https://file.aiquickdraw.com/mathbot/file/17268424040714dq28xxp.jpg

It looks like the function provided in the image is somewhat complex and formatted with various terms. Here's a clearer transcription of what I interpret the function \( f(x) \) to be:

\[
f(x) = \left[ \frac{x}{3}, 7x, \frac{x^2}{2} \right] - \left[ \frac{x}{2}, \frac{11}{44} \right]
\]

Now, to find the **relative maxima** and **relative minima**, we follow these steps:

### Steps:
1. **Find the first derivative** \( f'(x) \) of the function to locate critical points where the derivative equals zero

Determine all the relative maxima and relative minima of the function f(x) as displayed in the image.

This page explains how to determine the relative maxima and minima of a given complex function using calculus methods, such as first and second derivatives. Suitable for undergraduate calculus students.

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