We welcome you to this super fun & informative Linear programming quiz! In an attempt to get solutions or make tough decisions, linear programming in mathematics helps us identify the best outcome of a situation. Find out how good you are with the operations research algorithms in linear programming. Do you think you can answer all the questions correctly in our quiz? All the questions in the quiz are compulsory, so please make sure to read all the questions carefully before attempting. All the best!
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False
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Linear programming
LP
Linear optimization
All of the above
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True
False
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A → 1; B → 2; C → 3; D → 4; E → 5
A → 2; B → 4; C → 5; D → 1; E → 3
A → 5; B → 1; C → 3; D → 4; E → 2
A → 2; B → 5; C → 3; D → 4; E → 1
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Objective variable
Subjective variable
Decision variable
None of the above
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True
False
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20
21
22
23
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True
False
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True
False
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True
False
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Optimal value
Solution
Constraints
None of the above
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True
False
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Austin (Edmonton), Boston (Denver), Chicago (Fargo)
Austin (Fargo), Boston (Edmonton), Chicago (Denver)
Austin (Denver), Boston (Fargo), Chicago (Edmonton)
Austin (Edmonton), Boston (Fargo), Chicago (Fargo)
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Maximal Flow
Shortest Path Method
Minimal Spanning Tree
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$58
$68
$78
$88
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True
False
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Transportation model is a procedure that finds the least costly means of moving products from a source to a destinations
Northeast-Corner Rule is a method of transportation modelling
Optimal value can be the smallest or largest value of the objective function
Optimal solution is the collection of values of the x, y, z, . , . , that gives the optimal value
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O-C-G-T
O-B-G-F-I-T
O-A-D-H-T
O-B-F-I-T
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$420
$460
$510
$560
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True
False
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14,980
14,960
14,940
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O-A-B-E-T
O-C-E-T
O-B-C-E-T
O-A-B-D-T
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23
24
25
26
Vogel's Approximation Model
Hungarian Method
Least-Cost Method
Northwest-Corner Rule
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True
False
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17
16
18
19
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10
6
15
4
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Identify each column’s minimum, and subtract it from all the entries of the column.
Draw the minimum number of straight lines in the last reduced matrix that will cover all the zero entries
For the original cost matrix, identify each row’s minimum, and subtract it from all the entries of the row.
Select the smallest uncovered element; subtract it from every uncovered element; add it to every element at the intersection of two lines.
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21
25
30
32
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Transportation modelling
Assignment modelling
Network optimization
All of the above
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Machine A-Job 2 ,Machine B -Job 1
Machine B-Job 2 ,Machine C -Job 1
Machine A-Job 1 ,Machine B -Job 2
Machine A-Job 3 ,Machine B -Job 2
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False
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