You find a zero coupon bond with a par value of $10,000 and 13 years to maturity. If the yield to maturity on this bond is 4.7 percent, what is the price of the bond? Assume semi annual compounding periods.
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- You find a zero coupon bond with a par value of $10,000 and 19 years to maturity. If the yield to maturity on this bond is 5.7 percent, what is the dollar price of the bond? Assume semiannual compounding periodsYou find a zero coupon bond with a par value of $10,000 and 13 years to maturity. If the yield to maturity on this bond is 4.7 percent, what is the price of the bond? Assume semi annual compounding periods.You find a zero coupon bond with a par value of $10,000 and 20 years to maturity. The yield to maturity on this bond is 4.2 percent. Assume semiannual compounding periods. What is the price of the bond?
- You are looking at a 18-year zero-coupon bond that has a yield to maturity of 5.0% . What is the value of the bond? Assume semi-annual compounding. leYou find a zero coupon bond with a par value of...suppose a 30 year, pay coupon of 4% is priced to yield 5%. par = 1000. the bond pays its coupon annually. calculate the instrinsic value of the bond. decide whether the bond is at premium or discount? please show the calculation using excel
- A 30-year maturity bond making annual coupon payments with a coupon rate of 11.00% has a ation of 13.50 years. The bond currently sells at a yield to maturity of 5.75%. Ducation a. Find the exact dollar price of the bond if its yield to maturity falls to 4.75%. What is the % change in price? b. Assume that you need to make a quick approximation using the duration rule. What is the % change in price as approximated by the duration rule when the yield to maturity falls to 4.75%? c. Does the duration-rule provide a good approximation of the % price change in this case? Why or why not?Consider a 10-year bond with current price of $98.4 and a duration of 9.1 years. Suppose the yield on the bond is 9.6% per year with continuous compounding. What is the predicted change in the price (in dollars) of the bond if the yield increases by 0.4%? (required precision: 0.01 +/- 0.01)Consider a bond with a coupon rate of 14% and coupons paid semiannually. The par value isS1000 and the bond has 7 years to maturity. The yield to maturity is 16%.Required:Find present values based on the payment periodHow many coupon payments are there?What is the semiannual coupon payment?What is the semiannual yield?
- What is the Macaulay duration of a semi-annual bond with a coupon rate of 7 percent, five years to maturity, and a current price of $959? What is the modified duration? Duration is __. years. Modified duration is __ years.You can enter into a forward contract for a bond with a maturity in one year months that pays a coupon payment of $25 every six months. The bond has a forward price of $930. The current zero coupon rate for 6 months is 4% annually and the zero coupon risk free rate for one year is 5% annually (assume continuous compounding). The current price of the bond is $943. Use the equilibrium forward price equation (F=Sert) adjusted for both coupon payments to see if an arbitrage opportunity exists. If arbitrage is possible, explain the arbitrage opportunity that exists and show how the profit can be earned – make sure to explain every step in detail in realizing the profit and establishing the arbitrage. If arbitrage is not possible, show how you know it is not possible. ANSWER IN TYPING OTHER WISE DOWNVOTE YOUSuppose that the yield curve shows that the one-year bond yield is 8 percent, the two-year yield is 7 percent, and the three-year yield is 7 percent. Assume that the risk premium on the one-year bond is zero, the risk premium on the two-year bond is 1 percent, and the risk premium on the three-year bond is 2 percent. a. What are the expected one-year interest rates next year and the following year? The expected one-year interest rate next year = The expected one-year interest rate the following year b. If the risk premiums were all zero, as in the expectations hypothesis, what would the slope of the yield curve be? The slope of the yield curve would be (Click to select) % %