ASSIGNMENT | Is this Normal?

One theory about the daily changes in the closing price of a stock is that these changes follow a random walk ” that is, these daily events are independent of each other and move upward or downward in a random manner ” and can be approximated by a normal distribution. To test this theory, collect the most recent closing prices of stocks from for your favorite company or brand. You can find this by going to finance.yahoo.com and searching for “Your Company stock history.” See Example
Main Post:
1) Choose your favorite company or brand and search finance.yahoo.com with that company name and “historical stock prices”. Download the stock history for this company for the past 6 weeks by selecting the appropriate dates and clicking on “Download to Spreadsheet” at the bottom of page.

2) Calculate the daily change in the closing stock prices by taking the difference between the closing and opening price for the day. This is the daily stock change.

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3) Run the Descriptive Statistics->Summary Table in Excel Data Analysis on the daily stock change. Share the summary table.

4) Calculate the 1st and 3rd quartiles of the daily stock change. Share these along with the min, median, and max from 3) as your 5-Number Summary.

5) Create a Box & Whiskers Plot using your 5-Number Summary. (For Help, refer to Unit 2 LiveBinder).

6) Is your daily stock change distribution right skewed (median < mean), left skewed (mean < median), or symmetric (mean ≈ median)? Would you consider your daily stock change to be normally distributed? Why or Why Not?

SAMPLE SOLUTION

Is this Normal?
To better respond to the normality/lack of normality in the obtained results, it is important to fast discuss what symmetric distribution means especially in relation to the mean, median and the mode. If a plot shows a similar shape on either side of the middle, it can be said to be symmetric. If the histogram is folded into half, it should be the same on either side. Ideally, it means that the mean, median and mode values are close together. However, looking at the descriptive statistics, the values of the mean, median and mode…

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