The equation you've provided is \( g(a + b) = x^2 - 4x \).

To solve this or interpret it, I need to know what you're looking for. Here are some possibilities:

1. **Solving for a specific variable**: If you want to solve for \( g(a + b) \), \( a \), \( b \), or \( x \), I need additional information or constraints.
2. **Expression simplification**: If you need to simplify or manipulate the equation, I can help with that.
3. **Understanding the function \( g \)**: If \( g \) is a known function, specifying it would allow me to proceed further.

Could you clarify your request?

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Do you want details or have any questions? Here are some related questions to consider:

1. What is the specific function \( g(x) \)?
2. Do you need to solve for \( x \) in terms of \( g(a+b) \)?
3. Are \( a \) and \( b \) known values or do they need to be solved for?
4. Should \( g(a + b) \) be interpreted as a linear transformation or another function type?
5. Are there any constraints on \( a \), \( b \), or \( x \)?
6. Is \( g \) a linear function?
7. Do you need to graph this equation?
8. Are you looking for the roots of the equation?

**Tip**: When dealing with functions, make sure to clearly define or specify the form of the function for accurate problem-solving.

Explore how to interpret and solve the equation g(a + b) = x² - 4x with detailed explanations and examples. This problem involves function notation and quadratic equations, suitable for high school students.

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