What is the duration of a five-year, $1,000 Treasury bond with a 10 percent semiannual coupon selling at par? Selling with a yield to maturity of 12 percent? 14 percent? What can you conclude about the relationship between duration and yield to maturity? Plot the relationship. Why does this relationship exist?

Consider a bond with semiannual interest payments that has a Settlement Date of 8/15/2020, a Maturity Date of 2/15/2031, a Coupon Rate of 5.00%, a Market Price of $975, a Face Value of $1,000, and a Required Return of 5.35%. What is the Macaulay Duration using the Duration function on these bonds expressed as a decimal calculated to two decimal places if you purchase them at the current market price? For example, if your answer is 12.345 then enter as 12.35 in the answer

Suppose a seven-year, $1,000 bond with a 7.7% coupon rate and semiannual coupons is trading with a yield to maturity of 6.51%. a. Is this bond currently trading at a discount, at par, or at a premium? Explain. b. If the yield to maturity of the bond rises to 7.38% (APR with semiannual compounding), what price will the bond trade for? a. Is this bond currently trading at a discount, at par, or at a premium? Explain. (Select the best choice below.) OA. Because the yield to maturity is less than the coupon rate, the bond is trading at a premium. B. Because the yield to maturity is greater than the coupon rate, the bond is trading at a premium. C. Because the yield to maturity is less than the coupon rate, the bond is trading at a discount. OD. Because the yield to maturity is greater than the coupon rate, the bond is trading at par.

Need help finding the current yield for both bond P and D, & the capital yield gains for both bonds P and D. Thank you in advance

Conceptually good pls

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 %

The following table summarizes the yields to maturity on several one-year, zero-coupon securities: a. What is the price (expressed as a percentage of the face value) of a one-year, zero-coupon corporate b AAA rating? b. What is the credit spread on AAA-rated corporate bonds? c. What is the credit spread on B-rated corporate bonds? d. How does the credit spread change with the bond rating? Why? a. What is the price (expressed as a percentage of the face value) of a one-year, zero-coupon corporate t AAA rating? The price of this bond will be ☐ %. (Round to three decimal places.) Data table (Click on the following icon in order to copy its contents into a spreadsheet.) Important: The yields displayed are annually compounded yields. Security Treasury Yield (%) 3.14 AAA corporate 3.28 BBB corporate 4.27 B corporate 4.95 Print Done

What is the yield to maturity on a bond that has a price of $1,700 and a coupon rate of 12% annually for 6 years at the end of which it repays the principal of $1000? Is the bond selling at premium, at par, or at discount? How can you tell? (Using financial calculator)

The following table summarizes prices of various default-free zero-coupon bonds (expressed as a percentage of the face value): a. Compute the yield to maturity for each bond. b. Plot the zero-coupon yield curve (for the first five years). c. Is the yield curve upward sloping, downward sloping, or flat? a. Compute the yield to maturity for each bond. The yield on the 1-year bond is 3.92 %. (Round to two decimal places.) Data table (Click on the following icon in order to copy its contents into a spreadsheet.) Maturity (years) Price (per $100 face value) 1 $95.51 2 3 $91.10 $86.55 $81.69 $76.45 Print Donday

Please see attached. Definitions: Yield to maturity​ (YTM) is the return the bond holder receives on the bond if held to maturity. Treasury note is a U.S. government bond with a maturity of between two and ten years. Current yield is the annual bond coupon payment divided by the current price.