1. The problem is to graph the inverse of a given function. 2. To find the inverse of a function $y=f(x)$, we swap $x$ and $y$ and solve for $y$. 3. The formula for the inverse function is $f^{-1}(x)$ such that if $y=f(x)$, then $x=f^{-1}(y)$. 4. Important rule: The graph of the inverse function is the reflection of the original graph across the line $y=x$. 5. Without a specific function given, the general approach is to take the original function, interchange $x$ and $y$, and solve for $y$. 6. Then plot the new function $y=f^{-1}(x)$. 7. The graph of the inverse will have the same shape as the original but flipped over the line $y=x$. 8. If you provide the original function, I can find and graph its inverse explicitly.