A father deposits $ (100× N + 5,000) to a bank account at the end of the first year and then makes payments with an arithmetic increase of $(100xM+500) at the end of each year by the end of 12th year. The accumulated money will be withdrawn by his daughter at the end of years 17, 18, 19, 20, and 21 as uniform payments. Compound interest rate is 15% per year. a) Draw the cash flow diagram. b) Compute the value of the uniform payment. c) If the father deposits annual uniform payments of $(100x N + 5,000) with no gradient, what will be the answer of (b)?
A father deposits $ (100× N + 5,000) to a bank account at the end of the first year and then makes payments with an arithmetic increase of $(100xM+500) at the end of each year by the end of 12th year. The accumulated money will be withdrawn by his daughter at the end of years 17, 18, 19, 20, and 21 as uniform payments. Compound interest rate is 15% per year. a) Draw the cash flow diagram. b) Compute the value of the uniform payment. c) If the father deposits annual uniform payments of $(100x N + 5,000) with no gradient, what will be the answer of (b)?
Chapter4: Time Value Of Money
Section: Chapter Questions
Problem 2STP
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