To solve the expression $8x + 32$, there are two common goals depending on the context:

1. Simplifying the Expression

• The expression $8x + 32$ is already in its simplest form, as it cannot be further combined unless given additional constraints or terms.

2. Solving for $x$

If you are trying to solve an equation like $8x + 32 = 0$, follow these steps:

1. Isolate $x$: Subtract 32 from both sides: $8x = -32$

2. Divide by 8: $x = \frac{-32}{8}$

3. Simplify: $x = -4$

If you are solving $8x + 32$ for another equation like $8x + 32 = y$, you can rearrange it to: $x = \frac{y - 32}{8}.$

Let me know if you'd like more details!

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Related Questions:

1. How do you simplify linear expressions like $ax + b$?
2. How do you solve equations involving a single variable?
3. What are common applications of linear equations in real-world problems?
4. How do you graph the equation $y = 8x + 32$?
5. What are techniques for solving multi-step linear equations?

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Tip:

Always double-check if you're simplifying, solving, or graphing an equation, as the steps and goals differ!