Find the Chord AB. Two Methods.

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Given a central angle of 310 degrees and the radius of a circle, we find the the chord AB using two different methods, both involving trigonometry.
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You can also use the law of the sines as well.

MrMichelX
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Madame merci beaucoup .Nice exercice . I used the theorem of sinus too. The same answer .

cherkicherki
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That is an isosceles triangle, whose angles are 50°, 65° and 65°

The chord AB is:
c = 2 x (12 cos 65°)
c = 10, 14 cm. ( Solved √ )

marioalb
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Corden AB = 2*radius*sin(v/2) = 2*12*sin(50/2) = 10.1428 unit

janolsen
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Using this method of 2 × 12 × sin ( 50 ÷ 2) = 10 142

richardbailey