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Q6. The following presents viscosity data from a batch chemical process. 13.314.314.915.215.814.216.014.0 14.516.113.715.213.716.914.914.4 15.313.115.215.915.114.913.613.7 15.315.514.516.513.415.215.313.8 14.312.615.314.814.114.414.315.6 14.814.615.615.114.815.215.614.5 15.214.315.817.014.314.616.112.8 14.515.413.314.914.316.413.916.1 14.615.214.114.816.414.215.216.6 14.116.815.414.016.915.714.415.6 1.Reading left to right

Q6. The following presents viscosity data from a batch chemical process.

13.314.314.915.215.814.216.014.0

14.516.113.715.213.716.914.914.4

15.313.115.215.915.114.913.613.7

15.315.514.516.513.415.215.313.8

14.312.615.314.814.114.414.315.6

14.814.615.615.114.815.215.614.5

15.214.315.817.014.314.616.112.8

14.515.413.314.914.316.413.916.1

14.615.214.114.816.414.215.216.6

14.116.815.414.016.915.714.415.6

1.Reading left to right and up and down, draw a time series plot of all the data and comment on any features of the data that are revealed by this plot.

2.Consider the notion that the first 40 observations were generated from a specific process, whereas the last 40 observations were generated from a different process. Does the plot indicate that the two processes generate similar results?

3.Compute the sample mean and sample variance of the first 40 observations; then compute these values for the second 40 observations. Do these quantities indicate that both processes yield the same mean level? The same variability? Explain.

4.Draw a box plot for the whole data

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