Answer
See the graph below:
Work Step by Step
Consider the graph of $f\left( x \right)$ as shown above.
The function $g\left( x \right)$ is given by the equation as follows:
$g\left( x \right)=f\left( x+1 \right)$
The above function is in the form of $g\left( x \right)=f\left( x+c \right)$.
In the above case, the graph shifts horizontally.
If the number c is positive, then the graph will shift to the left by c units, and if the number c is negative, then the graph will shift to the right by c units.
According to the function of $g\left( x \right)$ , the function $f\left( x \right)$ is shifted by 1 unit in the left direction.
$g\left( x \right)=f\left( x+1 \right)$ is the function for $g\left( x \right)$.
This means that all the x terms are replaced by $x+1$ in the function.
The values of the function earlier obtained at x will now be obtained at $x-1$.
Since 1 is positive, the graph will shift 1 unit left.
