Question: The position of the greatest value in a set of data is 11. What are the positions of the lower quartile, the middle quartile and the upper quartile? th and 6th positions, 10 Steps to derive 1 The total number of data items in the data set = 11.2 The position of the median of the data = 6.3 The position of middle quartile = the position of the median of the entire data = 64 The position of the lower quartile = the position of the median of lower half of the data = the middle position from 1st position to 5th position = 3.5 The position of the upper quartile = the position of the median of upper half of the data = the middle position from 7th position to last position = 9.6 The positions of the lower quartile, the middle quartile and the upper quartile are 3, 6 and 9.Hence the right answer is Option B Click Here To Go Back Simplify:| 2p - 4q | + | 3q + 4p | - 6.8 if p = - 7 and q = 3... If a = 2, b = 2.5, c = - 2, evaluate 2 | 3a + 4b | - 2 | 4b - 3c | + | 5a + 2c |... 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