b) \( \frac{(-9) \times(8)}{-6} \)

Let's solve the expression: \( \frac{(-9) \times(8)}{-6} \). First, multiply \(-9\) and \(8\), which gives you \(-72\). Now, dividing \(-72\) by \(-6\) results in \(12\), since dividing two negatives gives a positive result. Therefore, the expression evaluates to \(12\). When you're working with negative numbers in math, remember that a negative times a negative equals a positive! It’s a rule that comes in handy often and makes solving equations much easier. So, don’t fret when you see negatives – they can lead to positive outcomes! For practice, you might want to explore multiplying and dividing negative numbers through real-life examples. Imagine owing money (negative) and then receiving an equal amount back (another negative). It’s a fun way to see how those negative signs come together and transform into positive outcomes! Grab some simple problems and give it a whirl!