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    Everything you’ll ever need to know about Credit Cards you can find here at Linka Credit Cards 400 payday loan.

    What annual amount is required to deposit for five years to accumulate the amount of money with the same purchasing power as $ 680.58 today if the interest rate at market value is 10% per year and inflation is 8% per year?

    Solution First, find the actual number of future (inflated) dollars that will be required five years from now equivalent to $ 680.58 today. This is case 3 and Eq. (14.10) applies. F = (current purchasing power) (1 + ƒ) 5 = 680.58 (1.08) 5 = $ 1,000 The actual amount of the annual deposit is calculated with the interest rate (inflated) at market value of 10%. This is case 4 where A is calculated for a given F value. A = 1,000 (A / F, 10%, 5) = $ 163.80

    Comment The real interest rate is i = 1.85%, as determined by equation (14.9). To put the above calculations in perspective, if the inflation rate is zero when the real interest rate is 1.85%, the amount of future money with the same purchasing power as $ 680.58 today is, in effect, $ 680.58. So the annual amount required to accumulate this future amount in five years is A = 680.58 (A / F, 1.85%, 5) = $ 131.17. That is, $ 32.63 less than the $ 163.80 calculated before, where ƒ = 8%. This difference is due to the fact that, during inflationary periods, the dollars deposited have more purchasing power than the dollars recovered at the end of the period.


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