Mathematics is a subject of concepts and numbers. One should have a sharp analytical mind to have a grip over complex mathematical theorems from the beginning. A strong base can form with a precise start. Childhood is the best time to learn. You can mold anything out of soft clay, and children are the exact replicas of soft clay. However, before molding things out of their minds, you need to imbibe the clear concepts of mathematical expressions in their minds during their initial days. **Mean, median, and mode** are some of the aspects that demand a clear picture.

*Few Concepts to Understand*

*Few Concepts to Understand*

**Mean-** There are several aspects of deriving the definition of mean. Mean in arithmetic refers to the total of the numbers present in a series. The total value divided by the total number of digits gives the final mean value. However, in statistics, the mean refers to an array of sampling observations to demarcate it from the expected values of the entire series.

Mean is not about finding the mean sample value in terms of mathematical digits, but something beyond. There are a few variants of the mean.

**Arithmetic Mean**– This system follows a distinct formula to explore the sample mean from an array of numbers. The teaching method of it is simple. The average of the numbers followed by the total number gives the arithmetic mean.

**Geometric Mean-** This form of mean has a subtle difference from the usual number mean. If you have a series of numbers depicting the growth rate of the population. In this case, you would have to take the help of the geometric mean formula to find out the mean growth rate.

**Statistical Significance-** When you are dealing with some statistical interpretation, you need to be more precise. The concept of the mean over here is different. Statistical mean does not comply with the skewness of the data distribution. Suppose you have a population of the high-income group on one side and a low-income group on the other side. There will be a significant disparity between the means of the two groups. It is when you need to consider other aspects of mathematical concepts.

*Take a Dig into the Median and Mode*

*Take a Dig into the Median and Mode*

**Median-** In simple words, the median is the demarcating value, that divides the upper half of the number series from the lower half. An example will make better sense. Suppose, you have a number series comprising 2,4,6,8,10. The median of the series will be six in case of the series. It becomes clear from the fact, that the median determines the amount of skewness present in data.

**Mode-** It is another mathematical expression that determines the frequency of a number in a series. It depicts the most frequently occurring data in a series. Suppose, you have a number series of 2,5,5,6,5,7,8,10. In this series, number five appears to be the most frequent series. The model depicts the frequently occurring value in a data set. It also deciphers information about the positive and negative skewness of the data. It is an important parameter to measure the randomness of a population. Although, a mode cannot have a discrete value in a non-uniform population. It can also have multiple values in the case of a continuous distribution system.

**Cuemath** is the answer to all mathematical problems related to mean, median, and mode. Imbibing the concepts of mean, median, and mode to children becomes crucial. You would require a helping hand to assist you in making your children understand the concepts. Cuemath help draw a pictorial view of the **median**, mode, and even in their minds. Cuemath develops a colorful graphical representation of the following mathematical domains. It makes learning a fun experience for the students and, they would be able to remember these concepts well.