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Q: Why can't the length of a segment never be negative?
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Why cant there be negative numbers in Pythagorean theorem?

Because when you are looking for the hypothenuse, it will be bigger than both the numbers so it length will be in positives, and when you are looking for side a or b, it won't work with a negative because a negative and a positive will cause the number to be smaller.


The radius of curvature is 10 ft and the height of the segment is 2 ft what is the length of the chord?

To find the length of the chord, you can use the formula for the length of the chord in a circle segment: Chord length = 2 * sqrt(r^2 - h^2) where r is the radius of curvature (10 ft) and h is the height of the segment (2 ft). Plugging in these values, you get Chord length = 2 * sqrt(10^2 - 2^2) = 2 * sqrt(96) = 2 * 4 * sqrt(6) = 8 * sqrt(6) ft.


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