Which of the following represents the relation between mean, median and mode?

Concept: Central tendency is a measured with (Mean, Mode and Median)

The average of the given number of observations is called the mean.

The mode is the value of the most commonly occurring or repeating observation. The mode is an observation with the highest frequency.

The median is the point at which a given observation is divided into exactly two parts.

Karl Pearson's Formula can be used to express the relationship between mean, median, and mode:

$\begin{array}{l}\Rightarrow \left(Mean-Median\right)=\frac{1}{3}\left(Mean-Mode\right)\\ \Rightarrow 3\left(Mean-Median\right)=\left(Mean-Mode\right)\\ \Rightarrow 3Mean-3Median=Mean-Mode\\ \Rightarrow Mode=3Median-3Mean+Mean\\ \Rightarrow Mode=3Median-2Mean\end{array}$

Mode As a result, the above equation can be used to get the third value when one of the two values is given.