Maturity (years) 1 1-year Forward rate (%) 0-years from now 1.25 1-year from now 1.75 2-years from now 1.908 2 $103 3 Using the binomial model (which assumes that one-year rates undergo a lognormal random walk with volatility o), if o is assumed to be 10%, what is the lower one-year forward rate one year from now given that the higher one-year forward rate one year from now is 1.80%? A 1.474% B. 1.247% OC. 1.10% D. 1.747% Spot rate (%) 1.25 1.5019 1.70491 Cash flow $3 $3

Maturity (years) 1 1-year Forward rate (%) 0-years from now 1.25 1-year from now 1.75 2-years from now 1.908 2 $103 3 Using the binomial model (which assumes that one-year rates undergo a lognormal random walk with volatility o), if o is assumed to be 10%, what is the lower one-year forward rate one year from now given that the higher one-year forward rate one year from now is 1.80%? A 1.474% B. 1.247% OC. 1.10% D. 1.747% Spot rate (%) 1.25 1.5019 1.70491 Cash flow $3 $3

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Similar questions

If the expected inflation rate is 3.45%, the realized real rate of return is 3.80%, and the actual inflation rate is 2.15%, what is the required real rate of return? а. 1.45% b. 2.50% С. 5.60% d. 2.35%
Suppose the real risk-free rate is 3.50% and the future rate of inflation is expected to be constant at 4.80%. What rate of return would you expect on a 1-year Treasury security, assuming the pure expectations theory is valid? Disregard cross-product terms, i.e., if averaging is required, use the arithmetic average. Select one: a. 8.80% b. 8.30% c. 9.38% d. 9.79% e. 8.38%
Assume that you must estimate what the future value will be two years from today using the future value of 1 table. (PV of $1, EV of $1. PVA of $1, and FVA of $1) Which interest rate column and number-of-periods row do you use when working with the following rates? (Round percentage answers to 2 decimal places.) Answer is complete but not entirely correct. Number of Periods 1. 12% annual rate, compounded annually 2.8% annual rate, compounded semiannually 3. 12% annual rate, compounded quarterly 4. 12% annual rate, compounded monthly Interest Rate 12.00 2.00 3.00 1.00 % % % % 2 80 24
You note the following yield curve in The Wall Street Journal. According to the unbiased expectations theory, what is the 1-year forward rate for the period beginning one year from today, 2f1? (Round your answer to 2 decimal places.) Maturity One day One year Two years Three years Forward rate Yield 2.20% 5.70 6.70 9.20 %
Unbiased Expectations Theory Suppose that the current one-year rate (one-year spot rate) and expected one-year T-bill rates over the following three years (i.e., years 2, 3, and 4, respectively) are as follows 1R1=4.35%, E(2r1) =5.35%, E(3r1) =5.85%, E(4r1)=6.20% Using the unbiased expectations theory, what is the current (long-term) rate for four-year-maturity Treasury securities?
Suppose the term structure of risk-free interest rates is as shown here: a. Calculate the present value of an investment that pays $1,000 in 2 years and $4,000 in 5 years for certain. b. Calculate the present value of receiving $900 per year, with certainty, at the end of the next 5 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 $2,700 per year, with certainty, for the next 20 years. Infer rates for the missing years using linear interpolation. (Hint: Use a spreadsheet.) Data table (Click on the following icon in order to copy its contents into a spreadsheet.) 2 years 3 years 5 years 7 years 1 year 2.06 2.44 2.64 3.22 3.74 Term Rate (EAR, %) Print Done 10 years 4.25 20 years 5.09 I X t cent.)
If the rate of inflation is 2.8% per year, the future price p (t (in dollars) of a certain item can be modeled by the following exponential function, where t is the number of years from today. p(t) = 600(1.028) Find the current price of the item and the price 9 years from today. Round your answers to the nearest dollar as necessary. Current price: Price 9 years from today: S|
Suppose the risk - free interest rate is 4.2%.a. Having $200 today is equivalent to having what amount in one year?b. Having $200 in one year is equivalent to having what amount today?c. Which would you prefer, $200 today or $200 in one year? Does your answer depend on when you need the money? Why or why not?a. Having $200 today is equivalent to having what amount in one year?Having $200 today is equivalent to having Sin one year. (Round to the nearest cent.)
Suppose that the current 1-year rate (1-year spot rate) and expected 1-year T-bill rates over the following three years (ie.. years 2, 3, and 4, respectively) are as follows: 181 = 4%, E(201) = 5%, E(31) = 5.50 %, E(41) = 5.85% Using the unbiased expectations theory, calculate the current (long-term) rates for one-, two-, three-, and four-year-maturity Treasury securities. (Round your answers to 2 decimal places.) Years AGN- Current (Long-term) Rates
It is given that dP/dt = rP (r being the annually compounded interest rate and P is the amount in the account at any given time). Suppose that an account earns at an annual rate of r percent compounded continuously and a person is drawing an income of H dollars per year withdrawn continuously (impossible, but a modeling assumption). Use phase line analysis to analyze the behavior of the account. Discuss the meaning of any equilibrium points and their stability. If r = 10% (a reasonable rate for long-term stock investments), and H = $10,000, how long should an initial investment of $50,000 be left untouched so that when withdrawals begin the capital is not depleted?
Suppose that the current 1-year rate (1-year spot rate) and expected 1-year T-bill rates over the following three years (I.e., years 2, 3, and 4, respectively) are as follows: 1R1 = 1%, E(211) = 4.30%, E(31) = 4.80%, E471) = 6.30% Using the unblased expectations theory, calculate the current (longterm) rates for 1-, 2-, 3-, and 4-year-maturity Treasury securities. Plot the resulting yield curve. (Do not round Intermediate calculations. Round your answers to 2 decimal places.) Year 1234 Current (Long-term) Rates %
Unbiased Expectations Theory Suppose that the current one-year rate (one-year spot rate) and expected one-year T-bill rates over the following three years (i.e., years 2, 3, and 4, respectively) are as follows 1R1=4.85%, E(2r1) =5.85%, E(3r1) =6.35%, E(4r1)=6.70% Using the unbiased expectations theory, what is the current (long-term) rate for four-year-maturity Treasury securities?

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