4. Financial analysts often use the following model to characterize changes in stock prices: Pt = P0e(m-0.5s2)t+sZ2t

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4. Financial analysts often use the following model to characterize changes in stock prices:

Pt = P0e(m-0.5s2)t+sZ2t where P0 = current stock price Pt = price at time t m = mean (logarithmic) change of the stock price per unit time s = (logarithmic) standard deviation of price change Z = standard normal random variable This model assumes that the logarithm of a stock’s price is a normally distributed random variable (see the discussion of the lognormal distribution and note that the first term of the exponent is the mean of the lognormal distribution). Using historical data, we can estimate values for m and s. Suppose that the average daily change for a stock is $0.003227, and the standard deviation is 0.026154. Develop a spreadsheet to simulate the price of the stock over the next 30 days if the current price is $53. Use the Excel function NORM.S.INV(RAND( )) to generate values for Z. Construct a chart showing the movement in the stock price.

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