chapter 17 lecture slides
TRANSCRIPT
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Chapter 17: AssignmentsChapter 17: Assignments
Reading: Managing Projects the Right Way: Key
Principles for Successful Projects
Case: Time Please, pp 825
Problems: 7, pp 819
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Learning ObjectivesLearning Objectives
Nature, examples, triple constraints of projects
Project life cycle
Matrix organizations
Work breakdown structures Gantt chart
Critical path method (CPM)
Project evaluation review method (PERT) Crashing analysis
Project risk management
Project management software
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ProjectsProjects
Projects: Unique
One-time effort to accomplish a specific set of
objectives in a limited time frame
Start and end dates Reward and penalty
Examples:
The Olympic Games
Producing a movie Software development
Product development
ERP implementation
MBA Dissertation17-3
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The Triple ConstraintThe Triple Constraint
of Project Managementof Project Management
Successful projectmanagement meansmeeting all three goals(scope, time, and cost) thus satisfying theprojects sponsor andcustomer(s)!
Quality is fourthconstraint!
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The Nature of ProjectsThe Nature of Projects
Projects go through a series of stages a life
cycle
Projects bring together people with a
diversity of knowledge and skills, most ofwhom remain associated with the project for
less than its full life
Use their own organizational structure calledMatrix organization
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Project Life CycleProject Life Cycle
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Matrix Organization
HR,
Training,
Legal,
Construction
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Project ManagementProject Management
DecisionsDecisions
Project success depends upon making key
managerial decisions over a sequence of
steps:
Deciding which projects to implement Selecting the project manager
Selecting the project team
Planning the project Managing and controlling project resources
Deciding if and when a project should be
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Project Management ToolsProject Management Tools
Work Breakdown Structures (WBS)
Gantt Chart
Critical Path Method (CPM)
Project/program Evaluation Review
Technique (PERT)
Crashing Analysis
Risk Analysis
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Work Breakdown StructureWork Breakdown Structure
(WBS)(WBS)
WBS
A hierarchical listing of what must be done
during a project
Establishes a logical framework for identifying therequired activities for the project
1. Identify the major elements of the project
2. Identify the major supporting activities for each of the major
elements
3. Break down each major supporting activity into a list of theactivities that will be needed to accomplish it
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Example Work BreakdownExample Work Breakdown
StructureStructure
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Example Work BreakdownExample Work Breakdown
StructureStructure
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Gantt ChartGantt Chart
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CPM and PERTCPM and PERT
CPM (critical path method) and PERT (program evaluationand review technique) are two techniques used to manage
large-scale projects
CPM and PERT help Project Managers:
1. A graphical display of project activities2. An estimate of how long the project will take
3. An indication of which activities are most critical to timely project
completion
4. An indication of how long any activity can be delayed without
delaying the project
CPM is deterministic and PERT probabilistic
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ExampleExample
Activity Time Preceded By
A 10 --
B 7 --
C 5 AD 13 A
E 4 B,C
F 12 DG 14 E
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Network DiagramNetwork Diagram
1
2
3
4
5
6
Paths Time Slack
A-D-F 35 0
A-C-E-G 33 2
B-E-G 25 10
critical path
A(10)
B(7)
C(5)
D(13)
E(4) G(14)
F(12)
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Early Start and Finish TimesEarly Start and Finish Times
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Latest Start and Finish TimesLatest Start and Finish Times
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Activity Slack TimeActivity Slack Time
Activity Slack
Activity Slack Calculation
TES = earliest start time for activity TLS = latest start time for activity
TEF = earliest finish time for activity
TLF = latest finish time for activityActivity Slack = TLS - TES = TLF - TEF
Activities with zero slack are critical activities
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Path SlackPath Slack
Path Slack = Duration of Critical Path -
Path Duration
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Activity Slack TimesActivity Slack Times
Activit S LS L Slack
A 0 10 0 10 0
0 7 10 17 10
10 15 12 17 5
D 10 23 10 23 0
15 19 17 21 2
F 23 35 23 35 0
19 33 21 35 2
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PERT: Project Planning WhenPERT: Project Planning When
Activity Times are UncertainActivity Times are Uncertain Inputs
optimistic (to), most likely (tm), and pessimistic (tp) time
estimate for each activity
activity precedence relationships
Outputs
graphical representation of project
expected activity and path completion times
variance of activity and path completion times probability that project completed by specified time
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Expected Activity Time andExpected Activity Time and
Variance of Activity TimeVariance of Activity Time
t
t t t
t t
e
o m p
p o
!
!
