Which of the following is not a Measure of Central Tendency? - ProProfs Discuss
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Which of the following is not a Measure of Central Tendency?

Which of the following is not a Measure of Central Tendency?

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A. Geometric Mean
B. Median
C. Mode
D. Arithmetic Mean

This question is part of Six Sigma Yellow Belt
Asked by Mindalka, Last updated: Jul 10, 2018

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4 Answers

E. Stanley

E. StanleyTechnical writer, Indianapolis
Technical writer, Indianapolis

Answered on Jul 17, 2018

Measures of central tendency determine a value that is most likely to occur. Now this can be described by three different values. The arithmetic mean present you with an approximate answer that is close to the central value and hence is a good indicator of the central tendency. The mode is the most commonly occurring value and is again an indicator of central tendency.

The median is the middle value of the group and often it lies around the central value. This gives it a good value as an indicator of central tendency. However, the geometric mean wanders off from the central tendency and is not a good measure of the central tendency.

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S. Nicole

Content Writer, Teacher

S. NicoleWordsmith, PG In Journalism, New York
Wordsmith, PG In Journalism, New York

Answered on Jul 10, 2018

Geometric Mean is not a Measure of Central Tendency.

There are three types of Measures of Central Tendency. Let's talk about them one-by-one:

1. Arithmetic Mean: It is the total sum of all observations of a data set divided by the total number of observations. It is also called arithmetic average.

2. Median: It is the middle value in the given data set after arranging them in ascending or descending order.

3. Mode: Mode is the most common value that occurs in the distribution.

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John Adney

John Adney

Answered on Mar 12, 2017

I think you mean mode is the correct answer, don't you.
 Reply

John Smith

John Smith

Answered on Dec 25, 2016

Geometric Mean
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