following numbered steps.
1.Preheat oven.
2.Grease cookie sheets.
3.Cream shortening and sugar.
4.Add eggs and flavoring.
5.Measure and sift dry ingredients.
6.Add dry ingredients to mixture.
7.Drop by spoonfuls onto sheets and bake for 10 minutes.
Although the steps are numbered, they do not always reflect immediate precedence relationships. Develop a table that lists the immediate predecessors for each activity.
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42
​In PERT, the activity duration time is equal to the

A) ​pessimistic time.
B) ​optimistic time.
C) ​most likely time.
D) ​mean duration.
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43
The critical path for this network is A - E - F and the project completion time is 22 weeks. The critical path for this network is A - E - F and the project completion time is 22 weeks.     ​ If a deadline of 17 weeks is imposed, give the linear programming model for the crashing decision. The critical path for this network is A - E - F and the project completion time is 22 weeks.     ​ If a deadline of 17 weeks is imposed, give the linear programming model for the crashing decision.
If a deadline of 17 weeks is imposed, give the linear programming model for the crashing decision.
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44
Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below. Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.    Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.
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45
From this schedule of activities, draw the PERT/CPM network. From this schedule of activities, draw the PERT/CPM network.
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46
National Oil Company (NATOCO) must plan the shutdown of its Houston refinery for routine preventive maintenance. Each hour of downtime is lost production time and is very costly, so NATOCO wants the maintenance project completed in 22 hours. The PERT network below shows the precedence relationships of the activities involved in the project. The table gives the activity times and costs under normal operations and maximum crashing.
? National Oil Company (NATOCO) must plan the shutdown of its Houston refinery for routine preventive maintenance. Each hour of downtime is lost production time and is very costly, so NATOCO wants the maintenance project completed in 22 hours. The PERT network below shows the precedence relationships of the activities involved in the project. The table gives the activity times and costs under normal operations and maximum crashing. ?   ? NATOCO wants to know the minimum cost of completing the maintenance project within the 22-hour period. Formulate and solve a linear program that will yield this information. ???   ? ?
NATOCO wants to know the minimum cost of completing the maintenance project within the 22-hour period. Formulate and solve a linear program that will yield this information.
??? National Oil Company (NATOCO) must plan the shutdown of its Houston refinery for routine preventive maintenance. Each hour of downtime is lost production time and is very costly, so NATOCO wants the maintenance project completed in 22 hours. The PERT network below shows the precedence relationships of the activities involved in the project. The table gives the activity times and costs under normal operations and maximum crashing. ?   ? NATOCO wants to know the minimum cost of completing the maintenance project within the 22-hour period. Formulate and solve a linear program that will yield this information. ???   ? ?
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47
From this PERT/CPM network, determine the list of activities and their predecessors.
From this PERT/CPM network, determine the list of activities and their predecessors. ​
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48
Joseph King has ambitions to be mayor of Williston, North Dakota. Joe has determined the breakdown of the steps to the nomination and has estimated normal and crash costs and times for the campaign as follows (times are in weeks). Joseph King has ambitions to be mayor of Williston, North Dakota. Joe has determined the breakdown of the steps to the nomination and has estimated normal and crash costs and times for the campaign as follows (times are in weeks).   ​ ​   ​ Joe King is not a wealthy man and would like to organize a 16-week campaign at minimum cost. Write and solve a linear program to accomplish this task.
Joseph King has ambitions to be mayor of Williston, North Dakota. Joe has determined the breakdown of the steps to the nomination and has estimated normal and crash costs and times for the campaign as follows (times are in weeks).   ​ ​   ​ Joe King is not a wealthy man and would like to organize a 16-week campaign at minimum cost. Write and solve a linear program to accomplish this task.
Joe King is not a wealthy man and would like to organize a 16-week campaign at minimum cost. Write and solve a linear program to accomplish this task.
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49
A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks. A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in fewer than 25 weeks more or less than 50%? A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in fewer than 25 weeks more or less than 50%? Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in fewer than 25 weeks more or less than 50%?
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50
For the project represented below, determine the earliest and latest start and finish times for each activity as well as the expected overall completion time. For the project represented below, determine the earliest and latest start and finish times for each activity as well as the expected overall completion time.    For the project represented below, determine the earliest and latest start and finish times for each activity as well as the expected overall completion time.
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51
A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks. A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in more than 28 weeks more or less than 50%? A project network is shown below. Use a forward and a backward pass to determine the critical path, and then fill out the table below. Activity times are in weeks.     Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in more than 28 weeks more or less than 50%? Now assume that the times listed are only the expected times instead of being fixed times. Is the probability of being finished in more than 28 weeks more or less than 50%?
