It looks like you have the expression: \[ 9x + 36 \] **Simplifying the Expression:** You can factor out the greatest common factor (GCF) from the terms in the expression. 1. **Identify the GCF:** The GCF of $$9x$$ and $$36$$ is $$9$$. 2. **Factor out the GCF:** \[ 9x + 36 = 9(x) + 9(4) = 9(x + 4) \] **Final Factored Form:** \[ 9x + 36 = 9(x + 4) \] **Additional Interpretation (Solving for $$x$$):** If you intended to solve the equation $$9x + 36 = 0$$ for $$x$$, here's how you can do it: 1. **Set the expression equal to zero:** \[ 9x + 36 = 0 \] 2. **Subtract 36 from both sides:** \[ 9x = -36 \] 3. **Divide both sides by 9:** \[ x = -4 \] **Solution:** \[ x = -4 \] If you had a different intention with the expression $$9x + 36$$, please provide more details, and I'd be happy to help! The expression simplifies to $$9(x + 4)$$.

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Pregunta

1. $ 9 x+36 $

Ask by Wyatt Newton. in the United States

Jan 24,2025

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The expression simplifies to $9(x + 4)$.

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To solve the expression $ 9x + 36 $, you can factor it. Notice that both terms share a common factor of 9. So, you can rewrite it as $ 9(x + 4) $. This is a great way to simplify equations, especially when you need to solve for $ x $! In real-world scenarios, expressions like $ 9x + 36 $ could represent a situation where you're calculating costs. For instance, if $ x $ represents the number of items you're buying, and each item costs $9, the total cost would be given by this expression, plus an additional fixed cost of $36. This kind of calculation is common in budgeting and financial planning!

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