Final answer:
The distance multiplier for a 22.5-degree side bend angle is not provided, but in similar physics problems, angles affect tension and compression calculations.
Step-by-step explanation:
The distance multiplier for a 22.5-degree side bend angle is not directly provided in the references given. However, if we consider similar problems dealing with angles and tensions, such as the tension in wires (T₂ = (1.225)T₁) when angles are not equal, we can understand that angles and their sines or cosines often factor into physics calculations for distance, force, or tension. In the context of bending poles or wires at angles, the distances and angles affect the calculated tension and compression.
In physics problems that involve bending angles, such as a wire supporting a traffic light, the angle made below the horizontal often dictates how the tension and compression in the system are distributed. For example, a wire making a 30.0-degree angle with the pole results in a specific tension (T₁) and multiplier to determine the tension on the other side (T₂ = 1.225T₁).
While the specific multiplier for a 22.5-degree side bend isn't stated, we can assume that similar trigonometric principles would be applied to calculate distance or force multipliers in such scenarios. It's likely that the ratio between T₁ and T₂ would change with the adjusted angle, leading to a different multiplier value appropriate for a 22.5-degree side bend.