Corner points of the feasible region for an LPP are (0,2),(3,0),(6,0), (6,8) and (0,5) . Let F = 4x + 6y be the objective function. The minimum value of F occurs at Solution |c|c| Corner points & Corresponding value of F = 4x + 6y (0,2) & 12 Minimum (3,0) & 12 Minimum (6,0) & 24 (6,8) & 72 Maximum (0,5) & 30 Hence, minimum value of F occurs at any points on the line segment joining the points (0,2) and (3,0) .

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Corner points of the feasible region for an LPP are (0,2),(3,0),(6,0), (6,8) and (0,5) . Let $F = 4x + 6y$ be the objective function. The minimum value of $F$ occurs at
Solution

Hence, minimum value of $F$ occurs at any points on the line segment joining the points (0,2) and (3,0) .

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📘 Linear Programming NCERT,Exemp,Q.32,Page,256 MCQ 1 mark

Corner points of the feasible region for an LPP are (0,2),(3,0),(6,0), (6,8) and (0,5) . Let $F = 4x + 6y$ be the objective function. The minimum value of $F$ occurs at

Solution

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Hence, minimum value of $F$ occurs at any points on the line segment joining the points (0,2) and (3,0) .

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Corner points of the feasible region for an LPP are (0,2),(3,0),(6,0), (6,8) and (0,5) . Let $F = 4x + 6y$ be the objective function. The minimum value of $F$ occurs at Solution Hence, minimum value of $F$ occurs at any points on the line segment joining the points (0,2) and (3,0) .

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Corner points of the feasible region for an LPP are (0,2),(3,0),(6,0), (6,8) and (0,5) . Let $F = 4x + 6y$ be the objective function. The minimum value of $F$ occurs at
Solution

Hence, minimum value of $F$ occurs at any points on the line segment joining the points (0,2) and (3,0) .