e calculate the prices for bonds A-D and the yields for bonds D-G. Ꭰ E F G Coupon Par Value 6.00% 6.70% 5.40% 0.00% 1,000 Cash flows: Market price (757) (813) (799) (505) 0.5 1.0 1.5 2.0 2.5 3.0 3.5 4.0 4.5 5.0 5.5 6.0 6.5 7.0
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- The following information about bonds A, B, C, and D are given. Assume that bond prices admit noarbitrage opportunities. What is the convexity of Bond D?Cash Flow at the end ofBond Price Year 1 Year 2 Year 3A 91 100 0 0B 86 0 100 0C 78 0 0 100D ? 5 5 105This first table describes prevailing market interest rates. Market Data Yield 0.05 Required: Using the yield above and the information contained in the table below, please calculate the price and duration of the bond as well as all necessary steps. (Use cells A5 to B5 from the given information to complete this question.) Time Until Payment Payment Discounted Payment Weight Time × Weight 1.00 $30.00 2.00 $30.00 3.00 $30.00 4.00 $1,030.00 Price: DurationConsider the following bonds: Bond A B CD с Coupon Rate (annual payments) 0.0% 0.0% 4.3% 7.7% The percentage change in the price of bond A is |___%. (Round to one decimal place.) What is the percentage change in the price of each bond if its yield to maturity falls from 6.9% to 5.9%? The percentage change in the price of bond B is %. (Round to one decimal place.) Maturity (years) 15 The percentage change in the price of bond C is %. (Round to one decimal place.) The percentage change in the price of bond D is %. 21500
- Assuming the bonds are trading at face value. Using the table below, what is the required rate of return on debt? Security Security #1 Security #2 Security #3 Security #4 4.1% 3.9% O 5.9% 3.3% Face Value $5,000,000 $6,000,000 $4,000,000 $5,000,000 Coupon 8% 2% 9% 6% YTM 4.0% 4.5% 3.8% 4.1%You are given the following prices and cash flows associated with bonds. CF stands for cash flow. Bond Price Today CF Year 1 CF Year 2 CF Year 3 A 105.185 10 10 110 B 90.371 100 0 0 C 91.784 5 105 0 D X 15 15 115 What is the current price of Bond D as per the no-arbitrage principle? In other words, what is the value of X?1. Identify whether each of the following bonds is trading at a discount, at par value, or at a premium. Calculate the prices of the bonds per 100 in par value. Coupon Payment per Period Number of Periods to Maturity Market Discount Rate per Period Bond A 2 6 3% 4% 5 5% 10 U S 5 0
- Explain what you see from the pricing calculations. How do the two bonds differ? Bond C Bond Price = PV(rate,nper,pmt,fv) Given: n = Period which takes values from 0 to the nth period = 0,1,2,3 & 4 Cn = Coupon payment in the nth period = 10%*$1,000 = $100 YTM = interest rate or required yield = 9.6% P = Par Value of the bond = $1,000 Bond Z Bond Price = PV(rate,nper,pmt,fv) Given: n = Period which takes values from 0 to the nth period = 0,1,2,3 & 4 Cn = Coupon payment in the nth period = 0%*$1,000 = $0.00 YTM = interest rate or required yield = 9.6% P = Par Value of the bond = $1,000 years Bond A Bond Z 4 $1,012.79 $693.04 3 $1,010.02 $759.57 2 $1,006.98 $832.49 1 $1,003.65 $912.41 0 $1,000.00 $1,000.00H5. Which of the following is the name of the semiannual payment of $20 that you receive on a bond you own? a. Face Value b. Discount c. Yield d. Call Premium e. Coupon Explain with details and also explain wrong optionsUsing the table below, Compute the convexity measure (in years) for bond 2 Bond 1 Bond 2 Coupon Yield to maturity Maturity (in years) Par value 6% 7% 6% 6% 4 $100 $100 $100 $108 Price O A. 14.763 12.652 OC. 13.312 OD. 13.927
- Comment on the attractiveness of the bonds in two ways: a) How does the yield compare to the benchmark? Market YTM: 3.62% YTM of bond: 3.72% b) How does the current price compare to the benchmark-yield implied price? Price: 100.875 Implied price: 100.923please do the compuations and formulas, show it to me explain steps of fianncial calculator C Compute the YTM for a bond with the listed information. Annual Coupon Par Maturity Bond Price Semiannual Coupon Maturity Bond Price Calculation 6,50% $1 000,00 15 ($980,00) N PMT FV PV I/Y YTMCalculating the risk premium on bonds The text presents a formula where (1+1) = (1-p)(1 +i+x) + p(0) where i is the nominal interest rate on a riskless bond x is the risk premium p is the probability of default (bankruptcy) If the probability of bankruptcy is zero, the rate of interest on the risky bond is When the nominal interest rate for a risky borrower is 8% and the nominal policy rate of interest is 3%, the probability of bankruptcy is %. (Round your response to two decimal places.) When the probability of bankruptcy is 6% and the nominal policy rate of interest is 4%, the nominal interest rate for a risky borrower is %. (Round your response to two decimal places.) When the probability of bankruptcy is 11% and the nominal policy rate of interest is 4%, the nominal interest rate for a risky borrower is %. (Round your response to two decimal places.) The formula assumes that payment upon default is zero. In fact, it is often positive. How would you change the formula in this case?…