Compounded continuously at rate
Assume that the stock pays dividends continuously at rate q>0 and the dividends are reinvested in the stock. Supposing that interest is compounded continuously at rate r, show that the no arbitrage forward price at time 0 is
F(0,T)=S(0)e^(r-q)T
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Analyze two to three of the challenges involved with using graphs, functions, and trees when modeling relationships. Provide examples with your response.
A vapor composed of 0.45 mole fraction ethanol and 0.55 mole fraction acetic acid at 120.0 mmHg (absolute), is in equilibrium with a liquid phase also composed of ethanol and acetic acid. Assume that the liquid is an ideal solution and apply Raoul
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Let A be the set of differentible functions. Illustrate a relation R by f R g if f'(x) = g'(x). Prove this is equivalence relation. Find/explain x2].
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Assume that the lending rate r1 and the borrowing rate r2 are different for investors so that r1>r2. Show that the no arbitrage forward price F(0,T) satisfies
Determine the size of the required monthly deposits (rounded up to the next cent) in order to have the $26050 on June 1, 2025.
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