Determine the length of a chord in a circle by providing the radius and either the central angle or the distance from the center to the chord.
Calculated Chord Length:
-17.321
Formula used:Angle method: c = 2 * r * sin(θ/2)Distance method: c = 2 * √(r² - d²)
c = 2 * r * sin(θ/2)
c = 2 * √(r² - d²)
A chord length is the straight-line distance between two points on a circle's circumference.
Formulas: c = 2r × sin(θ/2) (Angle) or c = 2 × √(r² - d²) (Distance)
c = 2r × sin(θ/2)
c = 2 × √(r² - d²)
For a circle with a radius of 10 units and a central angle of 90°:
A chord is a line segment whose endpoints both lie on a circular arc.
The diameter is the longest possible chord in any circle, passing through the center point.
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