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Suppose a firm is issuing bonds. Each bond has a face amount of $1,000, a stated rate of 8%, and a 10-year term. Coupon (interest)
Suppose a firm is issuing bonds. Each bond has a face amount of $1,000, a stated rate of 8%, and a 10-year term. Coupon (interest) payments are made annually. When the bonds are issued, the market rate for similar bonds is 8%.
- After a year, the bond is selling for $1,015. What is the yield to maturity?
- After 2 years, the bond is selling for $930. What is the yield to maturity?
Suppose after the bonds mature, the firm puts together a graph of the bond price over time, as shown below.
- Based on the graph, was this bond issued at par? Why or why not?
- Based on the graph, during which years was the bond priced at a premium?
- Based on the graph, during which years was the bond priced at a discount?
Suppose the firm is considering issuing a new series of bonds with the same terms (face amount of $1,000, a stated rate of 8%, and a 10-year term) but different coupon (interest) payment frequency.
- What is the bond price when issued if the market rate on similar bonds is 7% and coupon (interest) payments are made annually?
- What is the bond price when issued if the market rate on similar bonds is 7% and coupon (interest) payments are made semiannually?
- What is the bond price when issued if the market rate on similar bonds is 7% and coupon (interest) payments are made quarterly?
- Would you recommend annual, semi-annual, or quarterly coupon (interest) payments for the newly issued bonds? Why? (You may want to consider the difference in capital raised between the three payment options).
- How would your recommendation from (9.) change if the firm has stable sales versus highly cyclical sales (i.e., sales are high in spring/summer and low in fall/winter)?
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