Given circle x with radius 17 units and chord ab with length 30 units, what is the length of segment xc, which bisects the chord?

In this problem, there are two congruent right triangles: triangle XCA and triangle XBC, where the hypotenuse are XA and XB respectively. Considering triangle XBC, XB = radius = 17, and BC = 30 / 2 = 15. By pythagorean theorem, XC = sqrt(17^2 - 15^2) = sqrt(289 - 225) = sqrt(64) = 8 units.

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The answer (Apex) is "8 units"

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