MTH601 Final Term Solved Mega File by Rizwan
- Type
- Final term past paper
- Course
- MTH601 Operations Research
- Size
- PDF 6.3 MB
- Updated
- 23 Oct 2026
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While solving an LP problem by the Simplex method, in the standard table, the element at the intersection of key column and key row is called ------ element.
- Entering
- Leaving
- Slack
Pivot
In the initial table of Simplex method, the objective function should not contain the terms involving -- variables Artificial Degener ate Basic Non basic
If a balanced Transportation problem with ‘m’ sources and ‘n’ sinks then degeneracy will arise only if there are less than ----- independent allocations in the solution. m–n–1
m+n-1
(In this question all options are in (-) negative range like m–n–1 , m–n–2 m–n–3, m–n–
- and there was no one true. correct was m+n–1 .however i select m–n–1 ).
Which of the following type of Elementary matrix operations are performed while solving an Assignment problem by Hungarian’s method?
Row operations
above None of the above
Check Not sure
While solving an Assignment problem by Hungarian’s method, in the modified cost matrix if the minimum number of horizontal and vertical lines to cover zeros are not equal to the number of rows (or columns), then which of the following operation is done?
Subtract smallest element of uncovered rows from all other elements of uncovered cells
Which of the following is a characteristic of critical path scheduling techniques? The jobs or tasks are dependent on each other Interruptions may be permitted if they are documented
The jobs or tasks must be well defined, and their completion marks the end of the project
The jobs or tasks do not necessarily have to be in a predetermined sequence
Search and cutting methods are used to solve following types of problems Transportation Assignment
Integer Programming
Queuing problems
A feasible solution is called a solution if the number of non negative allocation is equal to “m + n – 1” (Here m is the number of rows, n is the number of columns in transportation problem)
basic feasible
non basic feasible basic infeasible optimal
Consider the following cost table
Using Vogel’s Approximation Method, which one is the starting cell?
S1 à D1
S3 à D1 S2 à D2 S2 à D1
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