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UNIT 2: CHART AND PROJECT IMPLEMENTATION
SHCEDULE
INTRODUCTION
This unit will be discuss about the application of Bar Chart, Critical Path Method and
Microsoft Project Basic Operation in the project management.
2.1 BAR CHART METHOD
Schedule is a tool; it can be used to manage, coordinate, control and report.
Depending on the sophistication of the user, the schedule can take different forms.
There are a number of different forms of schedules that may be used, including written
schedules, bar graph, network schedules, and others.
Bar Chart also called a Gantt Chart is graphically the most simple of scheduling
methods. Bar Chart is one of the oldest scheduling technique and wide acceptance
because it is readily understood by almost every one. It is very easy to develop and
used, useful technique for a small project, task schedule can be graphically presented
on the time-scale but the main weakness is that Relationship that exists between the
tasks cannot be shown (no defined relationship). Figure 2.1(a) below shows Bar
Charts that graphically simple, easily to read and understood, and inexpensive to
produce.
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Example 2.1
From the Figure 2.1(b) below shows a simple bar graph schedule for a construction
project. Calculate scheduled and actual cumulative progress and plotted for the first
three weeks for physical progress of the project.
Notes:
The column headed Hours indicates the estimated number of labour-hours required
for each activity. The column Weight indicates the portion of the total project effort
accounted for by each activity. Notice that two horizontal blocks are provided opposite
each activity. The upper block (SCH) represents scheduled progress and the lower
block (ACT) is used to record actual progress as work proceeds. For each block, a barextends from starting to ending times. The number above each bar indicate
percentage of activity completion at each major time division.
The Normal Progress Curve or S-Curve is shown in Figure 2.1(c). As the curve
indicates, progress is slow at the beginning of a project as work is organized and
workers become familiar with work assignments and procedures. Thus, only about 15%
of the project is completed in the first 25% of the project time. After that, progress is
made at a rather constant rate until 85% of the work is completed at the end of 75% of
project time. Progress again slows as finishing work and project demobilization take
place.
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Figure 2.1(b)
Figure 2.1(c)
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Solution:
Step 1 : Calculate Weighting Factors
Example, Clearing and Stripping activity required 750 labour-hours of work, which
represent 4.7% of the 15,900 labour-hours required for the entire project.
(750 / 15900 ) x 100% = 4.7%
Step 2 : Calculate Scheduled Cumulative Progress and plotted
Cumu lat ive prog ress = Activ i ty Progress x Weight
Example calculation for the scheduled cumulative progress for the first three weeks of
the project as follow.
End of First Week
Progress Activity 1 = (0.20 x 4.7) = 0.9%
End of Second Week
Progress Activity 1 + Activity 2 + Activity 3
= (0.70 x 4.7) + (0.60 x 0.9) + (0.15 x 26.4) = 7.8%
End of Third Week
Progress Activity 1 + Activity 2 + Activity 3
= (1.00 x 4.7) + (1.00 x 0.9) +(0.40 x 26.4) = 16.2%
Step 3 : Calculate Actual Cumulative Progress and plotted
End of First Week
Progress Activity 1 = (0.00 x 4.7) = 0.0%
End of Second Week
Progress Activity 1 + Activity 2 + Activity 3
= (0.45 x 4.7) + (0.30 x 0.9) + (0.05 x 26.4) = 3.7%
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End of Third Week
Progress Activity 1 + Activity 2 + Activity 3
= (1.00 x 4.7) + (1.00 x 0.9) + (1.00 x 26.4) = 16.2%
Step 4 : Draw Progress Curve
Frequently, cumulative progress curves for a project are superimposed on the project s
bar graph schedule as illustrated in Figure 2.1 (d).
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Exercise 2.1
Q1. Discuss about the effective of planning in construction management.
Q2. From the Table 2.1(a) below shows that small project activities.i. Draw the bar chart using graph paper.
ii. Try to track Schedule vs Actual for physical progress of the project
No. List of activities SchedulePeriod (Week)
Successor Actual Period (Week)
1 Setting Out & Excavation 3 2 4
2 Footing 2 3 2
3 Ground Beam 2 4,5 2
4 Slab 1 - 1
5 Column 3 6 1
6 Roof Beam 1 7,8 0
7 Brick Wall 7 - 0
8 M & E 7 9 0
9 Building Envelope 2 10 0
10 Ark. Finishing 3 - 0
Table 2.1(a)
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2.2 CRITICAL PATH METHOD (CPM)
2.2.1 LOGICAL RELATIONSHIP OF PROJECT ACTIVITIES
Understand the order of how the job to be accomplished in the field. The planner must
understand how various activities of the project related to each other in term of their
logical sequence. Example preparing formwork before reinforcement could be place &
than pouring concrete.
