A rectangular swimming pool is three times as long as it is wide. If the perimeter of the pool is 64 meters, what is the width of the pool?

For anyone designing outdoor living spaces across the U.S., the rectangular swimming pool shaped three times longer than it is wide is gaining noticeable attention in recent months. This simple geometric ratio—where length equals three times the width—creates a long, elegant profile increasingly common in modern lawn designs. As homeowners seek efficient space use without sacrificing visual impact, understanding how to calculate key dimensions becomes essential. With a perimeter of 64 meters, how wide is the pool—and what does this ratio really mean in practical terms?

Why A rectangular swimming pool is three times as long as it is wide? Gaining Attention in the U.S.

Understanding the Context

This specific ratio isn’t just a design choice—it reflects evolving preferences in residential landscaping. Recent trends show growing interest in streamlined, functional outdoor areas that balance aesthetics and practicality. A narrow, elongated pool often blends well with contemporary homes, maximizing space while creating a sense of width and depth. Social media design showcases, interior design blogs, and home improvement forums increasingly highlight this layout as favored by homeowners who value simplicity, symmetry, and flow. Better yet, calculations using basic geometry confirm this ratio holds true, offering a straightforward way to determine proportions.

How A rectangular swimming pool is three times as long as it is wide? Actually Works

Let’s break down the math to clear up any confusion. When a rectangle’s length is three times its width, we represent the width as w and the length as 3w. The formula for the perimeter of a rectangle is:

Perimeter = 2 × (length + width) = 2 × (3w + w) = 2 × 4w = 8w

Key Insights

We’re told the perimeter is 64 meters:

8w = 64

Solving for w gives:

w = 64 ÷ 8 = 8 meters

So, the width of the pool is 8 meters and the length is 3 × 8 = 24 meters. This confirms the proportion holds and provides a clear, accurate answer rooted in geometry.

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