Principles of Finance, 6e
Besley/Brigham
Chapter 10
Equation solution: = $2.00 × 1.40 = $2.80 = $2.80 × 1.25 = $3.50
Financial calculator
solution: Inputs: CF0 = 0; CF1 = 2.80; CF2 = 95.375; I = 9. Output: NPV = $82.84; P0 =
$82.84.
Blooms Taxonomy-2 – Application
Business Program-3 – Analytic
DISC-FIN-01 – Stocks and Bonds
Time Estimate-b – 10 min.
74. Trickle Corporation’s 12 percent coupon rate, semiannual payment, $1,000 par value bonds mature in 25 years. The
bonds currently sell for $1,230.51 in the market, and the yield curve is flat. Assuming that the yield curve is expected to
remain flat, what is Trickle’s most likely before-tax cost of debt if it issues new bonds today?
Financial calculator solution: Inputs: N = 50; PV = −1,230.51; PMT = 60; FV = 1,000.
Output: I = 4.78 periodic rate (semiannual). The simple annual rate equals 2 × 4.78% =
9.56%. Thus, the before-tax cost of debt is 9.56%.
Blooms Taxonomy-2 – Application
Business Program-3 – Analytic
DISC-FIN-01 – Stocks and Bonds
Time Estimate-b – 10 min.
75. U.S. Delay Corporation, a subsidiary of the Postal Service, must decide whether to issue zero coupon bonds or
quarterly payment bonds to fund construction of new facilities. The 1,000 par value quarterly payment bonds would sell at
$795.54, have a 10 percent annual coupon rate, and mature in ten years. At what price would the zero coupon bonds with
a maturity of 10 years have to sell to earn the same effective annual rate as the quarterly payment bonds?