Question 3: Assume that we wish to determine the expected value and standard deviationof returns of Assets A. The expected returns of assets A and probabilty for each of thenext 5 years are given in columns 1 and 2 respectively in the table. Find the expectedvalue and standard deviation of returns for Asset AYearAsset A Prob.201918,0016,0013,009,0011,000,250,200,150,200,202020202120222023

Answered: Question 3: Assume that we wish to…

Financial And Managerial Accounting

15th Edition

ISBN:9781337902663

Author:WARREN, Carl S.

Publisher:WARREN, Carl S.

Chapter26: Capital Investment Analysis

Section: Chapter Questions

Problem 2MAD: Assume San Lucas Corporation in MAD 26-1 assigns the following probabilities to the estimated annual...

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Assume that we wish to determine the expected value and standard deviation of returns of Assets A. The expected returns of assets A and probabilty for each of the next 5 years are given in columns 1 and 2 respectively in the table. Find the expected value and standard deviation of returns for Asset A Year Asset A Probability 2018 9 % 10 % 2019 11 % 20 % 2020 8 % 10 % 2021 12 % 30 % 2022 10 % 20 %.
Assume the returns from holding an asset are normally distributed. Also assume the average annual return for holding the asset a period of time was 15.3 percent and the standard deviation of this asset for the period was 33.2 percent. Use the NORMDIST function in Excel® to answer the following questions. a. What is the approximate probability that your money will double in value in a single year? (Do not round intermediate calculations and enter your answer as a percent rounded to 3 decimal places, e.g., 32.161.) b. What is the approximate probability that your money will triple in value in a single year? (Do not round intermediate calculations and enter your answer as a percent rounded to 8 decimal places, e.g., 32.16161616.)
You have been given the expected return data shown in the first table on three assets—F, G, and H—over the period 2018-2021 Year Asset F Asset G Asset H 2019 5 12 12 2020 10 9 7 2021 13 21 4 2022 6.5 6 10.5 Using these assets, you have isolated the three investment alternatives shown in the following table. Alternative Investment 1 100% of asset G 2 40% of asset F and 60% of asset G 3 50% of asset F and 50% of asset H Calculate the expected return over the 4-year period for each of the three alternative Calculate the standard deviation of returns over the 4-year period for each of the three alternatives. Use your findings in parts a and b to calculate the coefficient of variation for each of the three alternatives. On the basis of your findings, which of the three investment alternatives do you recommend? Why?
Financial assets management decision-making often involves determination of the Present Value (PV) of the flow of money over time. If a monetary PV is given by: PV = Gt/(1+m)t (i) Identify and explain each of the variables: G, m, and t. (ii) Explain how an increase in m would impact the PV of this financial asset. (iii) Find how much would be required to generate a PV of 890, over a 5 years period, at a constant annual interest rate of 4 percent.
Returns of a Single Asset. Suppose you have invested in 2 assets whose annual returns are shown in the following table. If you invest $1000 in each asset: What will be the value of each asset at the end of year 5? What is the single annual rate which would yield the same value at the end of year 5? (meaning, what is the geometric average annual rate of return?) Year Asset A Asset B 1 -6.01% -9.98% 2 -10.27% 12.30% 3 13.75% 18.15% 4 24.31% -1.69% 5 20.88% 5.00% please use excel
Which of the following methods should be used when the expected benefits to be received from an asset will decline each period? a. Straight-line b. Units-of-production c. Sum-of-the-years'-digits d. Compound-interest
You have been given the expected return data shown in the first table on three assets—F, G, and H—over the period 2016–2019. Using these assets, you have isolated the three investment alternatives shown in the following table. Calculate the expected return over the 4-year period for each of the three alternatives. Calculate the standard deviation of returns over the 4-year period for each of the three alternatives. Use your findings in parts a and b to calculate the coefficient of variation for each of the three alternatives. On the basis of your findings, which of the three investment alternatives do you recommend? Why?
Match each sentence to the correct concept. a) The amount an investment is worth after one or more time periods is referred to as_______________b) The process of finding the present value of some future amount is called_________________.c) Calculating the present value of a future cash flow to determine its value today isknown as _________________.d) Interest earned on the principal and may be for a number of years may be called______________e) ___________ is the process of accumulating interest in an investment over time toearn more interest.f) The interest earned on both the initial principal and the interest reinvested from prior periods is referred to as ______ _______.
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Over a 46-year period an asset had an arithmetic return of 11.9 percent and a geometric return of 9.8 percent. Using Blume’s formula, what is your best estimate of the future annual returns over 8 years? 13 years? 23 years? (Do not round intermediate calculations. Enter your answers as a percent rounded to 2 decimal places, e.g., 32.16.) Future annual returns 8 years % 13 years % 23 years %
Over one year, future value or cash flow (CF), present value (PV), and the rate of interest (i) are related as follows Select one: a. PV = CF (1 + i). b. CF = PV/(1+i). c. CF + PV = 1/(1+i). d. CF/PV = (1+i).
You have been asked for your advice in selecting a portfolio of assets and have been given the following data: Expected return Year Asset A Assest B Assest C 2019 12% 16% 12% 2020 14% 14% 14% 2021 16% 12% 16% You have been told that you can create two portfolios—one consisting of assets A and B and the other consisting of assets A and C—by investing equal proportions (50%) in each of the two component assets. a. What is the expected return for each asset over the 3-year period? b. What is the standard deviation for each asset’s return? c. What is the expected return for each of the two portfolios? d. How would you characterize the correlations of returns of the two assets making up each of the two portfolios identified in part c? e. What is the standard deviation for each portfolio? f. Which portfolio do you recommend? Why?

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