From the image, the equation being displayed is:

\[
\text{The equation is: } \sqrt{169 - x^2} = x
\]

This equation involves finding the value of \(x\) where the square root of \(169 - x^2\) equals \(x\).

Would you like to proceed with solving this equation? 

### Related Questions:
1. How do you solve an equation that involves square roots?
2. What are the steps to isolate \(x\) in such an equation?
3. What happens if you square both sides of the equation?
4. Are there any special considerations when solving square root equations?
5. How do you verify your solution after solving the equation?

**Tip:** Always remember to check for extraneous solutions when solving equations involving square roots.

Explore how to solve the equation \(\sqrt{169 - x^2} = x\), which involves finding the value of \(x\). This problem covers equations with square roots and requires careful consideration of domain restrictions. Suitable for advanced high school students and beyond.

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