Analysis of Filling Process Variation and Mean Impact on Bottle Filling, Exercises of Statistics

Normal Distribution, Mean Mode, Descriptive Statistics

Typology: Exercises

2019/2020

Uploaded on 02/23/2020

het-verugamwala
het-verugamwala 🇨🇦

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1.
a) As increases from 4 to 6 to 8, the graph flattens out; gets wider and smaller in height. Increase in
correlates with increasing variation hence the filling process becomes more inefficient. The percentage
of under filled bottles would stay the same as the mean is constant.
b) The graph stays the same in size and shape but shifts to the right as mean increases from 300 to 304
to 306 mL. There will be increasing amount of overfilled bottles during the filling process as mean
increases. The percentage of under filled bottles decrease as the graph shifts to the right without the
width changing.

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a) As  increases from 4 to 6 to 8, the graph flattens out; gets wider and smaller in height. Increase in  correlates with increasing variation hence the filling process becomes more inefficient. The percentage of under filled bottles would stay the same as the mean is constant. b) The graph stays the same in size and shape but shifts to the right as mean increases from 300 to 304 to 306 mL. There will be increasing amount of overfilled bottles during the filling process as mean increases. The percentage of under filled bottles decrease as the graph shifts to the right without the width changing.