What distance results from a 1-degree change hitting the edge instead of the center of the hole?

When considering the impact of a 1-degree misalignment hitting the edge of a hole instead of the center, it is essential to understand the geometrical implications of angles and distances. A 1-degree deviation, though seemingly minor, can result in a significant difference in distance as one moves further from the point of origin.

In this context, the correct answer indicates that at a certain radius from the circle's center (the hole), a 1-degree shift can lead to a lateral distance of approximately 10 feet when it impacts the edge of the hole. This is grounded in the relationship between angle, radius, and the arc length created by that angle. As the radius increases, even small angles can result in larger distances moved outward.

Visualize the scenario where the hole represents a circle, and hitting at the edges means that rather than going straight down the center, the trajectory now veers slightly, causing a shift that extends outward. The calculations around circular geometry substantiate that the difference in distance traveled when deviating by a small angle from the center to the edge becomes apparent at larger radii.

Thus, the 10 feet distance is a result of this geometric relationship and shows why a minor angle adjustment can lead to significant positional changes at the per