A bond has $ 52000 face value and the coupon rate of the bond is 3.1 % (APR). The YTM of the bond is 4.3 %. What is the fair price of the bond assuming that the maturity of the bond is 3 years and the bond pays coupon in every 4 months? (Give the answer in round numbers without presenting a $ sign.) Arswer:

a. What is the duration of a two-year bond that pays an annual coupon of 11.5 percent and has a current yield to maturity of 13.5 percent? Use $1,000 as the face value. (Do not round intermediate calculations. Round your answer to 4 decimal places. (e.g., 32.1616)) b. What is the duration of a two-year zero-coupon bond that is yielding 11.5 percent? Use $1,000 as the face value. a. Duration b. Duration years years

Suppose you are given the following information about four different, default-free bonds, each with a face value of $1,000. The coupon bonds have annual payments. The yield to maturity of bond A with a maturity of 1 year and a coupon rate of 0% is 2%. The yield to maturity of bond B with a maturity of 2 year and a coupon rate of 10% is 3.908%. The yield to maturity of bond C with a maturity of 3 year and a coupon rate of 6% is 5.840%. The yield to maturity of bond D with a maturity of 4 year and a coupon rate of 12% is 5.783%. Given this information, what is the four-year spot rate?

A bond has the following terms: 1) $100 face value, 2) 3-year maturity and 3) 15% annual coupon rate. The bond's current yield-to-maturity is 10% per annum. Which one of the following answers is closest to the bond's duration? (Please round your calculation to the nearest 2nd decimal.) Select one: O a 2.55 years O b. 2.65 years OC 2.75 years O d. 2.85 years O e. 2.95 years

Suppose that a bond pays semiannual coupons in the sequence 25, 30, 25, 35, 25, 40, ..., 25, 85. If the redemption value is 2500 dollars and the yield rate is 8.6 percent convertible semiannually, what is the price of the bond? Answer= dollars.

A bond has a Macaulay duration of 12.00 and is priced to yield 10.0​%. If interest rates go up so that the yield goes to 10.5%​, what will be the percentage change in the price of the​ bond? Now, if the yield on this bond goes down to 9.5​%, what will be the​ bond's percentage change in​ price? Comment on your findings.

A bond that pays interest semiannually has a coupon rate of 5.08 percent and a current yield of 5.37 percent. The par value is $1,000. What is the bond's price?

What is the current value of a 30-year bond making semi-annual coupon payments that has a face value of $1,000 and a coupon rate of 8%, if the YTM is 4%, how much does the bond currently sell for? Does the bond sell at a discount, premium, or at face value? Reference the below formulas when solving the problem above: PV = FV / (1+r)^t FV = PV(1+r)^t FVA = PMT(((1+r)^t) -1) / r FVA = PMT((1+(r/12)^t(12))-1)/(r/12) PVA = PMT(((1-(1+r)^-t) / r)) PVA = PMT((1-(1+(r/12))^-t(12)))/(r/12) Bo = PMT ((1-(1+r/2)^-t(2))) / r/2 + FV / (1+r/2)^t(2)

Let's denote the price of a nonmaturing bond (called a consol) as P. The equation that indicates this price is Pn =-, where I is the annual net income the bond generates and r is the nominal market interest rate. a. Suppose that a bond promises the holder $200 per year forever. The nominal market interest rate is 6 percent. Calculate the bond's current price: S. (Round your answer to the nearest whole dollar.)

Suppose a 10-year, $1,000 bond with an 8.6% coupon rate and semi-annual coupons is trading for a price of $1,035.22. a. What is the bond's yield to maturity (expressed as an APR with semi-annual compounding)? b. If the bond's yield to maturity changes to 9.3% APR, what will the bond's price be? **** a. What is the bond's yield to maturity (expressed as an APR with semi-annual compounding)? The bond's yield to maturity is%. (Round to two decimal places.)