Question: A triangle has sides of length $ 13 $, $ 14 $, and $ 15 $. What is the length of the shortest altitude?

Mon, 04 May 2026 21:33:44 +0000

**Why Curious Minds Are Asking: What’s the Shortest Altitude in a Triangle with Sides 13, 14, and 15?** When exploring geometric shapes, few puzzles spark as much quiet fascination as calculating the altitudes of a triangle with sides 13, 14, and 15. This classic triangle isn’t just a math theorem—it’s a常见 benchmark in geometry, architecture, and design, drawing attention from students, professionals, and casual learners alike. The question runs: *What is the length of the shortest altitude?* It’s deceptively simple but rich with insight—perfect for mobile-first readers on Discover seeking clarity, context, and real-world relevance. This triangle isn’t just arbitrary. With sides measuring 13, 14, and 15, it forms a scalene, non-right triangle with unique proportions. Its popularity stems from historical and practical use—frequently appearing in trigonometry practice, construction blueprints, and educational tools. Understanding its altitudes connects directly to spatial reasoning, structural integrity, and visual clarity in technical drawings. ### Why This Question Is Gaining Traction in the US