3. The price of a security at the beginning of the year is 200, the price at the end of the year is 225 and the dividend paid at the end of the year is 15. The total rate of return is?
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- Which of the following investments that pay will $18,500 in 8 years will have a higher price today? The security that earns an interest rate of 8.50%. The security that earns an interest rate of 12.75%.Suppose we observe the following rates: 1R1= 0.75%, 1R2=1.20%, E(2r1)=0.907%. If the liquidity premium theory of the term structure of interest rates holds, what is the liquidity premium for year 2, L2?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?
- Which of the following investments that pay will $9,500 in 14 years will have a lower price today? The security that earns an interest rate of 5.50%. The security that earns an interest rate of 8.25%.Suppose we observe the following rates: 1R1 = 4.1%, 1R2 = 4.9%, and E(21) = 4.1%. If the liquidity premium theory of the term structur of interest rates holds, what is the liquidity premium for year 2? (Round your intermediate calculations to 5 decimal places and fina percentage answer to 2 decimal places. (e.g., 32.16)) Liquidity premium for year 2 %Suppose the stock price is $ 95 and the continously compounded interest rate is 7 %. a) What is the price of a 6 - month forward price, assuming dividends are zero? $ ? b) If the 6 - month forward price is $ 96.55, what is the annualized forward premium? % ? c) If the 6 - month forward price is $ 96.55, what is the annualized continous dividend yield? % ?
- How much would you be prepared to pay for a share in two years' time when it begins to pay a $0.17 dividend each year and is currently priced at $3? Assume the required rate of return is 8.5% p.a.am. 129.Suppose we observe the following rates: 1R₁ = 6.2%, 1R₂ = 7.1%, and E(21) = 6.2%. If the liquidity premium theory of the term structure of interest rates holds, what is the liquidity premium for year 2? (Round your intermediate calculations to 5 decimal places and final percentage answer to 2 decimal places. (e.g., 32.16)) Liquidity premium for year 2 %
- Suppose the term structure of risk-free interest rates is as shown below: 5 yr 7 yr 10 yr 20 yr Term 1 уг 2 yr 3 yr 3.24 3.79 4.09 5.05 2.07 2.46 2.71 Rate (EAR %) a. Calculate the present value of an investment that pays $1,000 in two years and $3,000 in five years for certain. b. Calculate the present value of receiving $100 per year, with certainty, at the end of the next five years. To find the rates for the missing years in the table, linearly interpolate between the years for which you do know the rates. (For example, the rate in year 4 would be the average rate in year 3 and year 5.) c. Calculate the present value of receiving $1,800 per year, with certainty, for the next 20 years. Infer rates for the missing years using linear interpolation. (Hint: Use a spreadsheet.)Suppose we observe the following rates: 1R1 = 0.75%, 1R2 = 1.20%, and E(2r1) = 0.907%. If the liquidity premium theory of the term structure of interest rates holds, what is the liquidity premium for year 2, L2? (Do not round intermediate calculations. Round your answer to 3 decimal places.)Suppose we observe the 3-year Treasury security rate (1R3) to be 8 percent, the expected 1-year rate next year—E(2r1)—to be 4 percent, and the expected one-year rate the following year—E(3r1)—to be 6 percent. If the unbiased expectations theory of the term structure of interest rates holds, what is the 1-year Treasury security rate, 1R1?