Let's solve the equation:

\[
7v - 6v = 9
\]

First, simplify the left-hand side by combining like terms:

\[
(7v - 6v) = v
\]

Now the equation becomes:

\[
v = 9
\]

So, the solution is:

\[
v = 9
\]

Would you like any further details or explanations on how this was solved?

Here are five related questions to explore:

1. What if the equation was \( 8v - 3v = 12 \)?
2. How would you solve \( 5v + 2v - v = 16 \)?
3. What happens if you have an equation like \( 7v + 6v = 21 \)?
4. Can you solve an equation with fractions like \( \frac{3}{2}v - \frac{1}{2}v = 6 \)?
5. How does solving a system of equations work when two variables are involved?

**Tip:** Always start by simplifying the equation, combining like terms, before solving for the variable!

Learn how to solve the linear equation 7v - 6v = 9 step-by-step. This problem covers key algebraic concepts, such as combining like terms and solving for a single variable. Perfect for students in Grades 6-8.

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