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The simplified form of the given expression is:

\[
9v^2 + 8v + 11
\]

Would you like more details or have any questions on the simplification process?

Here are five related questions to explore this further:
1. How do you combine like terms in polynomial expressions?
2. What is the role of the distributive property when simplifying polynomials?
3. Can you factor the expression \(9v^2 + 8v + 11\)?
4. How would this process change if there were more terms in the expression?
5. What happens if we substitute a specific value for \(v\) in the simplified expression?

**Tip:** Always start by grouping similar terms (same degree of \(v\)) when simplifying complex expressions.

(4v^2 + 9v + 9) + (6v^2 + 5v + 7) - (-v^2 + 6v + 5)

Learn how to simplify the polynomial expression (4v^2 + 9v + 9) + (6v^2 + 5v + 7) - (-v^2 + 6v + 5). This step-by-step solution involves combining like terms and applying the distributive property. Suitable for students in Grades 8-10.

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