The area of a rectangle is $18 m^{2}+3 m-6$. Find the length if the width is $6 m-3$.
A) $3 m-2$
B) $18 \mathrm{~m}-2$
C) $3 m+2$
D) $18 m+2$

Question

Quizplus · Accepted Answer

The area of a rectangle is given by the formula $ \text{length} \times \text{width} $. Given the area $18 m^{2}+3 m-6$ and the width $6 m-3$, we can find the length by dividing the area by the width: $\frac{18 m^{2}+3 m-6}{6 m-3}$. Simplifying this expression gives $3 m+2$, which means the length of the rectangle is $3 m+2$.

The Area of a Rectangle Is 18m2+3m−618 m^{2}+3 m-618m2+3m−6 Find the Length If the Width Is

The Area of a Rectangle Is $18 m^{2}+3 m-6$ Find the Length If the Width Is