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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Mind Expander
When you see \( 2(x+7) \), you will want to simplify it by multiplying \( 2 \) with each term inside the parentheses, which is where the magic of distribution comes in! This step utilizes the Distributive Property, allowing us to break it down and make sense of the equation. So, you’ll be transforming that into \( 2x + 14 + 3x = 12 \) like a superhero maneuver! Once you've simplified your equation, combine like terms! The terms \( 2x \) and \( 3x \) can team up to become \( 5x \). Those friendly numbers make it much clearer! Now your equation looks like \( 5x + 14 = 12 \) - and you’re one step closer to discovering what \( x \) is! Keep it up, math wizard!