t stock price is 100. It pays 6% continuous dividend yield. Its volatility is 30%. The risk free interest rate is 3% flat. Use the closed form results from BSM theory to compute the price, delta and theta (round your numerical results to 4 decimal places) for: a) a 10 year European style call option with strike 150; b) a perpetual American style call option with strike 150; c) Φ (Greek "phi") for a derivative f is defined as its sensitivity to the changes of dividend yield q: Φ = δf / δq Compute Φ for the above two options. Please present bot
t stock price is 100. It pays 6% continuous dividend yield. Its volatility is 30%. The risk free interest rate is 3% flat. Use the closed form results from BSM theory to compute the price, delta and theta (round your numerical results to 4 decimal places) for: a) a 10 year European style call option with strike 150; b) a perpetual American style call option with strike 150; c) Φ (Greek "phi") for a derivative f is defined as its sensitivity to the changes of dividend yield q: Φ = δf / δq Compute Φ for the above two options. Please present bot
Chapter1: Financial Statements And Business Decisions
Section: Chapter Questions
Problem 1Q
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The current stock price is 100. It pays 6% continuous dividend yield. Its volatility is 30%. The risk free interest rate is 3% flat.
Use the closed form results from BSM theory to compute the price, delta and theta (round your numerical results to 4 decimal places) for:
a) a 10 year European style call option with strike 150;
b) a perpetual American style call option with strike 150;
c) Φ (Greek "phi") for a derivative f is defined as its sensitivity to the changes of dividend yield q:
Φ = δf / δq
Compute Φ for the above two options. Please present both the analytical expressions and the numerical results.
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