The expression given is:

\[
6a + 4b - 6
\]

There are no like terms to combine, but I can factor the expression for simplification. Here's the factored form:

\[
2(3a + 2b - 3)
\]

Would you like any further details or clarification?

### Here are five related questions:
1. How do you factor expressions with more terms?
2. What is the difference between factoring and expanding an expression?
3. How would you solve \(6a + 4b - 6 = 0\) for one variable?
4. Can this expression be simplified further if \(a\) or \(b\) are given specific values?
5. What if \(a = 1\) and \(b = 2\), what would the value of the expression be?

### Tip:
Always check for common factors in algebraic expressions to simplify them before solving or substituting values.

Explore how to factor and simplify the algebraic expression 6a + 4b - 6. This problem demonstrates key algebraic techniques, including factoring out the greatest common factor using the distributive property. Perfect for students in Grades 6-8.

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