What kind of a risk attitude does a utility function with an upward sloping curvature indicate?
Two portfolios with identical Sharpe ratios will have
If ∆, γ and Θ represent the delta, gamma and theta of any derivative whose value is V; r be the risk free rate; σ be the volatility and S the spot price of the underlying, which of the following equations will hold true? (Note that ∂ is the notation used for partial derivatives)
I. 202.21.q1
II. 202.21.q2
III. 202.21.q3
IV. 202.21.q4
The rule that optimal portfolios will maximize the Sharpe ratio only applies when which of the following conditions is satisfied:
I. It is possible to borrow or lend any amounts at the risk free rate
II. Investors' risk preferences are fully described by expected returns and standard deviation
III. Investors are risk neutral
Which of the following is not a money market security
A stock that pays no dividends is trading at $100 spot or $104 as a three month forward. The interest rate you can borrow at is 6% per annum. US treasury yields are 4% per annum. What should you do to profit in the situation?
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