Only Q3 with answer on Excel sheet.

Sheet1

.60%

0%

Tbills

Shares

Tbills

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Tbills

Bonds 0.0027

Bonds

Shares 0.0008 0.0048

Shares 10%

Exp Ret
Std Dev
Risk and return with three assets
Asset Data Exp Ret Std Dev
Tbills 0 4.

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3
Bonds 2.

10% 10.10%
Shares 9.00% 20.80%
VCV Matrix Bons Portfolio weights
0.0018 0.0027 0.0008 40%
0.0102 0.0048 50%
0.0433
Variance

Sheet2

Risk and return with three assets

Asset Data Exp Ret Std Dev

Tbills 0.60% 4.30%

Bonds

10.10%
Shares 9.00% 20.80%

VCV Matrix Tbills Bons Shares Portfolio weights

Tbills 0.0018 0.0027 0.0008 Tbills
Bonds 0.0027 0.0102 0.0048 Bonds
Shares 0.0008 0.0048 0.0433 Shares

Exp Ret
Std Dev

Variance

Targe exp return 7.00%
2.10%

Sheet3

Asset Data Exp Ret Std Dev

3

0

2.10%

VCV Matrix Asset 0 Asset 1

Asset 0 0 0
Asset 1 0 0.0102

Asset 0

1.00%

Asset 1

0

Generic Portfolio Problems
Risk-free asset and one risky asset
Risk aversion coefficient (A)
Asset 0 1.00%
Asset 1 0.101
Optimal portfolio Benefit
Weights
Return
Std dev

Question 3: On Sheet3 of Portfolios.xlsx you are given another portfolio with two assets: asset 0 and asset

1

. The expected returns of these two assets are respectively 1% and 2.1%. The standard deviations are 0 and 0.101, which means that asset 0 is a risk-free asset. Suppose now an investor’s benefit from investing in such a portfolio is , where and are as defined in Question 1 and is a risk aversion coefficient. Now the investor is maximizing his or her benefit by choosing the weights and in the portfolio. An optimization process gives us the optimal weight for asset 1 being:

. (1)

In this equation (Equation 1), is the expected return of asset 1 and is that of asset 0. is the variance of asset 1.

Requirements:

1. Use a user-defined function to calculate the optimal weights of asset 0 and 1. (3.0 pts)

2. Call the function and report the results in cell G11 and G12 of Sheet3. (1.5 pts)

3.

Calculate the value of benefits and report it in cell J8. (1.5 pts)

BONUS: Derive Equation (1) using all information given in this assignment. (1.5 pts)

1

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