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A father, concerned about the rapidly rising cost of a college education, is planning a savings program to put his daughter through college. She is 10 years old, plans to enroll at the university 8 years from now, and should take 4 years to complete her education. Currently, the cost per year (for everything-food, clothing, tuition, books, transportation, and so forth) is $8,000, but a 10 percent annual inflation rate in these costs is forecasted. The father's bank account pays 12 percent interest rate, compounded annually. How much will the father have to save each year before the time his daughter starts college in order to put her through school?
Calculate the project's NPV by discounting the relevant cash flows (which include the initial up-front costs, the operating cash flows, and the terminal cash flows) at the company's cost of capital (WACC).
Formulate a BIP model in algebraic form for this problem and Formulate and solve this model on a spreadsheet.
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