A company needs 50 new machines. The machines have an economic life of two years
and can be purchased for Rs 4,500 or be leased for Rs 2,800 per year. The purchased
machines, at the end of two years, have no salvage value. Company has Rs 1,00,000
in uncommitted funds that can be used for the purchase or the lease of machines at
the beginning of year 1. The company can obtain a loan of upto Rs 2,00,000 at 18 per
cent interest per year. According to the terms of loans, the company has to repay the
amount borrowed plus the interest at the end of each year. Each machine can earn
Rs 3,000 per year. The earnings from the first year can be used to lease costs and the
repayment of debt at the start of the second year. The company wants to minimize the
total cost of using 50 machines over a two-year period. The objective is to minimize
the costs of purchasing machines or leasing machines during the years 1 and 2, and to
minimize the interest payments on funds borrowed to obtain the machines. Formulate
this problem as a linear programming problem.
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