Constructed incenter '[tex]I_{c}[/tex] 'of the the inscribed circle after bisecting ∠P, ∠Q , ∠R and draw the tangents from incentre to one of the side of the triangle.
What is incenter?
"Incenter is defined as the the intersecting point of bisector of all the angles of a triangle."
According to the question
To construct a inscribed circle
Write steps of construction:
- Bisect all the angles of ΔPQR.
- Intersecting point of bisectors of all the angles of a triangle named it '[tex]I_{c}[/tex]' as incenter.
- Draw perpendicular from point '[tex]I_{c}[/tex]' to the side PQ.
- Name the tangent point 'A'.
- Take [tex]I_{c}[/tex]A as radius and draw inscribed circle.
Hence, inscribed circle with incenter '[tex]I_{c}[/tex]' is drawn.
To learn more about inscribed circle from here
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