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The center of the circumscribed circle lies on line segment and the longest side of the triangle is equal to the o?
Updated: 11/18/2022
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Earn +20 ptsQ: The center of the circumscribed circle lies on line segment and the longest side of the triangle is equal to the o?
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Is the incenter of a triangle the center of the circle circumscribed about the triangle?
No.
Is the circumcenter of a triangle the center of the circle circumscribed about the triangle?
Yes.
If a circle is circumscribed about a triangle the center of the circle is called the of the triangle?
Centre
Is this statement true or falseThe circumcenter of a triangle is the center of its circumscribed circle?
true
Why is it called circumcenter?
The circumcenter of a triangle is the center of a circle circumscribed around a triangle with each of the vertices of the triangle touching the circumference of the circle.
Related questions
Is the incenter of a triangle the center of the circle circumscribed about the triangle?
No.
Is the circumcenter of a triangle the center of the circle circumscribed about the triangle?
Yes.
The of a triangle is the center of the only circle that can be circumscribed about it.?
no
The circumcenter of a triangle is the center of the only circle that can be it?
circumscribed about
The center of the circumscribed circle about a triangle is equidistant to the vertices of the inscribed triangle?
true
If a circle is circumscribed about a triangle the center of the circle is called the of the triangle?
Centre
The circumcenter of a triangle is the center of the only circle that can be circumscribed about it?
True
Is the circumcenter of a triangle the center of the only circle that can be circumscribed?
Yes, it is.
What would the center of a circle which is circumscribed about a triangle be called?
The center of the circle. Perhaps clarify the question?
Is this statement true or falseThe circumcenter of a triangle is the center of its circumscribed circle?
true
Why is it called circumcenter?
The circumcenter of a triangle is the center of a circle circumscribed around a triangle with each of the vertices of the triangle touching the circumference of the circle.
Is the point of concurrency for perpendicular bisectors of any triangle the center of a circumscribed circle?
yes it is
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