1. The problem is to find the inflection points of a function, which are points where the concavity changes. 2. To find inflection points, we use the second derivative test: find where the second derivative equals zero or is undefined, and check if the concavity changes. 3. Suppose the function is $f(x)$, then compute $f''(x)$. 4. Solve the equation $$f''(x) = 0$$ to find candidate points. 5. Check the sign of $f''(x)$ on intervals around each candidate point to confirm a change in concavity. 6. Points where $f''(x)$ changes sign are inflection points. Since the specific function is not provided, this is the general method to find inflection points.