How to Calculate Harmonic Mean

The harmonic mean of a set of observations is the reciprocal of the arithmetic mean of the reciprocal of the observations. Harmonic mean is defined only for non-zero positive values and is used for averaging while keeping one variable constant. For example in first...

How to Calculate Geometric Mean

Geometric mean is defined only for non-zero positive values. Therefore in order to use geometric mean all the observations must be positive and greater than zero. Since geometric mean has the effect of reducing the influence of large items therefore it is used in the...

Properties of Arithmetic Mean

Following are some of the important properties of arithmetic mean, which are elaborated with the help of simple problems. Problem: A researcher conducted a research and got the observations: 50, 60, 65, 75, and 80. Using these observations explain the different...

What is Weighted Arithmetic Mean

If all the values of the data are not equally important, a weighted arithmetic mean is calculated after assigning appropriate weights to the values of the data. The basic difference between arithmetic mean and weighted arithmetic mean is the assignment of weights to...

Arithmetic Mean of Frequency Distribution

In case of frequency distribution the raw data is arranged by intervals having corresponding frequencies. So if we are interested to find the mean of the data having class intervals we must know the variable x. This variable can be obtained by calculating the mid...

How to Calculate Arithmetic Mean

Arithmetic mean is the sum of the values divided by the number of values in the raw data. Arithmetic mean is also called simple mean because of its wide usage as a measure of central tendency. There is slight difference in the formulas in case of population data...