What do the zeros of a function represent?

Hint: In this problem, we can see about the zeros of the functions. We should know that the zeros of the functions represent the x values that result in y being zero. It also represents the intercepts, when being graphed and it represents the roots of a function. Here we can see about it with an example.

Complete step-by-step solution:
Here we can see about the zeros of a function.
We should know that the zeros of the functions represent the x values that result in y being zero. It also represents the intercepts, when being graphed and it represents the roots of a function.
In graphs, we have an intercept, where at x-intercept, y is 0 that is the function of x and at y-intercepts x is 0, that is function of y.
We can now take a function,
\[y=x+2\]
Here we can find the x-intercept, where y is 0, we get
\[\begin{align}
  & \Rightarrow x+2=0 \\
 & \Rightarrow x=-2 \\
\end{align}\]
Where, the \[f\left( x \right)=0\].
We can now find the y-intercept, where x is 0, we get
\[\Rightarrow y=2\]
Where, the function of y is 0.


Note: We should always remember that the zeros of the functions represent the x values that result in y being zero. It also represents the intercepts, when being graphed and it represents the roots of a function. In graphs, we have an intercept, where at x-intercept, y is 0 that is the function of x and at y-intercepts x is 0, that is function of y.