Let's solve the expression \( 5 - 3(x + 1) \):

1. First, apply the distributive property:
   \[
   5 - 3(x + 1) = 5 - 3x - 3
   \]
2. Now, combine the constant terms:
   \[
   5 - 3 = 2
   \]
   So, the expression simplifies to:
   \[
   2 - 3x
   \]

Thus, the simplified expression is:
\[
2 - 3x
\]

Would you like further details or have any questions? Here are 5 related questions to explore:

1. What happens if you change the \( -3 \) to a positive 3 in the expression?
2. How would the expression change if the original equation was \( 5 - 3(x - 1) \)?
3. What if you needed to solve \( 2 - 3x = 0 \)? What is the value of \( x \)?
4. Can you factor the expression \( 2 - 3x \)?
5. How does the distributive property work in reverse?

**Tip:** Always remember to combine like terms after applying the distributive property!

Learn how to simplify the algebraic expression 5 - 3(x + 1) using the distributive property. This step-by-step solution covers key algebra concepts, including distributing and combining like terms. Perfect for students in Grades 6-8.

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