To solve the expression \( 6a + 4b - 6 \), we need an equation (for example, \(6a + 4b - 6 = 0\)) or specific values for \(a\) and \(b\). Without additional information, the expression cannot be "solved" since it’s not an equation.

However, if we assume you want to solve:

\[
6a + 4b - 6 = 0
\]

### Rearranging the equation:
We can isolate one of the variables. For example, let's solve for \(a\):

\[
6a + 4b - 6 = 0
\]

1. Add 6 to both sides:

\[
6a + 4b = 6
\]

2. Subtract \(4b\) from both sides:

\[
6a = 6 - 4b
\]

3. Divide both sides by 6:

\[
a = \frac{6 - 4b}{6}
\]

This simplifies to:

\[
a = 1

Explore how to solve the linear expression 6a + 4b - 6 with detailed steps. This problem highlights key algebraic techniques for solving equations with two variables. Suitable for students in Grades 8-10.

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