A company produces two types of belts A & B with a profit of Rs 2 and Rs 1.50 respectively. Belt of type A needs twice as much time to make as belt type B . The company can produce at the most 1000 belts of type B per day . Material for 800 belts is available per day . At the most, 400 buckles for belt type A and 700 for belts type B are available . Then the appropriate LPP is :

Question

A company produces two types of belts A & B with a profit of Rs 2 and Rs 1.50 respectively. Belt of type A needs twice as much time to make as belt type B . The company can produce at the most 1000 belts of type B per day . Material for 800 belts is available per day . At the most , 400 buckles for belt type A and 700 for belts type B are available . Then the appropriate LPP is :

Accepted Answer

$$x + y \leq 800$$, $$x \leq 400$$, $$y \leq 700$$, $$2x + y \leq 1000$$, $$x, y \geq 0$$, Max(z) = 2x + 1.5y

Answer

$$x + y \leq 800$$, $$x \geq 400$$, $$y \geq 700$$, $$2x + y \leq 1000$$, $$x, y \geq 0$$, Max(z) = 2x + 1.5y

Answer

$$x + y \geq 800$$, $$x \geq 400$$, $$y \geq 700$$, $$2x + y \geq 1000$$, $$x, y \geq 0$$, Max(z) = 2x + 1.5y

Answer

$$x + y \leq 800$$, $$x \leq 400$$, $$y \leq 700$$, $$2x + y \geq 1000$$, $$x, y \geq 0$$, Max(z) = 2x + 1.5y

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