Value after first year=(Savings in first year(1+Growth rate))/(Interest Rate-Growth Rate)
=(2000(1-0.03))/(0.09-(0.03))
=(1940/0.12)
=$16,166.67(Approx)
Hence present value of savings=Future value*Present value of discounting factor(rate%,time period)
=2000/1.09+$16,166.67/1.09
which is equal to
=$16,667(Approx).
You are thinking of building a new machine that will save you $2,000 in the first...
You are thinking of building a new machine that will save you $2,000 in the first year. The machine will then begin to wear out so that the savings decline at a rate of 4% per year forever. What is the present value of the savings if the interest rate is 6% per year? The present value is $_______. (Round to the nearest dollar.)
You are thinking of building a new machine that will save you $ 3000 in the first year. The machine will then begin to wear out so that the savings decline at a rate of 1% per year forever. What is the present value of the savings if the interest rate is 4 % per year? The present value of the savings is (Round to the nearest dollar.)
ill save you S3,000 ın he first year. The machine will at the savings decline a a rate of 2% per ha s he present value of h You are thinking o building a new machine ha savings if the interest rate is 5% per year? hen begn to wear out so ar o ever The present value of the savings is SRound to the nearest dollar.)
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correct, 4.5-16 You are thinking about investing in a mine that will produce $10,000 worth of ore in the first year. As the ore closest to the surface is removed it will become more difficult to extract the ore. Therefore, the value of the ore that you mine will decline at a rate of 8% per year forever. If the appropriate interest rate is 6%, then the value of this mining operation is closest to: