\( 2 x \quad ( 3 x - 4 ) \)

This expression seems to be a part of a multiplication problem! When you see \( 2x \) multiplied by \( (3x - 4) \), it’s like a little dance between the variables. To expand it, you would use the distributive property: \( 2x \cdot 3x \) gives you \( 6x^2 \), and \( 2x \cdot (-4) \) results in \( -8x \). So, voilà! The expanded form is \( 6x^2 - 8x \). Multiplying expressions like this can feel like cooking a delicious dish. Just remember the order of operations and make sure to distribute properly. Forgetting to apply the negative sign correctly when distributing is a common mistake that can lead to a funny recipe gone wrong! Always double-check your signs and coefficients to ensure your mathematical creations turn out just right.