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Question: Exhibit 11.14 presents a bond table

Exhibit 11.14 presents a bond table for 8%, semiannual bonds for various market yields and years to maturity. Don’t overlook that this table presents values for semiannual coupon bonds, the most usual kind. The amounts in the table given are percentages of face value for a stated interest rate and number of years to maturity. The interest rate is compounded semiannually. a. Why are the amounts in the 8.0% market yield column equal to 100% regardless of the number of years to maturity? b. Why are the amounts in the columns to the left of the 8.0% column greater than 100% and the amounts in the columns to the right of the 8.0% column less than 100% for all years to maturity? c. Why do the amounts in the columns to the left of the 8.0% column decrease toward 100% and the amounts in the columns to the right of the 8.0% column increase toward 100% as the years to maturity decrease? Assume for the remaining parts of this problem that a firm issues $1 million face value, 8% semiannual coupon bonds on January 1, 2013, at a price to yield 7% compounded semiannually. The firm uses the historical market interest rate to account for these bonds for parts d to f and the fair value option for parts g to i. Exhibit 11.14:
Exhibit 11.14 presents a bond table for 8%, semiannual bonds for various market yields and years to maturity. Don’t overlook that this table presents values for semiannual coupon bonds, the most usual kind. The amounts in the table given are percentages of face value for a stated interest rate and number of years to maturity. The interest rate is compounded semiannually.
a. Why are the amounts in the 8.0% market yield column equal to 100% regardless of the number of years to maturity?
b. Why are the amounts in the columns to the left of the 8.0% column greater than 100% and the amounts in the columns to the right of the 8.0% column less than 100% for all years to maturity?
c. Why do the amounts in the columns to the left of the 8.0% column decrease toward 100% and the amounts in the columns to the right of the 8.0% column increase toward 100% as the years to maturity decrease?
Assume for the remaining parts of this problem that a firm issues $1 million face value, 8% semiannual coupon bonds on January 1, 2013, at a price to yield 7% compounded semiannually. The firm uses the historical market interest rate to account for these bonds for parts d to f and the fair value option for parts g to i.

Exhibit 11.14:


d. What are the initial issue proceeds for these bonds if they mature in 25 years?
e. What is the carrying value of these bonds after five years?
f. Use the bond table to compute the amount of interest expense, using historical cost methods, for 2018. Independently verify this amount of interest expense for 2018 by multiplying the historical market interest rate times the liability at the beginning of each six-month period during 2018.

d. What are the initial issue proceeds for these bonds if they mature in 25 years? e. What is the carrying value of these bonds after five years? f. Use the bond table to compute the amount of interest expense, using historical cost methods, for 2018. Independently verify this amount of interest expense for 2018 by multiplying the historical market interest rate times the liability at the beginning of each six-month period during 2018.





Transcribed Image Text:

Bond Values in Percent of Face Value 8% Semiannual Coupon Bonds (Problem 31) EXHIBIT 11.14 Market Yield Percent per Year Compounded Semiannually Years to Maturity 6.0 7.0 7.8 8.0 8.3 9.0 0.5...... 100.9709% 100.4831% 100.0962% 100% 99.8560% 99.5215% 1.0. 101.9135 100.9498 100.1889 100 99.7177 99.0637 1.5. 102.8286 101.4008 100.2780 100 99.5849 98.6255 2.0..... 103.7171 101.8365 100.3638 100 99.4574 98.2062 2.5 104.5797 102.2575 100.4464 100 99.3350 97.8050 5.0 108.5302 104.1583 100.8151 100 98.7924 96.0436 9.0 113.7535 106.5948 101.2763 100 98.1240 93.9200 9.5 114.3238 106.8549 101.3246 100 98.0548 93.7034 10.0 114.8775 107.1062 101.3711 100 97.9883 93.4960 15.0. 119.6004 109.1960 101.7504 100 97.4528 91.8556 19.0 122.4925 110.4205 101.9649 100 97.1564 90.9750 19.5 122.8082 110.5512 101.9874 100 97.1257 90.8852 20.0. 123.1148 110.6775 102.0091 100 97.0962 90.7992 25.0 125.7298 111.7278 102.1855 100 96.8588 90.1190 30.0 127.6756 112.4724 102.3059 100 96.7007 89.6810 40.0.. 130.2008 113.3744 102.4440 100 96.5253 89.2173 The amounts of the entries of this exhibit result from using the present value function in a spreadsheet and then dividing the result by 10,000 to express as a percentage. O Cangage Learning 2014


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2.99

See Answer