find the area of regular hexagon if inscribed in a circle of radius 14 cm..
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Answer:
Explanation:
Ashaded=Acircle−Ahexagon
Acircle=πr2
=π⋅182
=324π
We can split up the hexagon into 6 regular triangles.
Ahexagon=6⋅Atriangle
=6⋅12bh
Since the triangles are regular, the base is equal to the radius, 18. We can represent the height by taking one of the triangles and drawing a line down the middle. The newly formed triangle is
In this case, a=182=9, so h=a√3=9√3. We can substitute these values into the formula.
=6⋅12⋅18⋅9√3
=486√3
So, Acircle=324π and Ahexagon=486√3.
Ashaded=Acircle−Ahexagon
=324π−486√3
=176.1 units2
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