Mean is also known as an average value amoung a set of data points, results, and tests.
Mathematically, mean ( average ) is defined as a weighted sum of data points. This can be expressed in a symbolic form as follows:

Where,

We are given with the following set of data points:

And we have a total of:

We will go ahead and plug in the respective values given into the formula for determining the mean value as follows:

Plug in the respective data points as follows:

Evaluate as follows:

The mean ( average ) value for the given set of data points is:
