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If you are willing to assume the data are normally distributed or approximately so, then the inter-quartile range (IQR), which is defined as Q3 − Q1, is equal to SD × 1.35 and mean = median.
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Calculation of quartile Q3 can be done as follows, Q3 = ¾ (n+1)th term = ¾ (26) Q3 will be – Q3 = 19.50 Term Here, the average needs to be taken, which is of 19th and 20th terms, which are 77 and 77. The average of the same is
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Quartile 3 (Q3) = 7; Interquartile Range. The Interquartile Range is from Q1 to Q3: To calculate it just subtract Quartile 1 from Quartile 3, like this: Example: The Interquartile Range is: Q3 − Q1 =
The upper quartile, Q3, is defined similarly as the value such that a quarter of the observations are larger. The interquartile range, is the distance between these two: IQR = Q3 -
Quadrant In mathematics, a quadrant is one of the four sections of a rectangular coordinate plane. The quadrants are separated by the x- and y-axes and are labeled I through IV, starting in the upper right quadrant and going
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