Question

tual code de a Activity Predecessor Normal time A 2 B 3 C B A С 5 G. F H 15 HH 2 D И N M, J 1
- Calculate early start (ES), early finish (EF), late start (LS) and late finish (LF) for each activity - Draw Activity on Ar
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Answer #1

1. Early Start, Early Finish, Latest Start, Latest Finish (For Calculation, Refer To The Below AON Diagram)

Activity Predecessor Duration ES EF LS LF
A - 2 0 2 0 2
B - 3 0 3 0 3
C B 1 4 5 4 5
D A 2 3 5 9 11
E A 1 3 4 3 4
F C 5 6 11 6 11
G F 3 12 15 12 15
H G,D 12 16 28 16 28
I G 7 16 23 16 23
J I 2 24 26 24 26
K D 7 6 13 12 19
L K 1 14 15 20 21
M L 4 16 20 22 26
N J 3 27 30 27 30
O M,J 1 27 28 27 28

2. Activity on Arrow

ES Act EF SL SL ES=EF of Predessor+1 EF=ES+Dur LSELF-Dur LFƏLS of Successor-1 SL=LS-ES; LF-EF LS Dur LF 16 M20 0 A 2 3D 5 6 63. Activity On Node

K L D 12 13 14 A 4 M 1 D A 15 5 00 J H B 2. с F H 3 J 6 7 11 9 104. Slack Of Activities (Refer To The Above AON Diagram for Calculation)

Activity Predecessor Duration SL
A - 2 0
B - 3 0
C B 1 0
D A 2 6
E A 1 0
F C 5 0
G F 3 0
H G,D 12 0
I G 7 0
J I 2 0
K D 7 6
L K 1 6
M L 4 6
N J 3 0
O M,J 1 0

5. Critical Paths

Critical Paths are highlighted in the AON diagram in red color. The paths are shown below. (Critial path is the chain with the least float, typically zero float).

Path A-E

Path B-C-F-G-I-J-N

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