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APT. Suppose that stock returns are generated from the following linear process: ri = E(ri) + bi,1X1 + bi,2X2 + i where i and Xk
APT. Suppose that stock returns are generated from the following linear process:
ri = E(ri) + bi,1X1 + bi,2X2 + i
where i and Xk are mean zero processses. The assumptions of Ross Arbitrage Pricing Theory hold. Consider three broadly diversified portfolios. Their returns are given approximately1 by
rA =0.06+2X1 +2X2
rB =0.05+3X1 +X2
rC =0.03+3X1
(a) Suppose there is a risk-free asset in the economy. What is its return?
(b) Determine the factor risk premia.
(c) Consider a fourth portfolio:
rD = 0.08+X1 +0.5X2
Are there arbitrage opportunities? If so, explain how you can exploit them.
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