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Suppose stock ABC has an expected daily log-return of 0.05% and standard deviation of 0.5%. Assume there are 250 (trading) days in a year, and

Suppose stock ABC has an expected daily log-return of 0.05% and standard deviation of 0.5%. Assume there are 250 (trading) days in a year, and the annual return (ratio, 250/0) is log-normally distributed. Assuming independent daily returns, what is the probability that ABCs price will be within 5% of its current price in a year?

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