Ch. 15 Project Management Flashcards

1
Q

the process of organizing, planning, and monitoring an effort consisting of various constraints

A

Project Management

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2
Q

Characteristics of project management:

A

Many projects do not finish on schedule or budget

Time delays frequently occur.

Budget overruns are common-place

Many projects fall short of planned technical content

Some projects are canceled before completion

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3
Q

how is project management different from management of more traditional activities?

A

has limited time framework and unique set of activities involved, which gives rise to a host of unique problems

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4
Q

a person who promotes and supports a project

A

project champions

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5
Q

a hierarchical listing of what must be done during a project

A

work breakdown structure (WBS)

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6
Q

A Project is

A

Interrelated set of activities

Each activity has a definite starting/ending point

Some tasks can be conducted in parallel

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7
Q

Activity

A

The smallest unit of a project

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8
Q

network diagram convention in which nodes designate activities
has a starting node, S, which is actually not an activity but is added in order to have a single starting node
activities are referred to by a letter (or number) assigned to a node

A

activity-on-node (AON)

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9
Q

network diagram convention in which arrows designate activities
activities can be referred to by their endpoints or by a letter assigned to an arrow

A

activity-on-arrow (AOA)

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10
Q

Project management 3 points

A

Defining project goals
Planning project activities
Coordinating resources

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11
Q

A planning system for integrating schedules, costs, and resource allocation

A

Earned value analysis—

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12
Q

CAPM

A

critical path method

for planning and coordinating large projects

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13
Q

PERT

A

program evaluation and review technique

for planning and coordinating large projects

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14
Q

How are earliest start dates calculated?

A

They are computed by adding up the durations of tasks along the network paths from left to right

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15
Q

How is the earliest completion date calculated?”

A

Add the expected duration to the earliest start date

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16
Q

Define backward path analysis?

A

A way to calculate the latest start and completion for all tasks in a project network
The backward pass is done by starting with the project completion date (defined by the critical path), and then subtracting the task times from right to left along the paths in the network.

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17
Q

individual responsible for managing the overall effort

A

Project Manager

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18
Q

cross-functional group assigned to specific task functions

A

Project Team

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19
Q

structure used to organize and implement the project

A

Project Management System

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20
Q

Project life cycle

A

(1) initiating
(2) planning
(3) executing
(4) monitoring and controlling
(5) closing

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21
Q

initiating phase of a project:

A

goals, specifications, feasibility, tasks, responsibilities

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22
Q

planning phase of a project:

A

schedules, budgets, resources, risks, staffing

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23
Q

executing phase & monitoring/controlling phase of a project:

A

status reports, changes, quality, manage, monitor and control

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24
Q

closing phase of a project

A

train customer, transfer documents, release resources, reassign staff, lessons learned

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25
A type of bar chart that depicts the tasks on the vertical axis and time intervals on the horizontal axis you can add percentage completed as well
Gantt Chart
26
Gantt Chart Facts
a popular visual tool for planning and scheduling simple projects fails to reveal certain relationships among activities that can be crucial to effective project management
27
a hierarchical listing of what must be done during a project
work breakdown structure (WBS)
28
diagram of project activities that shows sequential relationships by use of arrows and nodes
network (precedence) diagram
29
the minimum time required to complete all of the project tasks
Critical Time
30
the set of activities with zero slack that require the longest time to complete. There can be more than one CP
Critical path
31
project costs
Budget
32
consume resources and/or time.
activities
33
the starting and finishing of activities, designated by nodes in the AOA convention
events
34
"the longest path; determines expected project duration | --has 0 slack"
critical path
35
allowable slippage for a path; the difference between the length of a path and the length of the critical path
slack
36
estimates of times that allow for variation
probabilistic
37
time estimates that are fairly certain
deterministic
38
expected length of the project
equal to the length of the critical path
39
the earliest time activity can start, assuming all preceding activities start as early as possible
ES
40
the earliest time the activity can finish
EF
41
the latest time the activity can finish and not delay the project
LF
42
the length of time required under optimum conditions, represented by To
optimistic time
43
" | the length of time required under the worst conditions; represented by Tp"
pessimistic time
44
the most probable amount of time required; represented by tm
most likely time
45
the shortest time in which the activity can be completed, if all goes exceptionally well
Optimistic (MO):
46
the probable time required to perform the activity
Most likely (ML):
47
the longest estimated time required to perform an activity
Pessimistic (MP):
48
Task Times Distributions
Constant Normal Beta
49
variance of each activity time
the size of the variance reflects the degree of uncertainty associated with an activity's time; the larger the variance, the greater the uncertainty
50
represented by a normal distribution
path distribution
51
2-4-6
2=optimistic time 4=most likely time 6=pessimistic time
52
z -- what does it stand for?
indicates how many standard deviations of the path distribution the specified time is beyond the expected path duration - -the more positive the value, the better - -a negative value of z indicates that the specified time is earlier than the expected path duration - -the probability is equal to the area under the normal curve to the *left* of z
53
rule of thumb for z
if the value of z is +3.00 or more, treat the probability of path completion by the specified time as 100%
54
Constant
All three time are equal.
55
Normal
Both the optimistic time and the pessimistic times are equal distance from the most likely time.
56
Beta
Either the optimistic or pessimistic time is further distance from the most likely time. used to describe the inherent variability in activity time estimates can be symmetrical or skewed to either the right or the left according to the nature of a particular activity the mean and variance of the distribution can be readily obtained from the three time estimates the distribution is unimodal with a high concentration of probability surrounding the most likely time estimate
57
Single time estimates | Multiple time estimates
Network
58
is an analytical method for determining the optimal way to reduce overall project time at minimum cost Goal to reduce project time and properly allocate resources Objective is to achieve a given project schedule based on minimizing the total crashing cost Typically, the activities with the lowest crashing costs that are on the critical path(s) are initially selected Often, linear programming is used for determining the optimal crashing schedule Not all tasks can be crashed
Minimum cost scheduling (Crashing)
59
—The process of determining which tasks should be
Crashing
60
—The minimum time in which a task can be completed
Crash time—
61
shortening activity duration - -can do this by increasing direct expenses to speed up the project, thereby realizing savings on indirect project costs - -activities on the critical path are potential candidates for crashing, because shortening noncritical activities would not have an impact on total project duration
crash
62
procedure for crashing
(1) crash the project one period at a time (2) crash the least expensive activity 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