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Linear Programm...

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  • Question 1
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    In North west corner rule the allocation is done in 

  • Question 2
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    In Graphical solution the feasible solution is any solution to a LPP which satisfies 

  • Question 3
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    Which of the following is not true about feasibility?

  • Question 4
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    In Graphical solution the redundant constraint is

  • Question 5
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    In a graphical solution, the feasible region is:

  • Question 6
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    One disadvantage of using North-West Corner rule to find initial solution to the transportation problem is that

  • Question 7
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    One disadvantage of using north west corner rule to find initial solution to the transportation problem is that

  • Question 8
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    Directions For Questions

    A company manufactures two types of calculators - normal calculator and scientific calculator. Due to demand in the market, the company must produce a minimum of $$100$$ normal and $$80$$ scientific calculators daily. The constraints on the manufacturing limits the production to a maximum of $$200$$ normal and $$170$$ scientific calculators. Also, a minimum of total $$200$$ calculators must be produced in a day. A normal calculator sold incurs a loss of Rs. $$2$$, whereas a scientific calculator gains a profit of Rs. $$5$$.

    $$($$Take $$x$$ and $$y$$ as the quantity of normal and scientific calculators produced in a day respectively.$$)$$

    ...view full instructions

    Which of the following is not a corner point $$(x,y)$$ in the formulation of the given LPP?

  • Question 9
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    A farmer has $$10$$ acres of land to plant wheat and rye. He has to plant atleast $$7$$ acres. Each acre of wheat costs $$\$200$$ and each acre of rye costs $$\$100$$ to plant. He has only $$\$1200$$ to spend. Moreover, the farmer has to get the planting done in $$12$$ hours and it takes $$1$$ hour to plant an acre of wheat and $$2$$ hours to plant an acre of rye. An acre of wheat yields a profit of $$\$500$$ and an acre of rye yields a profit of $$\$300$$.

    $$($$Take $$x$$ and $$y$$ as the acres of wheat and rye planted respectively$$)$$. What is the maximum profit that the farmer can make?

  • Question 10
    1 / -0

    Directions For Questions

    A company manufactures two types of calculators - normal calculator and scientific calculator. Due to demand in the market, the company must produce a minimum of $$100$$ normal and $$80$$ scientific calculators daily. The constraints on the manufacturing limits the production to a maximum of $$200$$ normal and $$170$$ scientific calculators. Also, a minimum of total $$200$$ calculators must be produced in a day. A normal calculator sold incurs a loss of Rs. $$2$$, whereas a scientific calculator gains a profit of Rs. $$5$$.

    $$($$Take $$x$$ and $$y$$ as the quantity of normal and scientific calculators produced in a day respectively.$$)$$

    ...view full instructions

    The maximum profit that can be made in a day is:

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