Suppose someone offered to sell you a note calling for the payment of $1,000 in two years (or 730 days). They offer to sell it to you for $850. You have $850 deposit in a bank that pays a 6.76649% nominal rate with daily compounding, and you plan to leave the money in the bank unless you buy the note. The note is not risky--you are sure it will be paid on schedule. Should you buy the note? Check the decision in three ways: (1) by comparing your future value if you buy the note versus leaving your money in the bank, (2) by comparing the PV of the note with your current bank account, and (3) by comparing the effective annual rate on the note versus that of the bank account.
Suppose someone offered to sell you a note calling for the payment of $1,000 in two years (or 730 days). They offer to sell it to you for $850. You have $850 deposit in a bank that pays a 6.76649% nominal rate with daily compounding, and you plan to leave the money in the bank unless you buy the note. The note is not risky--you are sure it will be paid on schedule. Should you buy the note? Check the decision in three ways: (1) by comparing your future value if you buy the note versus leaving your money in the bank, (2) by comparing the PV of the note with your current bank account, and (3) by comparing the effective annual rate on the note versus that of the bank account.
Chapter5: The Time Value Of Money
Section: Chapter Questions
Problem 15P
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Suppose someone offered to sell you a note calling for the payment of $1,000 in two years (or 730 days). They offer to sell it to you for $850. You have $850 deposit in a bank that pays a 6.76649% nominal rate with daily compounding, and you plan to leave the money in the bank unless you buy the note. The note is not risky--you are sure it will be paid on schedule. Should you buy the note? Check the decision in three ways: (1) by comparing your
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