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Circle Chord Length from Angle and Radius

vCalc Reviewed
Last modified by
on
Apr 4, 2023, 11:53:30 AM
Created by
on
Apr 27, 2018, 2:43:56 PM
L=2rsin(θ2)
(θ)Angle of the Arc
(r)Radius of the circle.
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69f5fb29-4a29-11e8-abb7-bc764e2038f2

The Chord of a Circle calculator computes the length of a chord/attachments/69f5fb29-4a29-11e8-abb7-bc764e2038f2/ChordLength.png (d) on a circle based on the radius (r) of the circle and the angle of the arc (θ).  

INSTRUCTIONS:  Choose units and enter the following:

  • (θ) The length of the arc
  • (r) The radius of the circle

Chord of a Circle (L): The calculator compute the length of the chord (d) in meters.  However, this can be automatically converted to other length units via the pull-down menu.

The Math

The formula for the length of a circle's chord from the radius and angle is:

  L = 2•r•sin (θ/2)

where:

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This equation, Circle Chord Length from Angle and Radius, is used in 1 page
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