A rectangular field has a length of 150 meters and a width of 80 meters. What is the length of the diagonal of the field?

Mon, 04 May 2026 12:57:54 +0000

**The Diagonal of a Rectangular Field: Why It Matters — and How to Find It** Curious why a 150-meter-long, 80-meter-wide field holds a diagonal measurement that connects its corners like a straight line across traits, structure, and purpose? While advancing beyond simple geometry, this question taps into a surprisingly relevant trend: how spatial logic shapes real-world decisions—from design to digital experiences. For US-based readers engaged in construction, land use, or data-driven planning, understanding field dimensions fosters smarter insight, especially when visualizing space or calculating trade-offs. ### The Field’s Hidden Geometry: What’s the Diagonal? A rectangular field with length 150 meters and width 80 meters forms a rectangle where the diagonal acts as the longest direct path across it. Applying the Pythagorean theorem—where diagonal squared equals length squared plus width squared—users discover:
diagonal = √(150² + 80²) = √(22,500 + 6,400) = √28,900 = 170 meters.