Suppose that the world is described by a two-factor model, so stock returns depend on two systematic risk factors, F, and F2, which have mean o. = 0.02 + 5F, +7F2 + ẽ1 Ť2 = 0.15 + F, +4F2 + ẽ2 řz = 0.03 + 2F,+F2 + ẽz 1 а) Compute the portfolio weights and expected returns for the pure factor portfolios. b) beta on both factors). What is its expected return? Compute the portfolio weights which produce a portfolio with no systematic risk (i.e. o c) Compute the factor risk premia for factors 1 and 2. If an asset has factor beta 3 with factor 1 and factor beta 2 with factor 2, what should its d) expected return be under arbitrage pricing theory?

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Your Question:
Suppose that the world is described by a two-factor model, so stock returns depend on two
systematic risk factors, F, and F2, which have mean o.
= 0.02 + 5F, +7F2 + ẽ1
Ť2 = 0.15 + F, +4F2 + ẽ2
řz = 0.03 + 2F,+F2 + ẽz
1
а)
Compute the portfolio weights and expected returns for the pure factor portfolios.
b)
beta on both factors). What is its expected return?
Compute the portfolio weights which produce a portfolio with no systematic risk (i.e. o
c)
Compute the factor risk premia for factors 1 and 2.
If an asset has factor beta 3 with factor 1 and factor beta 2 with factor 2, what should its
d)
expected return be under arbitrage pricing theory?
Transcribed Image Text:Suppose that the world is described by a two-factor model, so stock returns depend on two systematic risk factors, F, and F2, which have mean o. = 0.02 + 5F, +7F2 + ẽ1 Ť2 = 0.15 + F, +4F2 + ẽ2 řz = 0.03 + 2F,+F2 + ẽz 1 а) Compute the portfolio weights and expected returns for the pure factor portfolios. b) beta on both factors). What is its expected return? Compute the portfolio weights which produce a portfolio with no systematic risk (i.e. o c) Compute the factor risk premia for factors 1 and 2. If an asset has factor beta 3 with factor 1 and factor beta 2 with factor 2, what should its d) expected return be under arbitrage pricing theory?
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