a.
Adequate information:
Expected return on Stock A [E(R)A] = 10% or 0.10
Expected return on Stock B [E(R)B] = 16% or 0.16
Standard deviation on Stock A (σA) = 41% or 0.41
Standard deviation on Stock B (σB) = 77% or 0.77
Covariance between the returns of Stock A and Stock B [Cov (A, B)] = 0.001
To compute: The weight of Stock A and Stock B
Introduction: Portfolio weights refer to the percentage of each asset in the portfolio.
b.
Adequate information:
Expected return on Stock A [E(R)A] = 10% or 0.10
Expected return on Stock B [E(R)B] = 16% or 0.16
Standard deviation on Stock A (σA) = 41% or 0.41
Standard deviation on Stock B (σB) = 77% or 0.77
Covariance between the returns of Stock A and Stock B [Cov (A, B)] = 0.001
To compute: The expected return on the minimum variance portfolio.
Introduction: The expected return of a portfolio depicts the weighted average return of the stocks in that portfolio.
c.
Adequate information:
Expected return on Stock A [E(R)A] = 10% or 0.10
Expected return on Stock B [E(R)B] = 16% or 0.16
Standard deviation on Stock A (σA) = 41% or 0.41
Standard deviation on Stock B (σB) = 77% or 0.77
Covariance between the returns of Stock A and Stock B [Cov (A, B)] = -0.05
To compute: The weight of Stock A and Stock B.
Introduction: Portfolio weights refer to the weightage or proportion of each asset in the investment portfolio.
d.
Adequate information:
Expected return on Stock A [E(R)A] = 10% or 0.10
Expected return on Stock B [E(R)B] = 16% or 0.16
Standard deviation on Stock A (σA) = 41% or 0.41
Standard deviation on Stock B (σB) = 77% or 0.77
Covariance between the returns of Stock A and Stock B [Cov (A, B)] = -0.05
To compute: The variance of the portfolio.
Introduction: The standard deviation of a portfolio determines the unsystematic risk of the portfolio.

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