Exam 5: Time Value of Money
Exam 1: Overview65 Questions
Exam 2: Financial Markets33 Questions
Exam 3: Financial Statements129 Questions
Exam 4: Statement Analysis127 Questions
Exam 5: Time Value of Money164 Questions
Exam 6: Forecasting39 Questions
Exam 7: Interest Rates82 Questions
Exam 8: Risk and Return147 Questions
Exam 9: Bonds92 Questions
Exam 10: Stocks82 Questions
Exam 11: Cost of Capital92 Questions
Exam 12: Capital Budgeting Mc Problems107 Questions
Exam 13: Cash Flow and Risk78 Questions
Exam 14: Real Options41 Questions
Exam 15: Capital Structure88 Questions
Exam 16: Dividends75 Questions
Exam 17: Working Capital127 Questions
Exam 18: Derivatives35 Questions
Exam 19: Multinational50 Questions
Exam 20: Hybrid Financing60 Questions
Exam 21: Mergers39 Questions
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Suppose Randy Jones plans to invest $1,000. He can earn an effective annual rate of 5% on Security A, while Security B has an effective annual rate of 12%. After 11 years, the compounded value of Security B should be somewhat less than twice the compounded value of Security A. (Ignore risk, and assume that compounding occurs annually.)
(True/False)
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You have a chance to buy an annuity that pays $550 at the beginning of each year for 3 years. You could earn 5.5% on your money in other investments with equal risk. What is the most you should pay for the annuity?
(Multiple Choice)
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You sold a car and accepted a note with the following cash flow stream as your payment. What was the effective price you received for the car assuming an interest rate of 6.0%?
(Multiple Choice)
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Which of the following bank accounts has the highest effective annual return?
(Multiple Choice)
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Time lines can be constructed for annuities where the payments occur at either the beginning or the end of the periods.
(True/False)
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How much would $5,000 due in 25 years be worth today if the discount rate were 5.5%?
(Multiple Choice)
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Which of the following bank accounts has the lowest effective annual return?
(Multiple Choice)
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Suppose the U.S. Treasury offers to sell you a bond for $3,000. No payments will be made until the bond matures 10 years from now, at which time it will be redeemed for $5,000. What interest rate would you earn if you bought this bond at the offer price?
(Multiple Choice)
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Jose now has $500. How much would he have after 6 years if he leaves it invested at 5.5% with annual compounding?
(Multiple Choice)
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All other things held constant, the present value of a given annual annuity increases as the number of periods per year increases.
(True/False)
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Your bank account pays an 8% nominal rate of interest. The interest is compounded quarterly. Which of the following statements is CORRECT?
(Multiple Choice)
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How much would $20,000 due in 50 years be worth today if the discount rate were 7.5%?
(Multiple Choice)
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Last year Rocco Corporation's sales were $225 million. If sales grow at 6% per year, how large (in millions) will they be 5 years later?
(Multiple Choice)
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Your uncle has $300,000 invested at 7.5%, and he now wants to retire. He wants to withdraw $35,000 at the end of each year, starting at the end of this year. He also wants to have $25,000 left to give you when he ceases to withdraw funds from the account. For how many years can he make the $35,000 withdrawals and still have $25,000 left in the end?
(Multiple Choice)
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Your uncle has $375,000 and wants to retire. He expects to live for another 25 years, and he also expects to earn 7.5% on his invested funds. How much could he withdraw at the beginning of each of the next 25 years and end up with zero in the account?
(Multiple Choice)
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What annual payment must you receive in order to earn a 6.5% rate of return on a perpetuity that has a cost of $1,250?
(Multiple Choice)
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Suppose you borrowed $15,000 at a rate of 8.5% and must repay it in 5 equal installments at the end of each of the next 5 years. By how much would you reduce the amount you owe in the first year?
(Multiple Choice)
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Janice has $5,000 invested in a bank that pays 3.8% annually. How long will it take for her funds to triple?
(Multiple Choice)
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When a loan is amortized, a relatively low percentage of the payment goes to reduce the outstanding principal in the early years, and the principal repayment's percentage increases in the loan's later years.
(True/False)
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