Suppose that a bond has a face value of Php300,000 and its maturity date is 20 years from now. The coupon rate is 2% payable semi-annually. Find the market value of this bond, assuming that the annual market rate is 6%.
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- A bond has ₱100, 000 face value, 3.2% coupon, and 4-year maturity period. How much interest will the bondholder receive every year? a. ₱4, 300 b. ₱5, 200 c. ₱3, 200 d. ₱2, 300Consider a 25-year bond with a face value of $1,000 that has a coupon rate of 5.8%, with semiannual payments. a. What is the coupon payment for this bond? b. Draw the cash flows for the bond on a timeline. a. What is the coupon payment for this bond? The coupon payment for this bond is $ *** (Round to the nearest cent.)Consider a 10-year bond with a face value of $1,000 that has a coupon rate of 5.5%, with semiannual payments. a. What is the coupon payment for this bond? b. Draw the cash flows for the bond on a timeline
- Calculate the value of a R1,000 bond which has 10 years until maturity and pays quarterly interest at an annual coupon rate of 12 percent. The required return on similar-risk bonds is 20 percent. What is the correct answer A. R656.77 B. R835.45 C. R845.66 D. R2,201.08A bond has a face value of ₱100, 000, 4-year maturity period, and 3.2% coupon. What is the total interest paid to the bondholder? a. ₱12, 700 b. ₱12, 800 c. ₱12, 500 d. ₱12, 600Consider a 20-year bond with a face value of $1,000 that has a coupon rate of 5.7%, with semiannual payments. a. What is the coupon payment for this bond? b. Draw the cash flows for the bond on a timeline. (Round to the nearest cent.)
- Suppose that the prices of zero-coupon bonds with various maturities are given in the following table. The face value of each bond is $1,000. Maturity (Years) 1 2 3 4 5 Price $983.78 865.89 797.92 732.00 660.24 Required: a. Calculate the forward rate of interest for each year. b. How could you construct a 1-year forward loan beginning in year 3? c. How could you construct a 1-year forward loan beginning in year 4?Suppose that you want to construct a 2-year maturity forward loan commencing in 3 years. The face value of each bond is $1,000. Maturity (Years) 1 2 3 4 5 Price $ 996.04 895.89 833.92 772.80 675.18 Required: a. Suppose that you buy today one 3-year maturity zero-coupon bond with face value $1,000. How many 5-year maturity zeros would you have to sell to make your initial cash flow equal to zero (specifically, what must be the total face value of those 5-year zeros)? b. What are the cash flows on this strategy in each year? c. What is the effective 2-year interest rate on the effective 3-year-ahead forward loan? d. & e. Confirm that the effective 2-year forward interest rate equals (1 + f4) ×(1 + f5)-1. You therefore can interpret the 2-year loan rate as a 2-year forward rate for the last two years. Alternatively, show that the effective 2-year forward rate equals (1 + y5) 15 + (1+y3) ³. - 11. A bond with face value of Php 1,000 is selling at Php 950. The maturity of the bond is one year. How much is its gain?
- Suppose a bond is priced at $1108, has 18 years remaining until maturity, and has a 8% coupon, paid monthly. What is the amount of the next interest payment (in $ dollars)? $__________.Suppose the current one-year interest rate is 3%. Also assume that financial markets expect the one-year interest rate next year to be 4%, and expect the one-year rate to be 5% the year after that. Given this information, the yield to maturity on a three-year bond will be approximately 15% OA. 5% В. Ос. 6% 12% O D. O E 4%Suppose that a bond has a face value of 50,000 and it's maturity date is 5 years from now. Find the present value of this bond, assuming that the annual market rate is 4%. * O 48,834.83 45,537.84 O 39,176.31 O 32,458.85 O 42,823.58