Divide. (3x^2 - 24x) ÷ (x - 8) ______

Set up the division: First, let's set up the division: (3x^2 - 24x) ÷ (x - 8). We can factor out a 3x from the numerator to simplify the expression. 3x(x - 8) ÷ (x - 8).Factor out 3x: Now, we can cancel out the (x - 8) in the numerator and the denominator since they are the same. This leaves us with just 3x.Cancel out (x - 8): So, the simplified form of the division (3x^2 - 24x) ÷ (x - 8) is 3x.

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Divide. $\newline$ $(3x^2 - 24x) \div (x - 8)$

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Algebra 2

Divide polynomials using long division

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Q. Divide.

\newline

(3x^2 - 24x) \div (x - 8)

Set up the division: First, let's set up the division: $(3x^2 - 24x) \div (x - 8)$ . We can factor out a $3x$ from the numerator to simplify the expression. $3x(x - 8) \div (x - 8)$ .
Factor out $3x$ : Now, we can cancel out the $(x - 8)$ in the numerator and the denominator since they are the same. $\newline$ This leaves us with just $3x$ .
Cancel out $(x - 8)$ : So, the simplified form of the division $(3x^2 - 24x) \div (x - 8)$ is $3x$ .