The problem asks to graph the inverse of each function displayed in the image. Let's break down the approach.

Left Graph:

• The first graph shows a downward-curving graph, which resembles a logarithmic function or the inverse of an exponential function.

Right Graph:

• The second graph is a straight line, which seems to represent a linear function, such as $f(x) = x$.

To graph the inverse:

1. Inverses of functions reflect across the line $y = x$.
2. Left Graph (Inverse of Exponential Function): If the graph resembles $y = \log(x)$, its inverse is $y = e^x$, which is an exponential function.
   • The inverse would curve upward, starting near the origin and increasing rapidly.
3. Right Graph (Inverse of Linear Function): Since the original line is $f(x) = x$, its inverse is itself because the inverse of a line of slope 1 through the origin is the same.

I will now generate graphs of the inverses based on this description. Should I create those graphs for visualization?