Exam 4: Time Value of Money 1: Analyzing Single Cash Flows

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When calculating the number of years needed to grow an investment to a specific amount of money

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What is the future value of $1,000 deposited for one year earning 5 percent interest rate annually?

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What annual rate of return is earned on an $895 investment that grows to $1,976 in eight years?

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A deposit of $300 earns interest rates of 7 percent in the first year and 10 percent in the second year. What would be the second year future value?

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A stock investor deposited $3,450 six years ago. Today the account is valued at $2,180. What annual rate of return has this investor earned?

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What annual rate of return is earned on a $900 investment when it grows to $2,500 in 15 years?

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How many years will it take $200 to grow to $250 with an annual interest rate of 4 percent?

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Which of the following is the equivalent of $300 received today?

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Which is more valuable, receiving $775 today or receiving $885 in 2.5 years if interest rates are 7.25 percent?

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What is the value in year 5 of a $600 cash flow made in year 10 when interest rates are 5 percent?

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What annual rate of return is earned on a $2,000 investment made in year 3 when it grows to $3,000 by the end of year 6?

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Approximately what interest rate is needed to double an investment over six years?

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A deposit of $500 earns 5 percent the first year, 6 percent the second year, and 7 percent the third year. What would be the third year future value?

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We call the process of earning interest on both the original deposit and on the earlier interest payments

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To solve for time-value equations, you need to know:

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Determine the interest rate earned on an $800 deposit when $808 is paid back in one year.

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With regard to money deposited in a bank, future values are

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When computing the rate of return from selling an investment, the number of years between the present and future cash flows is an important factor in determining

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What is the present value of a $500 payment made in four years when the discount rate is 8 percent?

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When your investment compounds, your money will grow in a(n) ________ fashion.

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