Ax $$ 2(x+7)+3 x=12 $$ The first step in solving this equation for $$ x $$ uses the ___ Property. $$ 4 imes \quad $$ A Identity $$ 4 imes \quad $$ Associative $$ 4 imes \quad $$ Commutative $$ 4 imes \quad $$ Distributive

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Ax $$ 2(x+7)+3 x=12 $$ The first step in solving this equation for $$ x $$ uses the ___ Property. $$ 4 	imes \quad $$ A Identity $$ 4 	imes \quad $$ Associative $$ 4 	imes \quad $$ Commutative $$ 4 	imes \quad $$ Distributive

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The first step in solving the equation $$ 2(x + 7) + 3x = 12 $$ involves applying the **Distributive Property**. This property allows you to multiply a single term by each term inside a parenthesis.

Here's how it's applied:

1. **Distributive Property**:  
   $$ 2(x + 7) + 3x = 12 $$  
   $$ = 2 \cdot x + 2 \cdot 7 + 3x $$  
   $$ = 2x + 14 + 3x $$

After applying the Distributive Property, you can then combine like terms and proceed to solve for $$ x $$.

**Answer:**  
`4 ×` Distributive
The first step uses the Distributive Property.

Ax \( 2(x+7)+3 x=12 \) The first step in solving this equation for \( x \) uses the ___ Property. \( 4 \times \quad \) A Identity \( 4 \times \quad \) Associative \( 4 \times \quad \) Commutative \( 4 \times \quad \) Distributive

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