Measures of Central Tendency
The sample stability and ability to be easily understandable are requirements to measure
Measures of Central Tendency
If the value of three measures of central tendencies median, mean and mode then the distribution is considered as
Measures of Central Tendency
The manner in which the geometric mean, harmonic mean and arithmetic mean are related is as
Measures of Central Tendency
The frequency distribution whose most values are dispersed to the left or right of the mode is classified as
Measures of Central Tendency
The mean or average used to measure central tendency is called
Measures of Central Tendency
In the deciles, the central tendency median to be measured must lie in
Measures of Central Tendency
The number of observations are 11 and the value of arithmetic mean is 19 then sum of all values is
Measures of Central Tendency
If the most repeated observations recorded are outliers of data then the mode is considered as
Measures of Central Tendency
If the mean is 11 and the median is 13 then the value of mode is
Measures of Central Tendency
If the central tendency is found by using sample data from population then this is classified as