The expression you've provided is:  
\[ 12p^2 - 4q \]

There doesn't seem to be an equation here, but if you're looking to simplify or factor it, here's how we can proceed.

### Factorization:

1. First, observe that both terms have a common factor of **4**. So, we can factor out 4:
   \[ 12p^2 - 4q = 4(3p^2 - q) \]

The expression has been factored as:
\[ 4(3p^2 - q) \]

If you were seeking to do something else with this expression, feel free to clarify!

Would you like more details or have any other questions?

Here are some related questions:
1. How do you factor polynomials with more complex terms?
2. What are the steps to solve equations involving squares like \( p^2 \)?
3. How do you expand factored forms?
4. What is the distributive property in algebra?
5. Can you explain how to find common factors in expressions?

**Tip:** Always check for common factors in algebraic expressions before moving on to more advanced techniques!

Learn how to factor the algebraic expression 12p^2 - 4q by finding the common factor. This problem demonstrates key concepts in algebra such as factoring, the distributive property, and identifying common factors. Suitable for students in Grades 7-9.

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