Decision Science | Chapter 4 | Part 4 | MBA MCQs | DS
Decision Science MCQs
Decision Science MCQs
Let X be the number of units to make and Y be the number of units to buy. If its cost is Rs. 3 to make a unit and Rs. 4 to buy a unit and 3000 units are needed, the objective function is:
Max (3X+4Y)
Min 3000 (3X+4Y)
Max (9000X+12000Y)
Min (3X+4Y)
Find, if possible, the minimum value of the objective function 3x-4y subject to the constraints -2x+y <= 12, x-y <= 2, x >= 0 and y >= 0
No solution
-8
8
0
Transportation techniques are basically used for
Reduce the cost of transportation
allocating the man machine combination
Increase the total revenue
To provide quality service to customers
When the problem contains total number of allocations not equal to (m+n-1) the case is considered as:
Unbalanced
Degenerate
Feasible
Balanced
Which of the following considered to give optimum basic feasible solution,
North west corner
least cost method
VAM
MODI
What is penalty in VAM
difference between two highest cost
difference between alternate cost
difference between lowest and second lowest cost
none of the given
The unbalanced problem of Transportation is solved with the help of:
dummy row
dummy column
a) or b)
both a) and b)
The occurrence of degeneracy while solving a transportation problem means that
total supply = total demand
the solution obtained is not feasible
few allocations become negative
none of the given
The stepping-stone method requires that one or more artificially occupied cells with a flow of zero be created in the transportation tableau when the number of occupied cells is fewer than
m + n - 2
m + n - 1
m + n
m + n + 1
The assignment problem is a special case of the
transportation problem
transshipment problem
maximal flow problem
shortest-route problem
Operations Research techniques helps to find ………..solution
Feasible
non-feasible
Optimal
non-optimal
The best use of linear programming technique is to find an optimal use of
Money
Manpower
Machine
all of the above
While solving an assignment problem, an activity is assigned to a resource through a square with zero opportunity cost because the objective is to
Minimize total cost of assignment
reduce cost of assignment to zero
reduce cost of that particular assignment to zero
all of the above
The purpose of dummy row or column in an assignment problem is to
Obtain balance between total activities and total resources
prevent a solution from becoming degenerate
provide a means of representing a dummy problem
none of the above
Maximization assignment problem is transformed into minimization problem by
adding each entry in a column from the maximum value in that colum
subtracting each entry in a column from the maximum value in that column
subtracting each entry in a table from the maximum value in that column
any of the above
Allocation of sales territory to sales person is ____________ problem
Maximization problem
Minimization problem
both
none of the above
Balance matrix is__________
no. of lines = no. of rows & columns
no. of rows = no. of columns
no. of lines = no. of rows
none of the above
In Assignment techniques Hungarian method is also known as
Flood’s Techniques
Markov Chain
Maxi method
Hungarian’s Techniques
If there were n workers and n jobs there would be
n! solutions
(n-1)! solutions
n!n solutions
n solutions
Traffic Intensity means :
a) Probability that the server is busy
Both a) and c)
c) Probability that there are more than one customer in the system
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