Inscribing a circle in a triangle II

This problem solving task focuses on a remarkable fact which comes out of the construction of the inscribed circle in a triangle: the angle bisectors of the three angles of triangle ABC all meet in a point.
Resource ID#: 44112 Type: Problem-Solving Task
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General Information

Subject(s): Mathematics
Grade Level(s): 9, 10, 11, 12
Intended Audience: Educators educators, Students , Parents
Suggested Technology: Adobe Acrobat Reader, Microsoft Office
Instructional Time: 15 Minute(s)
Keywords: angles, bisector, congruent triangles, rays, Florida Standards, legs, hypotenuse, Pythagorean Theorem, shortest distance, SSS triangle congruence, H-L criterion for triangle congruence, Hypotenuse-Leg, angle bisector, compass, construct, equidistant, locus, midpoint, ruler, concurrent angle bisectors, inscribe, circle, triangle, incenter, point of concurrency, angle bisectors, inscribed circle
Instructional Component Type(s): Problem-Solving Task
Resource Collection: Illustrative Mathematics

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