What is the bisect tension exerted on a 90° corner when a line sagged has a tension of 500 pounds?

To understand the tension exerted on a 90° corner by a sagging line, we must consider how forces in a system interact, particularly at points like corners where the direction of the line changes.

When a cable or line is subjected to tension, it can exert forces at different angles. In this case, if we have a 90° corner and a line sagging with a tension of 500 pounds, we need to analyze the resultant forces acting at that corner.

The tension in a sagging line is typically split at the corner into two components. At a 90° angle, these forces will contribute to the tension being transmitted through the corner. Mathematically, if the tension in the line is 500 pounds, that tension creates two equal components of force along the two sections of the line extending from the corner.

To find the total tension on the corner, you can use the Pythagorean theorem or recognize that the two components (one for each section exiting the corner) effectively share the same tension value. Therefore, the total tension at the corner can be calculated as:

Total tension at the corner = 500 lbs + 500 lbs = 1000 lbs.

However, the specifics of how you've identified the