State of Economy Bust Boom Probability of State of Economy 0.40 0.60 Security Returns if State Occurs Roll Ross -10% 21% 28 8 Calculate the standard deviations for Roll and Ross by filling in the following table Note: A negative value should be indicated by a minus sign. Do not round intermediate calculation decimal places.

State of Economy Bust Boom Probability of State of Economy 0.40 0.60 Security Returns if State Occurs Roll Ross -10% 21% 28 8 Calculate the standard deviations for Roll and Ross by filling in the following table Note: A negative value should be indicated by a minus sign. Do not round intermediate calculation decimal places.

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

You are given the following information: State of Economy Probability ofState of Economy Rate of ReturnIf State Occurs Depression .07 −.097 Recession .17 .067 Normal .42 .138 Boom .34 .219 Calculate the expected return. (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) Expected return % Calculate the standard deviation. (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) Standard deviation %
Calculate the geometric mean return for the following data set: (Negative value should be indicated by a minus sign. Round your intermediate calculations to at least 4 decimal places and final answer to 2 decimal places.) -14% 15% -16% 13.7% Geometric mean return 14.1% %
You are given the following information: State of Probability of Rate of Return Economy State of Economy If State Occurs Depression Recession .13 -102 22 .062 Normal .48 .133 Boom .17 .214 a. Calculate the expected return. (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) b. Calculate the standard deviation. (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) a. Expected return b. Standard deviation % %
Example 3 Inns oont alafrA Following Example 2, consider a porfolio with three assets S1, S2 and S3 which have expected rates of return 0.1,0.15 and 0.2 respectively, and variance-covariance matrix odni tanoma bszt a aitevi ot botoly 0.1 0.1 -0.1 0.1 0.2 0.1 ololles V = -0.1 0.1 0.6 vo ) isaas sod slais a at gaiteoo ottg ndi oda vodT (aldanoitesup als ot-lais wod ibuadala abnod on a) What is the optimal portfolio when up = worod of sidad = 0.2. adt yhalinie ini ba moe ja SOLUTION lo ano ot b) Use this piece of information and the earlier optimal portfolios from la aao e. Example 2 to find the quadratic equation relating of and up. ni bstni sd SOLUTION tar oad o bo s e) Hence draw a plot of the solutions, and identify the frontier port- Ldon to slar folios. it SOLUTION ods Btvni gatela dt
find the trynors ratio for q and compare it to treynor ratio for m does this analysis indicate whether q is under priced, over priced or correctly priced Beta q= 1.25, rf= 2% rm=12% rq=13.5%
calculate the following Sharpe Ratio (SP) Treynor Measure Jensen Measure M2 measure T2 measure Information Ratio (appraisal ratio) Fund Average return Standard Deviation Beta coefficient Unsystematic Risk A 0.240 0.220 0.800 0.017 B 0.200 0.170 0.900 0.450 C 0.290 0.380 1.200 0.074 D 0.260 0.290 1.100 0.026 E 0.180 0.400 0.900 0.121 F 0.320 0.460 1.100 0.153 G 0.250 0.190 0.700 0.120 Market 0.220 0.180 1.000 0.000 Risk free return 0.050 0.000
Alternatives A C D E alternatives have the following returns and standard deviations of returns. Alternatives A B C D E Returns: Expected Value $ 1,460 1,370 10,300 1,180 67,600 Coefficient of Variation Standard Deviation Calculate the coefficient of variation and rank the five alternatives from the lowest risk to the highest risk by using the coefficient of variation. (Round your answers to 3 decimal places.) Rank $ 780 1,490 9,100 1,060 21,500 1469 47 meld
Given the following information, calculate the expected value for Firm C's EPS. Data for Firms A and B are as follows: E(EPSA) = $5.10, and σA = $3.63; E(EPSB) = $4.20, and σB = $2.94. Do not round intermediate calculations. Round your answer to the nearest cent. Probability 0.1 0.2 0.4 0.2 0.1 Firm A: EPSA ($1.61) $1.80 $5.10 $8.40 $11.81 Firm B: EPSB (1.20) 1.30 4.20 7.10 9.60 Firm C: EPSC (2.59) 1.35 5.10 8.85 12.79 E(EPSC): $ You are given that σc = $4.12. Discuss the relative riskiness of the three firms' earnings using their respective coefficients of variation. Do not round intermediate calculations. Round your answers to two decimal places. CV A B C The most risky firm is .
a. Using the data in the table below alculate the following performance measures.i. Sharpe ratioii. Treynor measureiii. Jensen’s alphaiv. M-squared measurev. T-squared measure, andvi. Appraisal ratio (information ratio) Fund Average return Standard Deviation Beta coefficient Unsystematic Risk A 0.240 0.220 0.800 0.017 B 0.200 0.170 0.900 0.450 C 0.290 0.380 1.200 0.074 D 0.260 0.290 1.100 0.026 E 0.180 0.400 0.900 0.121 F 0.320 0.460 1.100 0.153 G 0.250 0.190 0.700 0.120 Market 0.220 0.180 1.000 0.000 Risk free return 0.050 0.000 b. Out of the performance measures you calculated in part a., which one would you use undereach of the following circumstances:i. You want to select one of the funds as your risky portfolio.ii. You want to select one of the funds to be mixed with the rest of your portfolio,currently composed solely of holdings in the market-index fund.iii. You want to select one of the funds to form an actively managed stock portfolio
The returns on AA Berhad and BB Berhad are given below, State of Economy Probability of Return (%) AA Return (%) BB occurring Berhad Berhad 1 0.30 6 -15 0.50 10 18 3 0.20 17 40 Calculate: a) Expected return E(R) for i) АА Beфad ii) ВВ Behad b) Standard deviation for i) AA Berhad ii) ВВ ВBehad c) Discuss any FOUR (4) benefits of diversification by referring to AA and BB Berhad.
The following table illustrates the regression results from regressing monthly IBM excess returns on monthly S&P 500 excess returns. Regression Statistics Multiple R R Square Adjusted R Square Standard Error Observations Intercept Excess Market 0.517 0.268 ANOVA O 0.264 Regression Residual Total O 0.422 0.517 0.268 0.264 0.080 180.000 df 1.000 178.000 179.000 Coefficients 0.001 1.120 SS MS 0.422 0.422 1.153 0.006 1.575 What is the estimated correlation between excess IBM and market returns? F 65.085 Standard Error t Stat P-value 0.006 0.237 0.813 0.139 8.068 0.000 Significance F 0.000
Exhibit 7.1USE THE INFORMATION BELOW FOR THE FOLLOWING PROBLEM Rates of Return Year RA Computer Market Index 1 13 17 2 9 15 3 –11 6 4 10 8 5 11 10 6 6 12 Refer to Exhibit 7.1. The equation of the characteristic line for RA is a. RRA = –7.98 + 1.1023RMI. b. RRA = –9.41 + 1.3893RMI. c. RRA = –4.92 – 0.7715RMI. d. RRA = 11.63 + 1.2195RMI. e. RRA = 4.92 + 0.7715RMI.

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