Suppose the term structure of interest rates is shown below:TermRate(EAR%) 5.00% 4.80%O $2,4081 year 2 years 3 years 5 years 10 years 20 yearsThe present value (PV) of receiving $1,100 per year with certainty at theend of the next three years is closest toO $3,612O $4,214O $3,0104.60% 4.50% 4.25% 4.15%

As per my knowledge, EAR means an effective annual rate. In the given problem, a person is receiving…

Suppose the term structure of interest rates is shown below: Term Rate 1 year 2 years 3 years 5 years 10 years 20 years (EAR%) 5.00% 4.80% 4.60% 4.50% 4.25% 4.15% The present value (PV) of receiving $1,100 per year with certainty at the end of the next three years is closest to

Suppose the term structure of interest rates is shown below: Term Rate 1 year 2 years 3 years 5 years 10 years 20 years (EAR%) 5.00% 4.80% 4.60% 4.50% 4.25% 4.15% The present value (PV) of receiving $1,100 per year with certainty at the end of the next three years is closest to

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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Raghubhai
What is the future value of $4,500 after 6 years if the nominal interest rate is 8.50% compounded semiannually? Group of answer choices $7,415.24 $7,341.60 $7,934.31 $8,156.77 $7,637.70
If the one-year and two-year interest rates are 6.5% and 7% respectively, what should be the forward rate for year 2 (according to the expectations theory)? 7% 7.5% 7.75% 7.25% 6.75%. 6.5%
Suppose the interest rate on a 3-year Treasury Note is 2.25%, and 5-year Notes are yielding 4.00%. Based on the expectations theory, what does the market believe that 2-year Treasuries will be yielding 3 years from now?
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.)
Determine the present value P you must invest to have the future value A at simple interest rate r after time t. A = $14,000, r = 7.5%, t = 8 years
Consider a five-year annuity, with an annual cash flow of $2,500 and a 2.5% rate of discount/yield. If the maturity is raised to six years, all else the same, its price: decreases increases does not change
2. Find the present value of $500 due in the future under each of these conditions: a. 12% nominal rate, semiannual compounding, discounted back 5 years b. 12% nominal rate, quarterly compounding, discounted back 5 years c. 12% nominal rate, monthly compounding, discounted back 1 year Hint: identify the interest rate per period and the total number of periods in each scenario first. O
Baghiben
Suppose the term structure of interest rates is shown below: Term Rate (EAR%) 1 year 5.00% 2 years 3 years 5 years 10 years 20 years 4.50% 4.30% 4.30% 4.25% 4.15% The present value of receiving $1000 per year with certainty at the end of the next three years is closest to:
Current interest rates are i$ = 4%;i€ = 6%. Expected interest rates next year are: i$ = 7%;i € = 3%. The expected spot rate in two years is S2($/€) = 1. Use the asset market approach to compute the current spot rate S0($/€). Please type in the number without the currency signs. For example, if your answer is $1.25/€, then type in 1.25 as your final answer. Please keep at least three decimal places (up to 5 decimal places)
D. At a certain interest rate the present values of the following two payment patterns are equal: (i) P 200,000 at the end of 5 years plus P 500,000 at the end of 10 years; (ii) P 400,940 at the end of 5 years. At the same interest rate P100,000 invested now plus P 120,000 invested at the end of 5 years will accumulate to X at the end of 10 years. Calculate X.

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