(2) CVA for a zewo Coupon bond with to maturity. The estimated recovery. neutral default is 38% and risk assuming conditional Assume a flat yield that the default OCCUTS on date 2 and 3 Calculate 3 years rate probability is 2%. probabilities of default. at 370 and end Curve only at and The one year default the Current date will not occur on date d and loss exposure, recovery lues are expressed per 100
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- Explain why y0u disagree 0r agree with the f0ll0wing statements. The answer sh0uld n0t be m0re than 3 sentences Treasury b0nds are riskier than c0rp0rate b0nds. All 0ther things held c0nstant; the future value 0f an 0rdinary annuity is always having a higher future value than annuity due. All 0ther things held c0nstant, the price 0r interest rate risk 0f sh0rt-term b0nd is always l0wer than l0ng-term b0nd.Explain why y0u disagree 0r agree with the f0ll0wing statements. The answer sh0uld n0t be m0re than 3 sentences Step 1 Define Treasusy BondS & Corporate Bonds Step 2 Difference between annuity due and ordinary annuity Step 3 Treasury b0nds are riskier than c0rp0rate b0nds. All 0ther things held c0nstant; the future value 0f an 0rdinary annuity is always having a higher future value than annuity due. All 0ther things held c0nstant, the price 0r interest rate risk 0f sh0rt-term b0nd is always l0wer than l0ng-term b0nd.Explain why y0u disagree 0r agree with the f0ll0wings statements. The answer sh0u-ld n0t be m0re than three sentences All 0ther things held c0nstant; the future value of an 0rdinary annuity is always having a higher future value than annuity due. All 0ther things held c0nstant, the price 0r interest rate risk of sh0rt-term b0nd is always l0wer than l0ng-term b0nd. Treasury b0nds are riskier than c0rp0rate b0nds.
- Solve the following exercise by using the present value formula. Do not round intermediate calculations. Round your answers to the nearest cent. Compound Amount Term ofInvestment NominalRate (%) InterestCompounded PresentValue CompoundInterest $13,000 7 years 8.5 semiannually $ $if the simple discount rate is 20.041%. waht is the Future value of P 51,703 after 4 years and 8 months A. 82, 631.817 B. 112, 177.816 C. 134,804.351 D. 102, 971.114 Asap plsAssume you have the following asset and liability in your Balance Sheet:Asset - Bond AModified Duration = 2.6 yearsValue= RM1.5 millionAAFARLiability - Bond BModified Duration = 3.1 yearsValue= RM1.0 milliona. Calculate the duration gap. b. What is the expected change in Net Worth if interest increases by 1%?attachment. calculation step by step
- Calculate the annual arithmetic mean and geometric mean return on the following security, purchase price: $42; first-year dividend - $4; price after one year - $47; second-year dividend - $4; selling price after two years = $40. (Round intermediate calculations to 3 decimal places, eg. 15.251% and the final answers to 2 decimal places, e.g. 15.25%.) 1) Find arithmetic average return % 2) Find Geometric mean return % 3) State which method is more appropriate for the situationConsider a forward contract that expires in 9 months. The underlying asset is worth $250 and the forward price is $285. Suppose we hold the long position in the forward contract. The risk free rate is 8 percent. The appropriate forward price should be: a. $270.00 b. $35.00 c. $285.00 d. $264.85Calculate the VaR (Value at Risk) of a position based on the following information: market value is $12053, modified duration is 5.9 years, and the potential adverse move in the yield is 31 basis points. Assume the FI is required to hold the position for 6 days.
- . Estimate the duration of Loan MBank Balance SheetCash = $ 50Loan M (7%, 6 years) = $200Deposit N (3 years, 2%) = $ 200Equity = $ 50Total Assets = $250Total Liabilities = $ 250 a. 3.1 years b. 4.1 years c. 5.1 years d. 6.1 yearsGiven the following information, what is expected loss of a $200,000 loan in percent? Probability of default 0.30% Loss given default 55.00% A .15% B .22% C .33% D .17%The following parameters are provided:S = $40, K= $45, r = 5% (continuously compounded), Time to maturity = 6 months, p = $6, Using put-call parity, the price of the call is $1.92 $2.11 $2.47 $2.78