2.2.2 PREDECESSORS AND SUCCESSORS
The project network indicates the order in which activities may be performed. From
the Figure 2.2 (c), activity A is a Predecessor of activity B and activity B is a
successors of activity A.
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From the Figure 2.2 (d) :, Activity D has predecessors A, B & C. Only one activity is
allowed between two verticles; dummy activities may be defined if necessary (with
zero duration). Activities (3,5) and (4,5) are dummy activities with zero duration
Figure 2.2(d) : Dummy activities
In this module there are two type of network methods. There is Precedence Diagram
Method (PDM) and Arrow Diagram Method (ADM) but only Arrow Diagram Method
(ADM) will be discuss in detail for this unit.
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2.2.3 PRECEDENCE DIAGRAM METHOD (PDM)
Precedence Diagram Method (PDM) also known as Activity On Node (AON). PDM
activity is place on the node. The arrow used to connect between project task to showtheir logical relationship. From the Figure 2.2 (e) shows that structure of PDM diagram
for pad footing.
Figure 2.2(e)
See the example below, Table 2.2 (a) shows list of tasks, predecessor and duration ofproject. Figure 2.2 (f) is a network diagram using PDM. The diagram must draw from
start until end of activity.
Figure 2.2 (f)
bzzz
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Task Predecessor Duration
A none 5
B A 3
C none 3
D B 2
E B,C 4
F D 4
G D 2
H E 8
I A 5
J F,G,H 3
Table 2.2 (a)
2.2.4 ARROW DIAGRAM METHOD (ADM)
Arrow Diagram Method (ADM) also known as Activity on Arrow (AOA. In arrow diagram
project task or activities are represented by the arrow and connected by the node to
express their logical relationship. Each activity as illustrated in Figure 2.2 (g) must start
and terminate at an event (represent by a circle). Events are numbered for identification
purposes and event numbers are also utilized to identify activities on the diagram.
Thus activity 5-6 refers to the activity starting at event 5 and ending at event 6.
Following are formula time, must to calculate from start activity until end. From the
calculation, Latest Time of Finish Event (LF) for last activity is actually a total project
period.
i. ES is the Earliest Time of Start Event
EF = ES + Duratio n
ii. LS is the Latest Time of Start Event
LS = LF Duration
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iii. EF is the Earliest Time of Finish Event
iv. LF is the Latest Time of Finish Event
v. Activity duration (D) is the time to complete an activity
Figure 2.2 (g): Arrow diagram notation
Figure 2.2 (h) and Figure 2.2 (i) shows a simple network diagram for a constructionproject. As mentioned earlier, the diagram graphically indicates the relationships
between activities. Activities progress in the direction shown by the arrows. Good
diagramming practice requires that diagrams present a clear picture of the project logic
and generally flow from left to right. Arrows should not point backward, although they
may point straight up or down.
Notice the dashed arrow in Figure 2.2 (h) and Figure 2.2 (i). This is called dummy
activity or simply a dummy . Dummies are used to impose logic constraints and prevent
duplication of activity numbers. They do not represent any work and, hence, always
have a duration of zero.
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Figure 2.2 (h): Arrow Diagram Method (ADM)
Figure 2.2 (i) : Arrow Diagram Method (ADM)
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Task Predecessor Duration
A none 5
B A 3
C none 3
D B 2
E B,C 4
F D 4
G D 2
H E 8
I A 5
J F,G,H 3
Table 2.2 (b)
Example 2.2
From the Table 2.2 (c) and Figure 2.2 (j) below ;
i. Calculate ES,EF,LS,LF from the project activities.ii. Determine critical line
iii. Determine project period
Bil List of activities completed period
(Week)
1 Site Clearing 4
2 Setting Out 3
3 Piling 2
4 Pile Cap & stump 2
5 Ground Beam 4
6 Slab 2
7 Column 3
8 Roof Beam 4
Table 2.2 (c)
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Figure 2.2 (j) : Arrow Diagram Method (ADM)
Solution:
Step 1: Calculate ES,EF (forward pass)
Forward Pass a process to find the earliest start time for all activities.
