Assume that there is a bond that pays $20.00 at the and of year 2, and $105.00 at the end of year 7. It sells at a total =$(20.00+105.00). The Macauley duration of the bond is? Answer with two digits decimal accuracy.
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Q: am. 113.
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- You will be paying $12,200 a year in tuition expenses at the end of the next two years. Bonds currently yield 9%. Required: a. What are the present value and duration of your obligation? (Do not round intermediate calculations. Round "Present value" to 2 decimal places and "Duration" to 4 decimal places.) b. What is the duration of a zero-coupon bond that would immunize your obligation and its future redemption value? (Do not round intermediate calculations. Round "Duration" to 4 decimal places and "Future redemption value" to 2 decimal places.) c. Suppose you buy a zero-coupon bond with value and duration equal to your obligation. Now suppose that rates immediately increase to 10%. What happens to your net position, that is, to the difference between the value of the bond and that of your tuition obligation? (Enter your answer as a positive value. Do not round intermediate calculations. Round your answer to 2 decimal places.) d. Suppose you buy a zero-coupon bond with value…Calculate the Macaulay duration of an 8 percent, $1,000 par bond that matures in three years if the bond's YTM is 10 percent and interest is paid semiannually. Calculate this bond's duration.Use the following tables to calculate the present value of a $672,000, 6%, 6-year bond that pays $40,320 ($672,000 x 6%) interest annually, if the market rate of interest is 7%. Present Value of $1 at Compound Interest Periods 6% 7% 1 0.94340 0.93458 0.90909 2 0.89000 0.87344 0.82645 3 0.83962 0.81630 0.75131 4 0.79209 0.76290 0.68301 5 0.74726 0.71299 0.62092 6 0.70496 0.66634 0.56447 7 0.66506 0.62275 0.51316 8 0.62741 0.58201 0.46651 9 0.59190 0.54393 0.42410 0.55839 0.50835 0.38554 10 Present Value of Annuity of $1 at Compound Interest Periods 1 2 3 4 5 6 7 8 9 5% 10 0.95238 0.90703 0.86384 0.82270 0.78353 0.74622 0.71068 0.67684 0.64461 0.61391 5% 0.95238 1.85941 2.72325 3.54595 4.32948 5.07569 5.78637 6.46321 7.10782 7.72173 6% 0.94340 1.83339 2.67301 3.46511 4.21236 4.91732 5.58238 6.20979 6.80169 7.36009 7% 0.93458 1.80802 2.62432 10% 10% 3.38721 4.10020 4.76654 5.38929 5.97130 6.51523 5.75902 7.02358 6.14457 Round your intermediate calculations and final answer to the nearest…
- Calculate the Macaulay duration of a 9%, $1,000 par bond that matures in three years if the bond's YTM is 12% and interest is paid semiannually. a. Calculate this bond's modified duration. Do not round intermediate calculations. Round your answer to two decimal places. years b. Assuming the bond's YTM goes from 12% to 11.5%, calculate an estimate of the price change. Do not round intermediate calculations. Round your answer to three decimal places. Use a minus sign to enter negative value, if any. %Calculate the Macaulay duration of an 8%, $1,000 par bond that matures in three years if the bond's YTM is 12% and interest is paid semiannually. I have the answer, 2.71 Calculate this bond's modified duration. Do not round intermediate calculations. Round your answer to two decimal places. Assuming the bond's YTM goes from 12% to 10.5%, calculate an estimate of the price change. Do not round intermediate calculations. Round your answer to three decimal places. Use a minus sign to enter a negative value, if any. This is the question I'm struggling to find.Calculate the value of each bond and discuss whether it sells at par, discount, or premium. (Annual interest rate) O A. Bond Bond Value A B C O B. Bond A B C O C. Bond A B с O D. Bond A B C $1,149.39 Discount $1,000.00 Par $85.60 Premium Bond Value Sells at par/discount/premium Bond Value $1,149.39 Premium $1,000.00 Par $85.60 Discount Sells at par/discount/premium Bond Value Sells at par/discount/premium $1,149.39 Premium $1,000.00 Par $85.60 Premium Sells at par/discount/premium $1,049.39 Premium $1,100.00 Premium $85.60 Discount Bond Par value Coupon interest Years to rate maturity JA B IC $1000 14% $1000 18% $100 10% 120 16 18 Required return 12% 8% 13%
- Assume that a $10,000.00 bond paying 8.5% interest is currently selling at 106. What is the current selling price of the bond? What is the current yield of this bond? a. b. (A three year bond has 8.1% compound rate and face value of P1000. If the yield to maturity on the bond is 10%, calculate the price of the bond assuming that the bond makes semi-annual compound interest payments. Use 5 decimal places for the PV factor. Answer Format: 111.11Required: Find the duration of a bond with settlement date May 29, 2018, and maturity date November 19, 2027. The coupon rate of the bond is 6%, and the bond pays coupons semiannually. The bond is selling at a yield to maturity of 7%. (Do not round intermediate calculations. Round your answers to 4 decimal places.) Macaulay duration Modified duration
- Calculate the Macaulay duration of an 11%, $1,000 par bond that matures in three years if the bond's YTM is 12% and interest is paid semiannually. Calculate this bond's modified duration. Do not round intermediate calculations. Round your answer to two decimal places. years Assuming the bond's YTM goes from 12% to 11.0%, calculate an estimate of the price change. Do not round intermediate calculations. Round your answer to three decimal places. Use a minus sign to enter negative value, if any. %Use the method of averages to find the approximate yield rate for the bond shown in the table below. The bond is to be redeemed at par. Bond Rate Face Value $5,000 Payable Semi-annually Time Before Redemption 7 years 5% Market Quotation 103.375 The yield rate is%. (Round the final answer to two decimal places as needed. Round all intermediate values to six decimal places as needed.)7. Suppose a bond is purchased with a settlement date of October 15 and the next coupon payment is on December 1. The par amount purchased on the bond is $100,000, and its annual coupon rate is 4% paid semiannually. (1) What is the accrued interest using the 30/360-day count convention? (2 points) (2) What is the accrued interest using the actual/actual day count convention? (2 points)