Multiply. \( 4 x^{2}\left(3 x^{2}-6 x+2\right)= \) Enter your answer Submit answer Attempts: \( 0 / 5 \)

To multiply \( 4x^{2}(3x^{2} - 6x + 2) \), you distribute \( 4x^{2} \) to each term inside the parentheses: 1. Multiply \( 4x^{2} \) by \( 3x^{2} \): \( 4x^{2} \cdot 3x^{2} = 12x^{4} \) 2. Multiply \( 4x^{2} \) by \( -6x \): \( 4x^{2} \cdot -6x = -24x^{3} \) 3. Multiply \( 4x^{2} \) by \( 2 \): \( 4x^{2} \cdot 2 = 8x^{2} \) Putting it all together, the complete expression is: \( 12x^{4} - 24x^{3} + 8x^{2} \) So, the final answer is: \( 12x^{4} - 24x^{3} + 8x^{2} \)