What would cause the greatest distortion on a Lambert conformal conic chart?

The statement regarding the greatest distortion on a Lambert conformal conic chart being caused by drawing a line between two distant locations is valid due to the inherent properties of chart projections. A Lambert conformal conic projection maintains angular relationships, providing a true representation of shapes, especially between the two standard parallels. However, as the distance between points increases, the projection's limitations become more pronounced.

In particular, when connecting two distant locations on such a chart, the chart's ability to accurately portray geographical features deteriorates. This occurs because the curved surface of the Earth is being represented on a flat plane; the farther apart the locations are, the more pronounced the discrepancies become due to the projection's distortion characteristics.

Distortion primarily occurs as the distance from the standard parallels increases, dynamically increasing as one moves away from the defined area of accuracy. Thus, a line connecting two distant locations would traverse areas of significant distortion, leading to potential misinterpretations of distance, shape, and area.

While using two standard parallels helps reduce distortion between them, and mapping areas near the equator or the nearest point to the pole affects variability, these aspects don't lead to the same level of distortion experienced when measuring or connecting distant places. The effects of distortion are most vividly realized