An engineering company needs to decide whether or not to build a new factory. The costs...
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An engineering company needs to decide whether or not to build a new factory. The costs of building the factory are $150 million initially, together with a further $100 million at the end of the next two years. Annual operating costs are $5 million commencing at the end of the third year. Annual revenue is predicted to be $50 million commencing at the end of the third year. If the interest rate is 6% compounded annually, find (a) the present value of the building costs; (b) the present value of the operating costs at the end of n years (n> 2); (c) the present value of the revenue after n years (n> 2): (d) the minimum value of n for which the net present value is positive. An engineering company needs to decide whether or not to build a new factory. The costs of building the factory are $150 million initially, together with a further $100 million at the end of the next two years. Annual operating costs are $5 million commencing at the end of the third year. Annual revenue is predicted to be $50 million commencing at the end of the third year. If the interest rate is 6% compounded annually, find (a) the present value of the building costs; (b) the present value of the operating costs at the end of n years (n> 2); (c) the present value of the revenue after n years (n> 2): (d) the minimum value of n for which the net present value is positive. An engineering company needs to decide whether or not to build a new factory. The costs of building the factory are $150 million initially, together with a further $100 million at the end of the next two years. Annual operating costs are $5 million commencing at the end of the third year. Annual revenue is predicted to be $50 million commencing at the end of the third year. If the interest rate is 6% compounded annually, find (a) the present value of the building costs; (b) the present value of the operating costs at the end of n years (n> 2); (c) the present value of the revenue after n years (n> 2): (d) the minimum value of n for which the net present value is positive. An engineering company needs to decide whether or not to build a new factory. The costs of building the factory are $150 million initially, together with a further $100 million at the end of the next two years. Annual operating costs are $5 million commencing at the end of the third year. Annual revenue is predicted to be $50 million commencing at the end of the third year. If the interest rate is 6% compounded annually, find (a) the present value of the building costs; (b) the present value of the operating costs at the end of n years (n> 2); (c) the present value of the revenue after n years (n> 2): (d) the minimum value of n for which the net present value is positive.
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