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Multiple Choice

One characteristic of the orthomorphic grid system is that

In grid systems, the orthomorphic approach sticks to an easy-to-handle, orthogonal layout where grid lines cross at right angles and are straightforward to plot. That focus on a simple, perpendicular framework is why it’s the least complicated of the three main grid systems—the other options aim to address specific distortions and therefore involve more complex adjustments. Preserving area exactly is a feature of equal-area grids, not orthomorphic, and reducing distance distortion tends to come from other projection choices that require additional complexity in the grid. So the key idea is that orthomorphic emphasizes straightforward, perpendicular gridlines, making it the simplest overall option.

In grid systems, the orthomorphic approach sticks to an easy-to-handle, orthogonal layout where grid lines cross at right angles and are straightforward to plot. That focus on a simple, perpendicular framework is why it’s the least complicated of the three main grid systems—the other options aim to address specific distortions and therefore involve more complex adjustments. Preserving area exactly is a feature of equal-area grids, not orthomorphic, and reducing distance distortion tends to come from other projection choices that require additional complexity in the grid. So the key idea is that orthomorphic emphasizes straightforward, perpendicular gridlines, making it the simplest overall option.