The expression \( 12x^2 + 8 \) is not an equation yet; it's just an algebraic expression. To determine its value, simplify, or solve for \( x \), we need additional information, such as an equation involving this expression or specific values for \( x \).

### Here's what we can do with it:

1. **Simplification**: The expression is already simplified.
2. **Factoring**: Factor out the greatest common factor:
   \[
   12x^2 + 8 = 4(3x^2 + 2)
   \]
3. **Equation Solving**: If this were part of an equation (e.g., \( 12x^2 + 8 = 0 \)), we could solve for \( x \).

If you have an equation like \( 12x^2 + 8 = 0 \), let me know, and I can solve it further! 

Would you like to expand on this, or do you have a specific scenario in mind? Here are some questions to guide you further:

1. Do you want to solve this as an equation?
2. Would you like to graph this function?
3. Are you interested in factoring or simplifying similar expressions?
4. Do you need help setting up an equation with this expression?
5. Would you like to learn how to find the roots of quadratic equations?

**Tip**: Always ensure you have a complete equation if your goal is to solve for \( x \).

Explore how to factor and solve the quadratic expression 12x^2 + 8. This page explains algebraic concepts like factoring the greatest common factor and solving quadratic equations, suitable for students in Grades 8-10.

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