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Box And Whisker Plot Lower Quartile

Box And Whisker Plot Lower Quartile. Up to 10% cash back a box & whisker plot shows a box with left edge at q 1 , right edge at q 3 , the middle of the box at q 2 (the median) and the maximum and minimum as whiskers. The measurements are all the same, or too close to the same

Box And Whisker Plots
Box And Whisker Plots from www.slideshare.net

The measurements are all the same, or too close to the same Up to 10% cash back a box & whisker plot shows a box with left edge at q 1 , right edge at q 3 , the middle of the box at q 2 (the median) and the maximum and minimum as whiskers. Draw a rectangle from the q 1 value at 6 to the q 3 value at 20.

An Important Aspect Of The Box And The Whisker Plot Is That A Variation Of The Box And Whisker Plot Restricts The Length Of The Whiskers To A Maximum Of 1.5 Times The Interquartile Range.


\(\frac{1}{4}\) of the (number of values + 1) or \(\frac{(11+1)}{4}\) = 3 The (iqr) is the difference between the lower and the upper quartile. The bottom end of the iqr (interquartile range), or the bottom of the “box” lower whisker:

Draw A Rectangle From The Q 1 Value At 6 To The Q 3 Value At 20.


You only have a limited number of data points; This means that the whisker reaches the value that is the furthest from the centre while still being inside a distance of 1.5 times the interquartile range from the lower or upper quartile. All sets of numeric data can be broken up into quartiles, or four equal sized segments that each contain exactly a quarter (25%) of the data.

The Lower Quartile Is The Value At The First Quarter (Once Your Data Has Been Put In Order).


Note that the plot divides the data into 4 equal parts. Next, construct the box portion of the box and whisker plot. Box plots divide the data into equally sized intervals called quartiles.

The First Quartile The 25Th Percentile The Median Value.


Lower quartile ( q 1) = 6. 5, 6, 18, and 20. The measurements are all the same, or too close to the same

18 27 34 52 54 59 61 68 78 82 85 87 91 93 100.


Upper quartile ( q 3) = 20. The horizontal line extends from the minimum to the maximum value, excluding outside and far out values which are displayed as separate points. The middle line represents the median.

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