A riskfree security pays a dividend of $200 after one year, $400 after two years, $800 after three years, and thereafter it never pays dividends again. The riskfree interest rate is 3%. What is the current price of the security?
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- Assume investors are indifferent among security maturities. Today, the annualized 2-year interest rate is 2.20 percent, and the 1-year interest rate is 2 percent. What is the forward rate according to the pure expectations theory? Group of answer choices 2.25% 2.20% 2.00% 2.40%D3) The value of a derivative that pays off $100 after one year if a company has defaulted during the year is $5. The value of a derivative that pays off $100 after one year if a company has not defaulted is $97. (a) What is the risk-free rate? (b) What is the risk-neutral probability of default?If a security currently worth $12,800 will be worth $15,573.16 five years in the future, what is the implied interest rate the investor will earn on the security—assuming that no additional deposits or withdrawals are made? 3.20% 0.24% 1.22% 4.00%
- The promised cash flows of three securities are listed below. If the cash flows are risk-free, and the risk-free interest rate is 5.0%, determine the no-arbitrage price of each security before the first cash flow is paid. Security Cash Flow Today ($) Cash Flow in One Year ($) A 800 800 B 0 1600 C 1,600 0 The no-arbitrage price of security A is how much? ? (Round to the nearest cent.) The no-arbitrage price of security B is how much? ? (Round to the nearest cent.) The no-arbitrage price of security C is how much? ? (Round to the nearest cent.)Assume investors are indifferent among security maturities. Today, the annualized 2-year interest rate is 12 percent, and the 1-year interest rate is 7 percent. What is the forward rate (expected 1-year rate in 1 year) according to the pure expectations theory? Question 10 options: 1.17% 2.41% 5.16% 17.23%The pure expectations theory, or the expectations hypothesis, asserts that long-term interest rates can be used to estimate future short-term interest rates. Based on the pure expectations theory, is the following statement true or false? A certificate of deposit (CD) for two years will have the same yield as a CD for one year followed by an investment in another one-year CD after one year True False The yield on a one-year Treasury security is 5.6100%, and the two-year Treasury security has a 8.4200% yield. Assuming that the pure expectations theory is correct, what is the market's estimate of the one-year Treasury rate one year from now? 14.3637% 9.6135% 11.3100% 12.8934% Recall that on a one-year Treasury security the yield is 5.6100% and 8.4200% on a two-year Treasury security. Suppose the one-year security does not have a maturity risk premium, but the two-year security does and it is 0.2000%. What is the market's estimate of the one-year Treasury rate one year from now? 12.4260%…
- The pure expectations theory, or the expectations hypothesis, asserts that long-term interest rates can be used to estimate future short-term interest rates. Based on the pure expectations theory, is the following statement true or false? A certificate of deposit (CD) for two years will have the same yield as a CD for one year followed by an investment in another one-year CD after one year. True O False The yield on a one-year Treasury security is 4.6900%, and the two-year Treasury security has a 7.0350% yield. Assuming that the pure expectations theory is correct, what is the market's estimate of the one-year Treasury rate one year from now? O 9.4500% O 10.7730% O 8.0325% O 12.0015%you are considering investing in a four year security which pays 6,000 in one year. 6,000 in two years, 6,000 in 3 years and 17,500 in 4 years. the security currently trades at a price of of 18,483.77. What is the yield to maturity of the security? What is duration?Recall that on a one-year Treasury security the yield is 4.0000% and 4.8000% on a two-year Treasury security. Suppose the one-year security does not have a maturity risk premium, but the two-year security does and it is 0.35%. What is the market’s estimate of the one-year Treasury rate one year from now? (Note: Do not round your intermediate calculations.) a4.1666% b5.5882% c4.9019% d6.2254% Suppose the yield on a two-year Treasury security is 5.83%, and the yield on a five-year Treasury security is 6.20%. Assuming that the pure expectations theory is correct, what is the market’s estimate of the three-year Treasury rate two years from now? (Note: Do not round your intermediate calculations.) a6.61% b5.46% c6.45% d6.69%
- D6) Suppose that the risk-free zero curve is flat at 0.06 per annum with continuous compounding and that defaults can occur half way through each year in a new two-year credit default swap. Suppose that the recovery rate is 0.26 and the default probabilities each year conditional on no earlier default is 0.02 Estimate the credit default swap spread. Assume payments are made annually. Rates are quoted in numbers, i.e. 0.05 is 5% rate. Please write your answer also in numbers.Recall that on a one-year Treasury security the yield is 5.6100% and 6.7320% on a two-year Treasury security. Suppose the one-year security does not have a maturity risk premium, but the two-year security does and it is 0.15%. What is the market’s estimate of the one-year Treasury rate one year from now? (Note: Do not round your intermediate calculations.) a 9.6049% b 6.4285% c 8.6217% d 7.5629% Suppose the yield on a two-year Treasury security is 5.83%, and the yield on a five-year Treasury security is 6.20%. Assuming that the pure expectations theory is correct, what is the market’s estimate of the three-year Treasury rate two years from now? (Note: Do not round your intermediate calculations.) a 5.46% b 6.45% c 6.53% d 6.61%A Credit Default Swap is structured like the one below for a protection of $100 million. If payments are made annually, what are the cash flows from A to B if there is a default after 2 years and 2 months and recovery rate is 40%? And what are the cash flows from B to A? 70 bps per year Default Default Protection Protection Buyer, A Seller, B Payoff if there is a default by reference entity=100(1-R)
