Sun, 03 May 2026 07:17:37 +0000

A rectangular garden has a length that is 4 meters more than twice its width. If the perimeter of the garden is 56 meters, what is the width of the garden? This question blends practical math with growing interest in outdoor living spaces, home sustainability, and personalized landscaping—trends amplifying engagement across US social and search channels. People are increasingly curious about efficient yard design that balances beauty, usability, and cost. Understanding the math behind garden dimensions helps homeowners make informed planning decisions without unnecessary guesswork. What’s driving this conversation now? With rising home improvement spending and a push for greener, more functional outdoor areas, mathematical precision in garden planning has become valuable. Whether you’re building a small urban garden or expanding a backyard, knowing how to calculate square footage, spacing, and material needs is essential—and grounded in real-world geometry. A rectangular garden with a length that is 4 meters more than twice its width follows a clear algebraic formula. Let’s break it down: if the width is *w* meters, then the length *l* is defined as *l = 2w + 4*. The perimeter *P* of a rectangle is calculated by *P = 2 × (length + width)*. Given *P = 56 meters*, we substitute:
`2 × ((2w + 4) + w) = 56`
Simplifying:
`2 × (3w + 4) = 56`
`3w + 4 = 28`
`3w = 24`
`w = 8` So, the width of the garden is 8 meters. This calculation reflects common design patterns where structure meets efficiency—offering a proportional, measurable footprint ideal for planting, irrigation, and outdoor living.