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Yes, but which centre: the centroid, incentre or orthocentre? You need the incentre.

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Related Questions

Is it true or false that in order to circumscribe a circle about a triangle the circles center must be placed at the in-center of the triangle?

It is FALSE.


How do you circumscribe a circle about a triangle?

From the center


In order to circumscribe a circle in a triangle the circle's center must be placed at the incenter of the triangle?

False!


In order to circumscribe a circle about a triangle the circle's center must be placed at the incenter of the triangle.?

This statement is incorrect. To circumscribe a circle around a triangle, the circle's center must be located at the circumcenter, not the incenter. The circumcenter is the point where the perpendicular bisectors of the triangle's sides intersect, while the incenter is the point where the angle bisectors meet and is the center of the triangle's inscribed circle.


In order to circumscribe a circle about a triangle the circle center must be placed at the incenter of the triangle?

This statement is incorrect. The center of a circle that can be circumscribed about a triangle, known as the circumcenter, is located at the intersection of the triangle's perpendicular bisectors. The incenter, on the other hand, is the center of the inscribed circle (incircle) and is found at the intersection of the angle bisectors of the triangle. Thus, the circumcenter and incenter serve different purposes in relation to the triangle.


What is a circumcircle of a triangle?

circumcircle of a triangle is the circle that passes through all 3 vertices. this circle is said to be circumscribe the triangle


In order to inscribe a circle in a triangle the circles center must be placed at the circumcenter of the triangle?

No.


In order to inscribe a circle in triangle the circles center must be placed at the incenter of the triangle?

That is correct


The shortest distance from the center of the circumscribed circle to the sides of the inscribed triangle is the circles radius?

FALSE


Is the shortest distance from the center of the circumscribed circle to the vertices of the inscribed triangle is the circles radius?

True


The INCENTER of a triangle is the center of the only circle that can be inscribed inside it?

Of course not! There are an infinite number of smaller circles.


Is the shortest distance from the center of the inscribed circle to the triangle sides is the circles?

It is its inradius.