In a Linear programming problem.
Match List – I with List – II.
|
LIST I |
LIST II |
|
A. restrictions on the variables are |
I. unbounded |
|
B. Function to be optimized is |
II. feasible |
|
C. Region determined by all linear inequalities is |
III. constraints |
|
D. Optimal value may or may not exist if the solution region is |
IV. objective |
Choose the correct answer from the options given below:
Answer & explanation
Correct answer: option 3
The correct answer is Option (3) → A - III, B - IV, C - II, D - I
$\text{(A)}\; \text{Restrictions on variables} \Rightarrow \text{constraints} \Rightarrow \text{(III)}$
$\text{(B)}\; \text{Function to be optimized} \Rightarrow \text{objective} \Rightarrow \text{(IV)}$
$\text{(C)}\; \text{Region determined by inequalities} \Rightarrow \text{feasible} \Rightarrow \text{(II)}$
$\text{(D)}\; \text{Optimal value may not exist if region is} \Rightarrow \text{unbounded} \Rightarrow \text{(I)}$
A–III,\; B–IV,\; C–II,\; D–I