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Treasury Bonds Quiz
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Treasury Bonds Quiz

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@SmittenLepidolite

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Questions and Answers

Which of the following statements is CORRECT?

  • The bond sells at a premium. (correct)
  • The bond's required rate of return is greater than 7.5%.
  • The bond has a current yield greater than 8%.
  • If the yield to maturity increases, the price of the bond will increase over time.
  • Which of the following statements is CORRECT?

  • The bond has a current yield less than 8%.
  • The bond's required rate of return is greater than 7.5%. (correct)
  • If the yield to maturity remains constant, the price of the bond will increase over time.
  • The bond sells at a premium.
  • Which of the following statements is CORRECT?

  • The bond sells at a premium.
  • The bond's required rate of return is less than 7.5%.
  • The bond has a current yield greater than 8%.
  • If the yield to maturity remains constant, the price of the bond will increase over time. (correct)
  • Which of the following is the correct formula for calculating the effective annual percentage cost of funds raised by delaying payment to 40 days without taking the discount?

    <p>$1 - (1 - rac{1}{1 + r})^{365}$</p> Signup and view all the answers

    What is the annual interest rate used in the formula for calculating the effective annual percentage cost of funds raised by delaying payment to 40 days without taking the discount?

    <p>10%</p> Signup and view all the answers

    What would be the effective annual percentage cost of funds raised by delaying payment to 40 days without taking the discount?

    <p>11.74%</p> Signup and view all the answers

    Study Notes

    Effective Annual Percentage Cost of Funds

    • Understanding the effective annual percentage cost is crucial for assessing the financial implications of delaying payments.
    • Delaying payment to vendors can be strategically used to manage cash flow but incurs costs reflected in the effective annual percentage cost.

    Calculation Formula

    • The correct formula for calculating the effective annual percentage cost involves assessing the total cost of delaying payment compared to the available discount.
    • This formula factors in the total days in a year, usually 360 or 365, compared to the number of days delayed (40 days in this case).

    Annual Interest Rate

    • The annual interest rate utilized in the formula must accurately reflect the cost associated with delaying payment instead of taking offered discounts.
    • An understanding of the base rate and the calculation of opportunity cost is essential for accurate assessment.

    Effective Cost of Delaying Payment

    • The effective annual percentage cost is an important metric that quantifies the financial impact and ensures informed decision-making regarding payment delays.
    • It is essential to compute this cost to evaluate the trade-off between immediate discounts and future payment obligations.

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    Description

    Test your knowledge on Treasury bonds with this quiz! Answer questions about coupon rates, yields to maturity, and bond pricing to determine which statement is correct. Can you identify the relationship between these factors and make the right choice?

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