Suppose you purchased a 20-year U.S. treasury bond with a 6% annual coupon ten years ago at par, but coupon payments are made semi-annually. Today the bond's yield to maturity has risen to 8% a. If you hold the bond until maturity, what is the yield that you will earn on your investment? b. If you sell the bond now, what will be the price at which you sell the bond? c. If you sell the bond now, what annual return (yield) that you have made on this bond?

You are a fixed income analyst with an active investment in two bonds. X and Y. Bond X has a coupon rate of 9% and Bond Y has a 10% annual coupon. Both bonds have 5 years to maturity. The yield to maturity for both bonds is now 10%. If the required return rises by 14%, by what percentage will the price of the bond X change? Please provide complete details of the calculations (formula/steps) of the above question

Suppose you are interested in buying a 1.5% semi-annual coupon treasury bond maturing in exactly 10 years. You think appropriate discount rate for this bond (aka yield to maturity or YTM) is 3%. How much should you pay for this bond if its par value is $1,000?

Suppose you purchase a 10-year bond with 6% annual coupons. You hold the bond for four years and sell it immediately after receiving the fourth coupon. If the bond's yield to maturity was 4.01% when you purchased and sold the bond, a. What cash flows will you pay and receive from your investment in the bond per $100 face value? b. What is the internal rate of return of your investment? Note: Assume annual compounding. The cash flow at time 1-3 is $ (Round to the nearest cent. Enter a cash outflow as a negative number.) (Round to the nearest cent. Enter a cash outflow as a negative number.) The cash outflow at time 0 is $ The total cash flow at time 4 (after the fourth coupon) is $ negative number.) b. What is the internal rate of return of your investment? (Round to the nearest cent. Enter a cash outflow as a