Reference no: EM132255939
Question 1 - Consider the following project diagram. (The unit is day.)
![364_figure.png](https://secure.expertsmind.com/CMSImages/364_figure.png)
(1) How many days will the project take?
(2) The critical path is ______ (do not include vertex START and FINISH. for example, ABCDE)?
(3) How much is the float of activity C?
(4) How much is the float of activity D?
(5) If activity C is delayed by five (5) days, what will be the completion time of the project?
(6)If activity C is finished by one (1) day early, what will be the completion time of the project?
(7) If activity D is delayed by five (5) days, what will be the completion time of the project?
(8) If activity D is finished by four (4) day early, what will be the completion time of the project?
Question 2 - The activities for a breakfast are shown in the table below.
Activity
|
Description
|
Duration (in minutes)
|
Preceding Activity
|
A
|
Get up
|
15
|
-
|
B
|
Make tea
|
3
|
D, E
|
C
|
Fill kettle
|
1
|
A
|
D
|
Fetch milk
|
1
|
A
|
E
|
Boil water
|
5
|
C
|
F
|
Milk on cereal
|
1
|
D
|
G
|
Make toast
|
4
|
H
|
H
|
Cut bread
|
2
|
A
|
I
|
Eat
|
8
|
B, F, G
|
(a) Use the activity network construction algorithm to number the vertices and to draw a fully-labelled activity network. (No need to key-in here).
(b) Apply Critical path construction algorithm to the activity network to find a critical path. (Do not include START or FINISH, Eg. ABCDEFG).
(c) Write down the minimum breakfast time (in minutes).
(d) Write down the earliest starting time ______ and latest starting time ______ for activity D (in minutes).
(e) Write down the earliest starting time ______ and latest starting time ______ for activity G (in minutes).