'Range' is defined as :
The 'Range' is a fundamental concept in statistics used to measure the dispersion or spread of a dataset. It provides a simple way to understand the extent of variability within the data.
In statistics, the Range is defined as the difference between the maximum (largest) value and the minimum (smallest) value present in a data distribution.
Mathematically, it is calculated as:
$ \text{Range} = \text{Largest Value} - \text{Smallest Value} $
Based on the standard statistical definition, the Range is the difference between the maximum and minimum values in a dataset.
When Mean deviation is divided by the average used in finding out the mean deviation itself, the resulting quantity is described as_____________.
.
Match List - I with List - II.
| List - I | List - II |
|---|---|
| (A) Coefficient of Dispersion | (I) Standard deviation as a percentage of mean |
| (B) Standard Deviation | (II) Mean of squared deviations of individual scores from mean |
| (C) Coefficient of variation | (III) Variance in terms of mean |
| (D) Variance | (IV) Positive square root of variance |
Two data set of sizes 9 and 6 have standard deviation 3 and 4 respectively and arithmetic means 3 respectively. The standard deviation of combined data set of size 15 is
Variance is independent of change of :