The angle bisectors of XYZ intersect at point A, and the perpendicular bisectors intersect at point C. AB_XZ What is the radius of the inscribed circle of XYZ?
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Your Question : The angle bisectors of XYZ intersect at point A, and the perpendicular bisectors intersect at point C. AB_XZ What is the radius of the inscribed circle of XYZ?
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The angle bisectors of XYZ intersect at point A, and the perpendicular bisectors intersect at point C. AB_XZ What is the radius of the inscribed circle of XYZ?
Answer;
Point A in this triangle is the center of the inscribed triangle ( it is an intersection of the angle bisectors). If AB _ XZ, then radius of that circle is AB. Answer: r = 4.5
Point A in this triangle is the center of the inscribed triangle ( it is an intersection of the angle bisectors). If AB _ XZ, then radius of that circle is AB. Answer: r = 4.5
The Article The angle bisectors of XYZ intersect at point A, and the perpendicular bisectors intersect at point C. AB_XZ What is the radius of the inscribed circle of XYZ?
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You are currently reading the article about lessons The angle bisectors of XYZ intersect at point A, and the perpendicular bisectors intersect at point C. AB_XZ What is the radius of the inscribed circle of XYZ? and this lesson url permalink of the article was https://choosequestion.blogspot.com/2016/08/the-angle-bisectors-of-xyz-intersect-at.html Hopefully this question and answer article can give good answers, good learning.