4
6
6
2
2
W
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ExampleExample
Activit Preceded B to tm tp te W2
A -- 2 6 7 5.50 .694
B -- 5 7 9 7.00 .444
C A 3 5 6 4.83 .250
D A 10 10 10 10.0 0.000
E B,C 3 4 5 4.0 .111
F D 8 12 13 11.5 .913
G E 2 4 8 4.33 1.000
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Network Diagram with ExpectedNetwork Diagram with Expected
Activity Times and VariancesActivity Times and Variances
1
2
3
4
5
6
[5.5,
0.694]
[7.0,
0.444]
[4.83,
0.250]
[10, 0.0]
[4.0,
0.111]
[4.33, 1.0]
[11.5, 0.913]
A
B
C
D
E
F
G
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Expected Completion TimeExpected Completion Time
and Variance of Path Aand Variance of Path A--DD--FF
Expected completion time = 5.5 + 10 + 11.5
= 27
Path variance = 0.694 + 0 + 0.913 = 1.607
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Path Expected Times andPath Expected Times and
VariancesVariances
Path
xpected
Time Va iance
Standa d
eviation
A-D-F 27 1 607 1 27
A-C-E-G 14 66 2 055 1 43
B-E-G 15 33 1 555 1 25
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Probabilities of CompletionProbabilities of Completion
Stddevz
ti eco pletionexpected-ti eco pletiondesired!
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Probability of Project BeingProbability of Project Being
Completed on orBefore Time 25Completed on orBefore Time 25
z !
!
25 27
1 27157
..
Only path A-D-F has reasonable
chance of taking 25 or more:
From standard normal table B inAppendix B, there is a 5.82% chance of
completing project on or before time
25.
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Probability of Path AProbability of Path A--DD--F beingF being
Completed on orBefore Time 25Completed on orBefore Time 25
5.82%
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Project Completion TimeProject Completion Time
A project is not complete until all project activities are complete
It is risky to only consider the critical path when assessing the probability
of completing a project within a specified time.
To determine the probability of completing the project within a particular time
frame
Calculate the probability that each path in the project will be completed
within the specified time
Multiply these probabilities
The result is the probability that the projectwill be completed within
the specified time
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Problem 7, Page 819Problem 7, Page 819
a. Draw precedence diagram
b. Find the critical path
c. Find the probability that the project can becompleted in 21 days
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Assumption: IndependenceAssumption: Independence
Independence
Assumption that path duration times are
independent of each other
Requires that1. Activity times are independent
2. Each activity is on only one path
The assumption of independence can be considered
to be met if only a fewactivities in a large project are
on multiple paths
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TimeTime--Cost TradeCost Trade--OffsOffs
Activity time estimates are made for some given level ofresources
It may be possible to reduce the duration of a project by
injecting additional resources
Motivations: To avoid late penalties
Monetary incentives
Free resources for use on other projects
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TiTi C t T dC t T d OffOff
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TimeTime--Cost TradeCost Trade--Offs:Offs:
CrashingCrashing Crashing
Shortening activity durations
Typically, involves the use of additional funds to support additional
personnel or more efficient equipment, and the relaxing of some work
specifications
The project duration may be shortened by increasing directexpenses, thereby realizing savings in indirect project costs
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Crashing DecisionsCrashing Decisions
To make decisions concerning crashingrequires information about:
Regular time and crash time estimates for each
activity Regular cost and crash cost estimates for each
activity
A list of activities that are on the critical path Critical path activities are potential candidates for crashing
Crashing non-critical path activities would not have an impact on
overall project duration
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Crashing: ProcedureCrashing: Procedure
General procedure:
1. Crash the project one period at a time
2. Crash the least expensive activity that is on the critical path
3. When there are multiple critical paths, find the sum of crashing the
least expensive activity on each critical path
If two or more critical paths share common activities, compare
the least expensive cost of crashing a common activity shared by
critical paths with the sum for the separate critical paths
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Crashing ActivitiesCrashing Activities
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Project Risk ManagementProject Risk Management
Risks are an inherent part of project management Risks relate to occurrence of events that have undesirable
consequences such as
Delays
Increased costs
Inability to meet technical specifications
Good risk management involves
Identifying as many risks as possible
Analyzing and assessing those risks
Working to minimize the probability of their occurrence
Establishing contingency plans and budgets for dealing with any
that do occur
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P j t M t S ftP j t M t S ft
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Project Management SoftwareProject Management Software
such as MSP 2007such as MSP 2007 Specialized software used to manage projects
Assign resources
Compare project plan versions
Evaluate changes
Track performance
Imposes a methodology and common project management
terminology
Provides a logical planning structure
May enhance communication among team members
Can flag the occurrence of constraint violations Automatically formats reports
Can generate multiple levels of summary and detail reports
Enables what if scenarios
Can generate a variety of chart types
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R diR di M i P j t th Ri htM i P j t th Ri ht
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Reading:Reading: Managing Projects the RightManaging Projects the Right
Way: Key Principles for SuccessfulWay: Key Principles for Successful
ProjectsProjects
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Case:Case: Time Please, pp 825Time Please, pp 825
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