Consider two bonds. The first is a 6% coupon bond with six years to maturity, and a yield to maturity of 4.5% annual rate, compounded semi-annually. The second bond is a 2% coupon bond with six years to maturity and a yield to maturity of 5.0%, annual rate, compounded semi-annually. a. Draw a cash flow diagram for each bond. b. Calculate the current price per $100 of face value for each bond.

Suppose that the current 6-month, 1-year, 1.5-year and 2-year interest rates are 2.2%,3%, 3.5% and 3.75%, respectively. a) Calculate the prices of a 1-year and 2-year Treasury bonds. In each case, assumethe face value of £100 and the coupon rate of 5% per annum and that coupons arepaid semi-annually. Assume continuous compounding. Compare the obtainedresults. Are they consistent with your expectations? b) Calculate the par yield on the 1-year bond with semi-annual coupons

You are given a ten-year bond which is redeemed at par. The bond pays 6% annual coupons and an effective annual rate of interest equal to 7%. Calculate the Macaulay duration.

A bond has a coupon rate of 9%, term to maturity of 5 years and par value of RM1,000. The coupon is paid once a year and the market interest rate is 5%. i. Compute the Macaulay duration for this bond. ii. Compute the modified duration for this bond.

Suppose that Ally Financial Inc. issued a bond with 10 years until maturity, a face value of $1,000, and a coupon rate of 10% (annual payments). The yield to maturity on this bond when it was issued was 4%. a. What was the price of this bond when it was issued? b. Assuming the yield to maturity remains constant, what is the price of the bond immediately before it makes its first coupon payment? c. Assuming the yield to maturity remains constant, what is the price of the bond immediately after it makes its first coupon payment? a. What was the price of this bond when it was issued? The price of this bond when it was issued was $ (Round to the nearest cent.) b. Assuming the yield to maturity remains constant, what is the price of the bond immediately before it makes its first coupon payment? The price before the first payment is $. (Round to the nearest cent.) c. Assuming the yield to maturity remains constant, what is the price of the bond immediately after it makes its first coupon…

Calculate the value of a $1,000​-par-value bond paying quarterly interest at an annual coupon interest rate of 11​% and having 14 years until maturity if the required return on​ similar-risk bonds is currently a 11​% annual rate paid quarterly. The present value of the bond is $.. please help and solve stepwise both with excel and manually using formula.

Consider a bond that has a price of $1046.76, a coupon rate of 8.8%, a yield to maturity of 8.1%, a face value of $1000, and 10 years to maturity. What is the current yield? Enter your answer as a percentage. Do not include the percentage sign in your answer. Enter your response below. Enter your answer to 2 DECIMAL PLACES. Number %

Carries Clothes, Inc. has a five -year bond outstanding that pays $60 annually. The face value of each bond is $1,000, and the bond sells for $890. Use semi- annual interest payments if it applies. What is the bond’s coupon rate? What is the current yield? What is the yield to maturity?

You purchase a bond with an invoice price of $1,170. The bond has a coupon rate of 7.2 percent, and there are 2 months to the next semiannual coupon date. What is the clean price of the bond? Assume a par value of $1,000.

Compute the Macaulay duration under the following conditions:   a. A bond with a four-year term to maturity, a 10% coupon (annual payments), and a market yield of 8%. Do not round intermediate calculations. Round your answer to two decimal places. Assume $1,000 par value.   _________ years   b. A bond with a four-year term to maturity, a 10% coupon (annual payments), and a market yield of 12%. Do not round intermediate calculations. Round your answer to two decimal places. Assume $1,000 par value.   _________ years   c. Compare your answers to Parts a and b, and discuss the implications of this for classical immunization.   As a market yield increases, the Macaulay duration -(Select:declines/increases) . If the duration of the portfolio from Part a is equal to the desired investment horizon the portfolio from Part b is -(Select: no longer/still) perfectly immunized.        Only typed answer