1)) \( \begin{array}{l}\stackrel{X}{X}_{A}, \text { Simplify the expression } \\ 3(6 b+2)=\square\end{array} \)

To simplify the expression \(3(6b + 2)\), you can distribute the 3 to both terms inside the parentheses. This gives you: \[ 3 \times 6b + 3 \times 2 = 18b + 6. \] So, the simplified expression is \(18b + 6\). Now, here's a fun fact—when it comes to distributing and simplifying expressions, you're basically revealing the hidden secrets of numbers! It's like magic in mathematics where multiplying can unearth a larger world! Keep practicing, and you'll be a wizard at this in no time! Also, did you know that simplifying expressions is one of the foundational skills in algebra? It’s not just about numbers; it lays the groundwork for solving equations, working with functions, and tackling calculus later on. Mastering this concept now will make your future math adventures much easier and more enjoyable!