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The incenter is the point of concurrency of the perpendicular bisectors of the triangle's sides

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15y ago

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How do you find the in-center of a triangle?

To find the incenter of a triangle, you bisect two or more of the angles. The one spot where these two or more angles meet is called the incenter.


What are the properties of the incenter of a triangle?

The incenter of a triangle is always inside it. The incenter is where all of the bisectors of the angles of the triangle meet. The incenter is equidistant from each side of the triangle


Properties of the incenter of a triangle?

B. The incenter is equidistant from each side of the triangle. C. The incenter is where all of the bisectors of the angles of the triangle meet. D. The incenter of a triangle is always inside it.


Which term describes the point where the three angle bisectors of a triangle intersect?

incenter


Why is the center of a circle inscribed in a triangle always the incenter?

That is the definition of the incenter; it is the center of the inscribed circle.


When constructing the incenter of a triangle you need to find the intersection of all three of which type of line?

angle bisectors


How can the incenter of a triangle be used in everyday things?

The Incenter is located at intersection of the angle bisectors.The Incenter can be used to fine a specific point that's equal distant from 3 specific points.


what- GHJ shows?

incenter


Where can the incenter of a triangle be located?

in the middle!


Which point is the incenter of ABC?

It is the point I.


Can an incenter also be a circumcenter?

Yes it can.


What types of concurrent constructions are needed to find the inter center of a triangle?

To find the incenter of a triangle, which is the point where the angle bisectors of the triangle intersect, you need to construct the angle bisectors of at least two of the triangle's angles. Concurrent constructions involve drawing the angle bisectors using a compass and straightedge, ensuring they meet at a single point. This point is the incenter, equidistant from all three sides of the triangle. Additionally, constructing the incircle can further confirm the incenter's position.