The following is a Binomial Option Pricing Model question. There will be 7 questions asked about it. Since the order of questions chosen is random, I suggest you solve the following all at once and choose your answer to each part as it comes up.
You will be asked the following questions:
1. What are the values of the calls at maturity, t=2?
2. What are the values of the calls at t =1?
3. What is the initial (t = 0) fair market price of the call?
4. What is the initial (t = 0) hedge ratio?
5. What are the hedge ratios at t = 1?
6. If one call was written initially, what is the value of the hedged portfolio one period later (t = 1)?
7. If the stock moves down in period 1 how would you adjust your t = 0 hedge by trading only stock?
We have a 2-state, 2-period world (i.e. t = 0, 1, 2). The current stock price is 100 and the risk-free rate each period is 5%. Each period the stock can either go up by 10% or down by 10%. A European call option on this stock with an exercise price of 90 expires at the end of the second period.
What is the initial (t = 0) fair market price of the call?
20.01 |
||
19.22 |
||
16.68 |
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17.42 |
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18.89 |
Ans is 18.89
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