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Consider a binomial model of a risky asset with the parameters r = 0:06, u = 0:059, d = 0:0562, S0 = 100, T = 1, 4t = 1=12. Note that u and d are monthly effective rates of return and r is the annual effective risk-free interest rate.
(1) Determine the price of a European put option with strike price X = 98 on the above non-dividend paying asset at time 0 and find x(1); y(1), i.e., the number of shares of the stock and risk-free asset needed at time 0 to replicate the European option over the first time-step.
(2) Compute the Black-Scholes price of a European put option with the above specifications and report the relative error between the price obtained in (1) and the Black-Scholes price, i.e., compute,
compute x(1); y(1), i.e., the number of shares of the stock and risk-free asset needed at time 0 to instantaneously delta hedge the European put option. Compare x(1); y(1) with the values computed in part (1).
Example of Debt Finance An example: Interest = 10% tax rate = 30% The effective cost of debt (interest) = Interest rate (1 - T) = 10%(1-0.30) = 7% Consider comp
Financial Planning A financial manager along with present investment policies will be concerned along with how efficiently the company's funds are invested since it is from t
how i can get enough money with out doing any works ????????????
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Show that for any constant 0=a=1, C(aK1 + (1-a)K2) = aC(K1) + (1-a)C(K2) where C(k) is the European option price with strike K. All the options in this question are assumed to be
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