Assume the following values when none is specified: So 100 \sigma = 20% T = 1K = 100 r = 5% We will add another stock to the mix with the following characteristics: Xo = 90 \sigma = 30% Assume the correlation \rho = 50% We want to value a spread option whose payoff is max(ST-XT - Kspread, 0) with Kspread = 81. UsingaMonte Carlomethodofyourchoice, whatisthe price,delta,gammaandthetaofthisderivative? 2. Plot how the price changes with different values of the correlation? Any intuitive explanation?

Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
Section: Chapter Questions
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Assume the following values when none is
specified: So 100 \sigma = 20% T = 1K = 100 r
= 5% We will add another stock to the mix with the
following characteristics: Xo = 90 \sigma = 30%
Assume the correlation \rho = 50% We want to
value a spread option whose payoff is max(ST-XT
- Kspread, 0) with Kspread = 81.
UsingaMonte Carlomethodofyourchoice, whatisthe
price,delta,gammaandthetaofthisderivative? 2.
Plot how the price changes with different values of
the correlation? Any intuitive explanation?
Transcribed Image Text:Assume the following values when none is specified: So 100 \sigma = 20% T = 1K = 100 r = 5% We will add another stock to the mix with the following characteristics: Xo = 90 \sigma = 30% Assume the correlation \rho = 50% We want to value a spread option whose payoff is max(ST-XT - Kspread, 0) with Kspread = 81. UsingaMonte Carlomethodofyourchoice, whatisthe price,delta,gammaandthetaofthisderivative? 2. Plot how the price changes with different values of the correlation? Any intuitive explanation?
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