How many terminal payoffs are there in a 2-step binomial tree?
A. |
3 |
|
B. |
4 |
|
C. |
6 |
|
D. |
8 |
A 2 step binominal model can be presented in this way. In binomial model, an asset price is expected to have only 2 states, that's why it is known as binomial model. These 2 states are either upmove or downmove.
Based on above tree, we can see that there are only 3 payoffs possible i.e.
1. Both Upmoves
2. One Upmove and One Downmove irrespective of their position
3. Both Downmoves
So, A is the correct answer here.
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