A stock is currently trading at $56 and we assume a three-period binomial tree model where each period the stock can either increase by 30%, or fall by 18%. Each step in the tree is 4 months. The interest rate is 1.1% per year (continuous compounding). In this model, what is the risk-neutral probability that the stock price will go up twice and drop once over the three periods? [Provide your answer as a percentage rounded to two decimals, i.e. 40.25 for 0.4025-40.25%]
A stock is currently trading at $56 and we assume a three-period binomial tree model where each period the stock can either increase by 30%, or fall by 18%. Each step in the tree is 4 months. The interest rate is 1.1% per year (continuous compounding). In this model, what is the risk-neutral probability that the stock price will go up twice and drop once over the three periods? [Provide your answer as a percentage rounded to two decimals, i.e. 40.25 for 0.4025-40.25%]
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 35T
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