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Quiz No. 2
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Opening Date: Jan 30, 2020 12:00 AM
Closing Date: Feb 04, 2020 11:59 PM -
Assignment: MTH601 (Fall 2019)
Maximum Marks: 15 Due Date: 18 -11-2019
DON’T MISS THESE: Important instructions before attempting the solution of this assignment:
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fc609cc7-c9d1-42ae-8130-61119c262e34-image.png
Construct a table which shows the relationship between the activities and their predecessors.Calculate the following time estimates for each activity.
Earliest Start Time (EST)
Earliest Finish Time (EFT)
Latest Start Time (LST)
Latest Finish Time (LFT)
Calculate the total float for each activity.
Identify the critical path.
Find the project completion time.
Note: The duration of each given activity is in days.
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Excess of inventories are undesirable due to the following reasons; MTH601
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Quiz No. 1
Opening Date: Nov 26, 2019 12:00 AM
Closing Date: Dec 02, 2019 11:59 PM -
MTH601 Mid Term Paper Solved
mth601 midternsolvedmcq.docMTH601 Spring_2009_MidTerm_OPKST_OperationsResearch_MTH601.doc
MTH601 Final Term Paper Solved
MTH601 Orignal Solved Final Term Papers Made By Waqar Siddhu 1.pdf
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Opening Date: Jul 18, 2019 12:00 AM
Due Date: Jul 21, 2019 11:59 PM
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formula?
MTH601 Mid and Final Term Past Solved Paper
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MTH601 Mid Term Paper Solved
mth601 midternsolvedmcq.docMTH601 Spring_2009_MidTerm_OPKST_OperationsResearch_MTH601.doc
MTH601 Final Term Paper Solved
MTH601 Orignal Solved Final Term Papers Made By Waqar Siddhu 1.pdf
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How the problem of the degeneracy arises in a transportation problem?
Define the followings in Queuing Theory.
a. Customer
b. Server
c. PriorityWhat are the variants of the simplex method? Write few lines about the followings.
(a) Unbounded solution.
(b) Unrestricted variablesFive different machines can process any of the five required jobs with different profits
resulting from each assignment.
Find the maximum profit possible through optimum assignmentsHow can the linear programming be applied to management problem?
Consider the transportation problem having the following parameter table.
Use the northwest corner rule to obtain an initial basic feasible solution -
Question No. 1
Marks : 4
Define the followings.
(a) Impossible Assignment
(b) Unbounded Solution. -
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