Question

In: Finance

RA = 3.5% + 0.65RM + eA RB = −1.6% + 0.80RM + eB σM =...

RA = 3.5% + 0.65RM + eA

RB = −1.6% + 0.80RM + eB

σM = 21%; R-squareA = 0.22; R-squareB = 0.14

Assume you create a portfolio Q, with investment proportions of 0.50 in a risky portfolio P, 0.30 in the market index, and 0.20 in T-bill. Portfolio P is composed of 60% Stock A and 40% Stock B.

a. What is the standard deviation of portfolio Q? (Calculate using numbers in decimal form, not percentages. Do not round intermediate calculations. Round your answer to 2 decimal places.)

b. What is the beta of portfolio Q? (Do not round intermediate calculations. Round your answer to 2 decimal places.)

Solutions

Expert Solution

SEE THE IMAGE. ANY DOUBTS, FEEL FREE TO ASK. THUMBS UP PLEASE


Related Solutions

RA 2% + 1.2 RM + eA RB 3% + 0.7 RM + eB Market SD...
RA 2% + 1.2 RM + eA RB 3% + 0.7 RM + eB Market SD 20% R-SquareA 30% R-SquareB 12% Calculate Covariance between stock A and Market? 0.0257 0.0325 0.0480 0.0540
Consider 3 stocks: A with E(RA)= 15% and SD(RA)=20%, B with E(RB) =14% and SD(RB)=24% and...
Consider 3 stocks: A with E(RA)= 15% and SD(RA)=20%, B with E(RB) =14% and SD(RB)=24% and C with E(RC)=18% and SD(RC)=30%. The risk free rate RF= 6%, 1. which stock would you combine with the risk free to form a portfolio? 2. write the equation of Capital market line 3. If you consider that your target risk is 15%, what would be the composition of your final portfolio?
Consider the following variance-covariance matrix rm rA rB rC rD rM 0.41 rA 0.43 0.65 rB...
Consider the following variance-covariance matrix rm rA rB rC rD rM 0.41 rA 0.43 0.65 rB 0.49 0.39 0.84 rC 0.30 0.13 0.30 0.58 rD 0.50 0.43 0.61 0.34 1.48 Average return rM rA rB rC rD R average return 0.0585 0.1122 0.0314 0.0525 -0.0563 0.03 a. if you would like to create a risky protfolio X of two stocks - stock A and stock C, how would you allocate your investments? identify the minimum variance portfolio consisting of stocks...
Consider two stocks with returns RA and RB with the following properties. RA takes values -10...
Consider two stocks with returns RA and RB with the following properties. RA takes values -10 and +20 with probabilities 1/2. RB takes value -20 with probability 1/3 and +50 with probability 2/3. Corr(RA,RB) = r (some number between -1 and 1). Answer the following questions (a) Express Cov(RA,RB) as a function of r (b) Calculate the expected return of a portfolio that contains share α of stock A and share 1−α of stock B. Your answer should be a...
The equilibrium constant Kc is 1.6 × 105 at 1297 K and 3.5 × 104 at...
The equilibrium constant Kc is 1.6 × 105 at 1297 K and 3.5 × 104 at 1495 K for the reaction H2(g) + Br2(g) ⇌ 2HBr(g) a. Is ΔrH° for this reaction positive or negative? b. Calculate Kc at 1297 K for the reaction 1/2H2(g) + 1/2Br2(g) ⇌ HBr(g) c. Pure HBr is placed into an evacuated container of constant volume. The container is sealed and heated to 1297 K. Calculate the percentage of HBr that is decomposed to H2...
1.) Two securities have the following characteristics: E(Ra)= 0.06​ 0.04 E(Rb)= 0.08​ 0.10 A) Fill in...
1.) Two securities have the following characteristics: E(Ra)= 0.06​ 0.04 E(Rb)= 0.08​ 0.10 A) Fill in the missing cells in the table. For each of two correlation cases, corr. = -1 and corr. = 0, calculate the attainable portfolios' mean and standard deviation from combining the two assets together using weights in increments of 25% from 1 to 0. Also, calculate the minimum risk portfolio's weights, mean and standard deviation for each correlation case. Assume that the risk free rate...
An unbalanced wye connected wye connected load of three phase resistances with Ra=60 ohms, Rb=40 ohms...
An unbalanced wye connected wye connected load of three phase resistances with Ra=60 ohms, Rb=40 ohms and Rc=80 ohms is connected to a 440V, negative sequence, balanced 3 phase, 3 wire supply. Calculate the complex power using the method of symmetrical components. Please show all steps and clearly show all answers.
year rA rB 2009 -20.50 -17.50 2010 20.50 29.30 2011 14.00 33.80 2012 -4.50 -7.10 2013...
year rA rB 2009 -20.50 -17.50 2010 20.50 29.30 2011 14.00 33.80 2012 -4.50 -7.10 2013 25.76 -3.25 Calculate the average rate of return for stock A during the period 2009 through 2013. Round your answer to two decimal places. %______ Calculate the average rate of return for stock B during the period 2009 through 2013. Round your answer to two decimal places. %_____ Assume that someone held a portfolio consisting of 50% of Stock A and 50% of Stock...
Stock A Stock B Mean 8.22% 9.14% Variance 2.26% 11.64% Standard Deviation 15.03% 34.12% Cov(rA,rB) 1.34%...
Stock A Stock B Mean 8.22% 9.14% Variance 2.26% 11.64% Standard Deviation 15.03% 34.12% Cov(rA,rB) 1.34% Use the statistics from the above table to calculate portfolio returns, portfolio variance, and portfolio standard deviation for each investment allocation from Cell A9 to A19 Percentage in Stock A Portfolio Return Portfolio Variance Portfolio Standard Deviation 0% 10% 20% 30% 40% 50% 60% 70% 80% 90% 100%
Consider a portfolio with three assets E[rA]=10% E[rB]=12% E[rC]=8%; σA2 =0.008 σB2 =0.010 σC2 =0.005; ρA,B...
Consider a portfolio with three assets E[rA]=10% E[rB]=12% E[rC]=8%; σA2 =0.008 σB2 =0.010 σC2 =0.005; ρA,B =0.2 ρB,C = 0.0 ρA,C = −0.2 a) Consider the portfolio weights xA = 0.3 and xB = 0.3. Calculate the portfolio weight xC , the expected portfolio return, and the variance of the portfolio returns. b) Consider the portfolio weights xA = 0.3. Calculate the expected portfolio return as a function of xB c) Consider the portfolio weights xA = 0.3. Calculate the...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT