A rectangles area is 72 square units, and its length is 4 units more than its width. What are the dimensions?

Wed, 06 May 2026 19:51:54 +0000

--- ### A Rectangles Area Is 72 Square Units—And Its Length Is 4 Units More Than Its Width. What Are the Dimensions? Curious about how to solve a classic geometry puzzle? The rectangle’s dimensions—where area is 72 square units and length exceeds width by 4 units—offer a clear, intellectual challenge shaping how people approach spatial reasoning online. This question isn’t just academic; it reflects a growing interest in practical math applied to design, construction, and everyday problem-solving across the U.S. Mathematically, the problem blends perimeter logic with basic algebra. The area of a rectangle equals width multiplied by length. Given that length equals width plus 4 and the total area is 72, we set up a simple equation: width × (width + 4) = 72. This quadratic expression gives a precise 72-unit area based on a