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An Equilateral Triangle Of Side 20cm Is Inscribed In A Circle.Calculate The Distance Of A Side Of The Triangle From the Centre...Asked by Bola
an equilateral triangle of side 20cm is inscribed in a circle calculate the distance of a side of the triangle from the centre of the circle
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Answered by
oobleck
As you know, the intersections of the medians is 2/3 of the way from each vertex to the opposite side.
So, the radius of the circle is 2/3 the length of the altitudes (which are also medians for equilateral triangles.
The altitude of an equilateral triangle of side s is s/2 √3
So, the distance from the center to the side is 1/3 * 20/2 √3 = 10/√3
So, the radius of the circle is 2/3 the length of the altitudes (which are also medians for equilateral triangles.
The altitude of an equilateral triangle of side s is s/2 √3
So, the distance from the center to the side is 1/3 * 20/2 √3 = 10/√3
Answered by
Goodnews
Please i need the answer please
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