Question:
If corner points of a feasible region are (0, 0), (2,0) \((\frac{20}{19},\frac{45}{19})\) and (0, 3), then
(A) Maximum value of z=5x+3y is 10
(B) Minimum value of z=5x+3y is 0
(C) Maximum value of z=5x+3y is \(\frac{235}{19}\) and minimum value is 0
(D) Maximum value of z=5x+3y is 10 and minimum value is 0
Choose the correct answer from the options given below :
If corner points of a feasible region are (0, 0), (2,0) \((\frac{20}{19},\frac{45}{19})\) and (0, 3), then
(A) Maximum value of z=5x+3y is 10
(B) Minimum value of z=5x+3y is 0
(C) Maximum value of z=5x+3y is \(\frac{235}{19}\) and minimum value is 0
(D) Maximum value of z=5x+3y is 10 and minimum value is 0
Choose the correct answer from the options given below :
(A) Maximum value of z=5x+3y is 10
(B) Minimum value of z=5x+3y is 0
(C) Maximum value of z=5x+3y is \(\frac{235}{19}\) and minimum value is 0
(D) Maximum value of z=5x+3y is 10 and minimum value is 0
Choose the correct answer from the options given below :
Updated On: May 21, 2024
- (A) and (D) Only
- (B) and (D) Only
- (B) and (C) Only
- (A), (B) and (D) Only
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The Correct Option is C
Solution and Explanation
The correct option is (C):
(B) and (C) Only
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