Question

Question 3 1 pts Consider the network described in the table below. Activity Preceding Optimistic Probable Pessimistic 11 14
10 DE Calculate the Variance of the project 1.78 1.36 4.14 5.82 None of the above
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Answer #1

1. C. 4.14

EXPECTED TIME

FORMULA:

(a + (4m) + b) / 6

A = (5 + (4 * 11) + 14) / 6 = 11

B = (3 + (4 * 3) + 9) / 6 = 4

C = (6 + (4 * 10) + 14) / 6 = 10

D = (3 + (4 * 5) + 7) / 6 = 5

E = (4 + (4 * 6) + 11) / 6 = 7

F = (6 + (4 * 8) + 13) / 6 = 9

G = (2 + (4 * 4) + 6) / 6 = 4

H = (3 + (4 * 3) + 9) / 6 = 4


VARIANCE

FORMULA:

((b - a) / 6) ^ 2

A = (14 - 5) / 6) ^ 2 = 2.25

B = (9 - 3) / 6) ^ 2 = 1

C = (14 - 6) / 6) ^ 2 = 1.78

D = (7 - 3) / 6) ^ 2 = 0.44

E = (11 - 4) / 6) ^ 2 = 1.36

F = (13 - 6) / 6) ^ 2 = 1.36

G = (6 - 2) / 6) ^ 2 = 0.44

H = (9 - 3) / 6) ^ 2 = 1

CPM ANALYSIS


ACTIVITY

DURATION

ES

EF

LS

LF

SLACK

A

11

0

11

3

14

3

B

4

0

4

8

12

8

C

10

0

10

0

10

0

D

5

11

16

14

19

3

E

7

4

11

12

19

8

F

9

10

19

10

19

0

G

4

16

20

19

23

3

H

4

19

23

19

23

0


FORWARD PASS = ES = MAX EF OF THE PREDECESSOR

EF = ES + DURATION

BACKWARD PASS = LF = MIN LS OF ALL PREDECESSORS

LS = LF - DURATION

CRITICAL PATH = PATH WITH LONGEST DURATION AND 0 NET SLACK

CRITICAL PATH & DURATION

C + F + H = 23


VARIANCE OF CRITICAL PATH = 1.78 + 1.36 + 1 = 4.14

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