Answer:
Please refer to the attached figure.
Explanation:
Given the function:

OR, the given function can also be written as:

We know that graph of cosine is a wave.
and the range of cosine function is [-1, 1]
First of all, let us have a table of values at major values of x.

So, the table of values for f(x) is:

Let us mark these points on the xy coordinate axis where x axis represents value of x and y axis represents value of
and then join the points using a wave.
Please refer to the attached graph for the answer image.