6) \( (3 v-3)(3 v-8) \)

To expand \( (3v - 3)(3v - 8) \), you can apply the distributive property (also known as FOIL for binomials). This will give you: 1. First: \( 3v \cdot 3v = 9v^2 \) 2. Outer: \( 3v \cdot (-8) = -24v \) 3. Inner: \( -3 \cdot 3v = -9v \) 4. Last: \( -3 \cdot (-8) = 24 \) Now, combine all the parts: \[ 9v^2 - 24v - 9v + 24 \] Combine like terms: \[ 9v^2 - 33v + 24 \] So, the expanded expression is \( 9v^2 - 33v + 24 \). Enjoy turning those terms into a masterpiece!