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Formulate the L.P.P to minimize the cost | ||||||||||||||
Min $z=40x+60y$ $3x+2y≥9$ $4x+y ≥5$ $x,y ≥ 0$ Min $z=9x+5y$ $3x+2y ≥ 40$ $4x+y ≥ 60$ $x, y ≥ 0$ Min $z= 40 x+ 60 y $ $3x+ 2y ≤9$ $4x +y ≤ 10$ $x, y ≤0$ Min $z=9x + 5y$ $3x+ 2y ≤ 40$ $4x+y ≥60$ $x, y ≥0$ |
Min $z=40x+60y$ $3x+2y≥9$ $4x+y ≥5$ $x,y ≥ 0$ |
The correct answer is Option (3) function $Z = 40x+60y$ (optimize/minimize cost) constraints $x,y≥0$ minimum required of Calcium = 9 $⇒3x+2y≥9$ minimum required of vitamin = 5 $⇒4x+y≥5$ |
