(Bond valuation) Calculate the value of a bond that will mature in 14 years and has a $1,000 face value. The annual coupon interest rate is 5 percent, and the investor's required rate of return is 7 percent. The value of the bond is $ (Round to the nearest cent.)

Consider the following scenario: A bond has a price of $95 (Par Value 100). It matures in 7 years and pays coupons semi-annually. Find the coupon rate of the bond (in annual terms) that would yield a duration of 5.5.

An investor has two bonds in his portfolio that have a face value of $1,000 and pay a 12% annual coupon. Bond L matures in 15 years, while Bond S matures in 1 year. a. What will the value of the Bond L be if the going interest rate is 6%, 8%, and 13% ? Assume that only one more interest payment is to be made on Bond S at its maturity and that 15 more payments are to be made on Bond L. Round your answers to the nearest cent. 6% Bond L $ Bond S $ $ $ -Select- 8% $ $ 13% b. Why does the longer-term bond's price vary more than the price of the shorter-term bond when interest rates change? I. Long-term bonds have lower reinvestment rate risk than do short-term bonds. II. The change in price due to a change in the required rate of return increases as a bond's maturity decreases. III. Long-term bonds have greater interest rate risk than do short-term bonds. IV. The change in price due to a change in the required rate of return decreases as a bond's maturity increases. V. Long-term bonds have…

Consider a bond paying a coupon rate of 9.5% per year quarterly when the market interest rate is 5.25% per half-year. The bond has four years until maturity. a. Find the bond’s price today and nine months from now. b. What is the total rate of return on the bond?