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52
A project consists of five activities. Naturally the paint mixing precedes the painting activities. Also, both ceiling painting and floor sanding must be done prior to floor buffing. A project consists of five activities. Naturally the paint mixing precedes the painting activities. Also, both ceiling painting and floor sanding must be done prior to floor buffing.   ​ a. Construct the PERT/CPM network for this problem. b. What is the expected completion time of this project? c. What is the probability that the project can be completed within 9 hr.?
a.
Construct the PERT/CPM network for this problem.
b.
What is the expected completion time of this project?
c.
What is the probability that the project can be completed within 9 hr.?
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53
​Marcy Fetter, a staff analyst at the Los Angeles plant of Computer Products Corporation, is assigned to the team that is developing the process design for producing an RFID sensor. The corporate planning group in San Jose, California has contacted her and has asked how confident the design group is about completing the project in 60 days. She has developed these estimated time durations in days for the project:
​Marcy Fetter, a staff analyst at the Los Angeles plant of Computer Products Corporation, is assigned to the team that is developing the process design for producing an RFID sensor. The corporate planning group in San Jose, California has contacted her and has asked how confident the design group is about completing the project in 60 days. She has developed these estimated time durations in days for the project: ​   ​ a. Compute the expected time and variance for each activity. b. Determine the critical path and the expected duration of the project. c. What is the probability that the project will take longer than 58 days to complete? d. Which path in the project network offers the greatest risk of overrunning a new deadline of 56 days?
a. Compute the expected time and variance for each activity.
b. Determine the critical path and the expected duration of the project.
c. What is the probability that the project will take longer than 58 days to complete?
d. Which path in the project network offers the greatest risk of overrunning a new deadline of 56 days?
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54
Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below. Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.    Use the following network of related activities with their duration times (weeks) to complete a row for each activity under the column headings below.
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55
Consider a project that has been modeled as follows: Consider a project that has been modeled as follows:   ​ a. Draw the PERT/CPM network for this project and determine project's expected completion time and its critical path. b. Can activities E and G be performed simultaneously without delaying the minimum project completion time? c. Can one person perform A, G, and I without delaying the project? d. By how much can activities G and L be delayed without delaying the entire project? e. How much would the project be delayed if activity G was delayed by 7 hours and activity L was delayed by 4 hours? Explain.
a.
Draw the PERT/CPM network for this project and determine project's expected completion time and its critical path.
b.
Can activities E and G be performed simultaneously without delaying the minimum project completion time?
c.
Can one person perform A, G, and I without delaying the project?
d.
By how much can activities G and L be delayed without delaying the entire project?
e.
How much would the project be delayed if activity G was delayed by 7 hours and activity L was delayed by 4 hours? Explain.
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56
Given the following network with activities and times estimated in days, Given the following network with activities and times estimated in days,     ​ a. What are the critical path activities? b. What is the expected time to complete the project? c. What is the probability the project will take more than 28 days to complete? Given the following network with activities and times estimated in days,     ​ a. What are the critical path activities? b. What is the expected time to complete the project? c. What is the probability the project will take more than 28 days to complete?
a.
What are the critical path activities?
b.
What is the expected time to complete the project?
c.
What is the probability the project will take more than 28 days to complete?
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57
Consider the following PERT/CPM network with estimated times in weeks. The project is scheduled to begin on May 1. Consider the following PERT/CPM network with estimated times in weeks. The project is scheduled to begin on May 1.   The three-time estimate approach was used to calculate the expected times and the following table gives the variance for each activity:   ​ a. Give the expected project completion date and the critical path. b. By what date are you 99% sure the project will be completed? The three-time estimate approach was used to calculate the expected times and the following table gives the variance for each activity: Consider the following PERT/CPM network with estimated times in weeks. The project is scheduled to begin on May 1.   The three-time estimate approach was used to calculate the expected times and the following table gives the variance for each activity:   ​ a. Give the expected project completion date and the critical path. b. By what date are you 99% sure the project will be completed?
a.
Give the expected project completion date and the critical path.
b.
By what date are you 99% sure the project will be completed?
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58
A senior MIS design class project team has developed the following schedule of activities for their project, using their best estimate of completion times. Both written and oral reports are required. Draw the project network. Can they complete the project in the 38 class days remaining until the end of the semester? A senior MIS design class project team has developed the following schedule of activities for their project, using their best estimate of completion times. Both written and oral reports are required. Draw the project network. Can they complete the project in the 38 class days remaining until the end of the semester?
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59
​The main difference between CPM and PERT is

A) ​the use of different activity time estimates.
B) ​PERT analysis is less expensive to conduct.
C) ​PERT lends itself to computerization while CPM networks must be constructed manually.
D) ​CPM integrates time and cost performance while PERT is based solely on time performance.
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