Question 5 Homework. Unanswered A bond with a $1,000 face value has a 6% annual coupon...
A $1,000 face value has a 5% annual coupon rate. The next coupon is due in one year and the bond matures in 26 years. The current YTM on the bond is 4.2%. What is the dollar value of the price change if the bond's YTM increases to 6.3%? Round to the nearest cent. [Hint: 1) If the price drops, the change is a negative number. 2) Do not compute duration. You can calculate the precise impact of a yield...
A bond with a $1,000 face value has a 7% annual coupon rate. The bond matures in 16 years. The current YTM on the bond is 4.6%. If this bonds' YTM were to increase to 5.8%, what would be the resulting price change in dollar terms? Round to the nearest cent. [Hint: 1) If the price drops, the change is a negative number. 2) Calculate the precise impact of a yield change on the bond's price by computing and comparing...
A $1,000 face value has a 4% annual coupon rate. The next coupon is due in one year and the bond matures in 29 years. The current YTM on the bond is 4.1%. What is the dollar value of the price change if the bond's YTM increases to 6.4%? Round to the nearest cent. [Hint: 1) If the price drops, the change is a negative number. 2) Do not compute duration. You can calculate the precise impact of a yield...
Question 3 Homework. Unanswered A 6-year zero-coupon bond has a face value of $1,000. If its YTM changes from 3.6% to 5.1%, what is the resulting percentage change in its price? Use the price determined from the first yield, 3.6%, as the base in the percentage calculation. Round to the nearest hundredth of a percent. (e.g., 4.32% = 4.32). (Hint: If the price dropped, enter a negative number]. Numeric Answer: Unanswered 2 attempts left Submit Question 4 Homework. Unanswered What...
A 6% semiannual coupon bond matures in 6 years. The bond has a face value of $1,000 and a current yield of 6.7254%. What are the bond's price and YTM? (Hint: Refer to Footnote 6 for the definition of the current yield and to Table 7.1) Do not round intermediate calculations. Round your answer for the bond's price to the nearest cent and for YTM to two decimal places.
A 6% semiannual coupon bond matures in 4 years. The bond has a face value of $1,000 and a current yield of 6.6132%. What are the bond's price and YTM? (Hint: Refer to Footnote 6 for the definition of the current yield and to Table 7.1) Do not round intermediate calculations. Round your answer for the bond's price to the nearest cent and for YTM to two decimal places. Bond's price: $ YTM:
7.12 A 6% semiannual coupon bond matures in 4 years. The bond has a face value of $1,000 and a current yield of 6.6497%. What are the bond's price and YTM? (Hint: Refer to Footnote 6 for the definition of the current yield and to Table 7.1) Do not round intermediate calculations. Round your answer for the bond's price to the nearest cent and for YTM to two decimal places. Bond's price: $ YTM:
An 8% semiannual coupon bond matures in 5 years. The bond has a face value of $1,000 and a current yield of 8.2296%. What are the bond's price and YTM? (Hint: Refer to Footnote 6 for the definition of the current yield and to Table 7.1) Do not round intermediate calculations. Round your answer for the bond's price to the nearest cent and for YTM to two decimal places. Bond's price: $ YTM:
A 6% semiannual coupon bond matures in 4 years. The bond has a face value of $1,000 and a current yield of 6.5996%. What are the bond's price and YTM? (Hint: Refer to Footnote 6 for the definition of the current yield and to Table 7.1) Do not round intermediate calculations. Round your answer for the bond's price to the nearest cent and for YTM to two decimal places. Bond’s price: $ YTM: %
An 8% semiannual coupon bond matures in 5 years. The bond has a face value of $1,000 and a current yield of 8.1899%. What are the bond's price and YTM? (Hint: Refer to Footnote 6 for the definition of the current yield and to Table 7.1) Do not round intermediate calculations. Round your answer for the bond's price to the nearest cent and for YTM to two decimal places. Bond’s price: $ YTM: %