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James Street's son, Harold, is 10 years old today. Harold is already making plans to go to college on his 18th birthday, and his father wants to start putting money away now for that purpose. Street estimates that Harold will need $18,000, $19,000, $20,000, and $21,000 to pay for his freshman, sophomore, junior, and senior years, respectively. He plans to make these amounts available to Harold at the beginning of each of these years.
Street would like to make eight annual deposits (the first of which would be made on Harold's 11th birthday, 1 year from now, and the last on his 18th birthday, the day he leaves for college) in an account earning 10% annually. He wants the account to eventually be worth enough to just pay for Harold's college expenses. Any balance remaining in the account will continue to earn the 10%. How much will Street have to deposit in this planning account each year to provide for Harold's education?
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For a repayment schedule that starts at EOY three at $Z and proceeds for years 2 through 8 at $2Z, $3Z,..., what is the value of Z if the principal of this loan is $10,200 and the interest rate is 9% per year? Use a uniform gradient amount (G) in you..
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Which of the following methods help the investment?
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