A rectangular plot has a length that is twice its width. If the perimeter is 180 meters, what are the dimensions of the plot?

Sun, 19 Apr 2026 14:28:42 +0000

**Why the Shape of a Rectangular Plot Matters in Everyday Life** Ever wondered why some land shapes stand out in real estate discussions—or why a simple rectangle with a length twice its width appears in so many home-buying conversations? The ratio of a rectangular plot where the length is twice the width isn’t just a math puzzle—it’s a shape that shows up in urban planning, agriculture, and sustainable design across the U.S. With rising interest in smart land use, efficient layout planning, and pricing accuracy, more people are tuning into what this ratio really means. Curious about how math translates into real-world dimensions—and why this ratio draws attention today? A rectangular plot defined by a length twice its width follows a precise geometric relationship. When the perimeter reaches 180 meters, the shape balances practicality with predictable measurements. Breakdown this ratio simply: if the width is *W*, then the length is *2W*. The perimeter of any rectangle is calculated as *2 × (length + width)*. Substituting gives *2 × (2W + W) = 2 × 3W = 6W*. Setting this equal to 180 meters, *6W = 180*, so *W = 30 meters*. That makes the length *2W = 60 meters*. Together, the plot spans 60 meters by 30 meters—a common, usable configuration favored in residential and commercial zoning. Beyond textbook formulas, this ratio appears in modern land development because it optimizes space while staying within typical zoning codes in many U.S. areas. Many suburban plots, community gardens, and small-scale farming plots align with this proportional clarity, making planning, fencing, and property subdivision simpler. It also fits energy-efficient design standards where balanced dimensions support even heating, lighting, and infrastructure distribution.