$O$ is the point of intersection of angle bisectors of triangle $A B C .$ The inradius of the triangle $A B C$ is $O A .$

True

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False

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Solution

The correct option is B
False

Drop a perpendicular $O D$ on any side of the triangle $A B C . O D$ is the inradius of the triangle.

Thus, the given statement is false.

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Similar questions

Q. O is the point of intersection of angle bisectors of triangle ABC. The inradius of the triangle ABC is OA.

O is the point of intersection of angular bisectors of triangle ABC. The inradius of the triangle ABC is OA.

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Triangle ABC is constructed with BC = 5.5 cm, AB = 5.5 cm and AC = 5 cm. Draw two angular bisectors of angle A and C. These two bisectors will intersect at a point.

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O is the point of intersection of angle bisectors of triangle ABC. The inradius of the triangle ABC is OA.

The correct option is B False Drop a perpendicular OD on any side of the triangle ABC. OD is the inradius of the triangle. Thus, the given statement is false.

$O$ is the point of intersection of angle bisectors of triangle $A B C .$ The inradius of the triangle $A B C$ is $O A .$

The correct option is B
False

Drop a perpendicular $O D$ on any side of the triangle $A B C . O D$ is the inradius of the triangle.

Thus, the given statement is false.