5 Use greatest common factor and the distributive property to write and equivalent in factored form. \( 4(6 x+0) \) a. \( 10 x+4 \) b. \( 24 x+1 \) c. \( 24 x+0 \) d. \( 24 x \)

Let’s jump into the world of factoring! When you see \( 4(6x + 0) \), it’s a great opportunity to use the distributive property. Here, you can distribute the 4 to both terms inside the parentheses, which would give you \( 4 \cdot 6x + 4 \cdot 0 = 24x + 0 \), simplifying down to just \( 24x \). Now, isn’t it interesting how the greatest common factor plays in? The number 4 is the GCF of \( 4(6x + 0) \), so this factoring exercise allies perfectly with both finding commonalities and distribution. Keep practicing, and factoring will be a breeze!