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Questions  >>  CBSE XII  >>  Math  >>  Linear Programming
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A company manufactures two types of sweaters :type A sweaters type B.It costs Rs 360 to make a type A sweater and Rs 120 to make a type B sweater.The company can make at most 300 sweaters and spend at most Rs72,000 a day.The number of sweaters of type B cannot exceed the number of sweaters of type A by more than 100.The company makes a profit of Rs 200 for each sweater of type A and Rs 120 for every sweater of type B.Formulate this problem at a LPP to maximise the profit to the company.

$\begin{array}{1 1}(A)\;z=120x+200y \\ (B)\;z=360x+120y \\ (C)\;z=200x+120y \\(D)\;z=120x+360y \end{array} $

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