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Divide. $\newline$ $(7s - 49) \div (s - 7)$

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Divide polynomials using long division

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Q. Divide.

\newline

(7s - 49) \div (s - 7)

Factor out $7$ : Recognize that $(7s - 49)$ can be factored using the distributive property. $\newline$ Factor out $7$ from $(7s - 49)$ to get $7(s - 7)$ .
Divide by $(s - 7)$ : Now we have $7(s - 7) \div (s - 7)$ . $\newline$ Divide the factored form by $(s - 7)$ . $\newline$ Since $(s - 7)$ is common in the numerator and denominator, they cancel out.
Cancel common terms: After canceling, we're left with just the number $7$ . $\newline$ So, $(7s - 49) \div (s - 7) = 7$ .

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