Some Important Notes for Measures of Central Tendency- Mean, Median, Mode
Tackling numbers in order to summarize data or information is vital in any research arena. This numerical system, if properly analyzed and exhibited or grouped plays a vital role in concluding information on any research. Mean, median and mode are those values which give an indication of the average value of the data depicted. The mean is calculated by adding all values, whatever is their numerical value, and dividing the value obtained with the number of values. The median is a measure of central value or central number obtained after the values are arranged either in ascending or descending order. If two values are obtained as central value, then the average of those two numbers is taken as median. Mode is the most occurring value and that number which is repeated often in a given set of data. These three values are the basics for calculating or regularizing the data, which could also be done using basic computer operations.
What Are Difficulties Encountered In Measures Of Central Tendency- Mean, Median, Mode Problems?
A novice in the field of statistics will find the measures of central tendency confusing initially. The problem is manifested, especially, when the data provided is not given as individual numbers, but in the form of range, where differential value should be calculated prior to find the average. Similarly with regard to median and mode, the calculations are deemed difficult if range of values are given, and even if the range is uneven, the efficacy of the calculations. The students should be aware whether qualitative data could be tackled using any of these averages or only quantitative data can be represented. These difficulties though, may seem to be few, but can create disruption in the data and lead to miscalculations.
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