$$ x^{2}+x-72 $$ Replace the values of $$ a $$ and $$ b $$ to rewrite the given expression.

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Rewrite $$ x^2 + x - 72 $$ as $$ (x + 9)(x - 8) $$. To rewrite the expression $$ x^2 + x - 72 $$ in a different form, we can factor it. We are looking for two numbers that multiply to $$-72$$ (the constant term) and add to $$1$$ (the coefficient of $$x$$). The two numbers that satisfy these conditions are $$9$$ and $$-8$$ because: - $$9 \times (-8) = -72$$ - $$9 + (-8) = 1$$ Thus, we can factor the expression as follows: $$ x^2 + x - 72 = (x + 9)(x - 8) $$ So, the rewritten expression is: $$ (x + 9)(x - 8) $$

\( x^{2}+x-72 \) Replace the values of \( a \) and \( b \) to rewrite the given expression.

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\( x^{2}+x-72 \) Replace the values of \( a \) and \( b \) to rewrite the given expression.

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