Site Clearing work
Node 1 & 2
Start ES at first node with 0, ES1=0
Calculate EF use this formula, EF = ES + Duration
EF2 = ES1+Duration EF2 = 0+4 = 4
Setting Out work
Node 2 & 3
ES2 =4 (Start from Node 2,ES2=EF2)
Calculate EF use this formula, EF = ES + Duration
EF3 = ES2+Duration EF3 = 4+3 = 7
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Piling work
Node 2 & 4
ES2 =4 (Start from Node 2,ES2=EF2)
Calculate EF use this formula, EF = ES + Duration
EF4 = ES2+Duration EF4 = 4+2 = 6
Dummy
Node 3 & 4
ES3 =7 (Start from Node 3,ES3=EF3)
Calculate EF use this formula, EF = ES + Duration
EF4 = ES3+Duration EF4 = 7+0 = 7
Now we have two arrow from node 2 and node 3 meet at node 4. From the Forward
Pass Theory, we must take the largest time of EF4 before continuing define ES4 for
Ground Beam work. Between 6 and 7, the largest must be 7, then fill 7 in the EF4 box.
Figure 2.2 (k)
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Continue calculate the ES and EF until finish (node 9) and fill in the table below.
Activity Duration ES EF LS LFSite Clearing 4 0 4
Setting Out 3 4 7
Piling 2 4 7
Pile Cap & Stump 2 4 11
GB 4 7 11
Slab 2 11 13
Col 3 11 14RB 4 14 18
Table 2.2 (c)
Step 2 : Calculate LS,LF (backward)
Backward a process to find latest finish time for all activities.
Roof Beam work
Node 9 & 8
Start LF 9 at last node with same value of EF 9=18
Calculate LS use this formula : LS = LF Duration
LF8 = LF 9 - Duration
EF 2 = 18-4 = 14
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Figure 2.2(l)
From the Backward Theory, if two arrow meet at one node, take the lowest time of LF
between the two value. Continue calculate the LS and LF until finish (from node 9 until
1) and fill in the table below.
Activity Duration ES EF LS LF
Site Clearing 4 0 4 0 4
Setting Out 3 4 7 4 7
Piling 2 4 7 4 7
Pile Cap & Stump 2 4 11 4 12
GB 4 7 11 7 11
Slab 2 11 13 12 14
Col 3 11 14 11 14
RB 4 14 18 14 18
Table 2.2 (d)
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Figure 2.2 (m)
Step 3: Determine critical line / critical path
Critical line / critical path are the longest paths of the planning from start to finish.
Usually the activity has same duration time start and finish. From the figure 2.2 (m), this
project critical for activities of site clearing, setting out, ground beam, column and roof
beam. The critical line is 1-2-3-4-5-8-9 with 18 week.
Step 4 : Determine project period
Total project period is 18 week
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Exercise 2.2
Q1. From the Table 2.2 (e) below shows list of project activity to construct the pad
footing at Surau Sek Keb Sri Gading.
i. Draw the logical network of the project
ii. Calculate ES,EF,LS,LF from the project activities.
iii. Determine critical line
iv. Determine project period
Nod List of activities Completed
period (Week)
1-2 Setting Out 2
2-4 Excavation 4
1-5 Order/prepare concrete material 1
1-3 Order/prepare bar reinforcement 3
3-4 Prepare Formwork 4
4-6 install bar reinforcement & formwork 2
5-6 Dummy -
6-7 Concrete 2
Table 2.2 (e)
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Q2. From the Table 2.2 (f) below shows list of small project activities those undertaken by a
contractor company.
i. Draw the logical network of the project
ii. Calculate ES,EF,LS,LF from the project activities.
iii. Determine critical line & project period
Bil List of activities Completed period
(Week)
1 1-2 4
2 1-3 1
3 1-6 12
4 2-4 10
5 3-5 8
6 4-6 8
7 5-6 8
8 5-7 4
9 6-8 8
10 7-8 7
Table 2.2 (f)