Solve the problem.
-One side of a rectangle is 9 inches and the other side is $x$ inches. What values of $x$ will make the perimeter at most 46 ?
A) $\mathrm{x}

Question

Solve the problem.
-One side of a rectangle is 9 inches and the other side is $x$ inches. What values of $x$ will make the perimeter at most 46 ?
A) $\mathrm{x}<14$
B) $0<\mathrm{x} \leq 14$
C) $\mathrm{x} \leq 14$
D) $\mathrm{x} \geq 14$

Quizplus · Accepted Answer

The perimeter of a rectangle is given by $2l + 2w$, where $l$ and $w$ are the length and width of the rectangle, respectively. Here, one side is 9 inches, so the formula becomes $2(9) + 2x \leq 46$. Simplifying, we get $18 + 2x \leq 46$, and further $2x \leq 28$, which simplifies to $x \leq 14$. However, since $x$ represents the length of a side of a rectangle, it must be greater than 0, hence $0 < x \leq 14$.

Solve the Problem xxx Inches What Values Of Side xxx Will Make the Perimeter at Most 46 ? A)

Solve the Problem $x$ Inches What Values Of Side $x$ Will Make the Perimeter at Most 46 ?
A)