Consider the following grouped frequency distribution :Class 0-10 10-20 20-30 30-40 40-50 50-60 Frequency 1 2 4 6 4 3
What is the mean deviation about the mean ?
10.65
Using class midpoints \(5,15,25,35,45,55\) and frequencies \(1,2,4,6,4,3\), \(N=20,\ \sum f_ix_i=690\) and \(\bar{x}=34.5\).
The weighted absolute deviations are \(29.5,39,38,3,42,61.5\), totalling \(213\). Hence the midpoint-based mean deviation about the mean is \(\frac{\sum f_i|x_i-34.5|}{20}=\frac{213}{20}=10.65\).
The sum of deviations of n number of observations measured from 2.5 is 50. The sum of deviations of the same set of observations measured from 3.5 is -50. What is the value of n?
What is the coefficient of mean deviation of 21, 34, 23, 39, 26, 37, 40, 20, 33, 27 (taken from mean)?
What is the mean deviation from the mean of the numbers 10, 9, 21, 16, 24 ?
What is the mean deviation of first 10 even natural numbers?
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