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How many radians is each angle of an equilateral triangle?

User Philnext
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1 Answer

9 votes

Answer:


\displaystyle (\pi)/(3) radians

Explanation:

As an equilateral triangle has all angles congruent to each other, each angle is measured 60°

To convert from degrees to radians, we multiply by π/180

Hence,
\displaystyle 60^\circ*(\pi)/(180)=(60\pi)/(180)=(\pi)/(3)

User Dan Cundy
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