The orthocentre of a triangle is the point of concurrency of its

medians

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angle bisectors

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perpendicular bisectors of sides

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altitudes drawn to sides from opposite vertices

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Solution

The correct option is D altitudes drawn to sides from opposite vertices
The orthocentre of a triangle is the point of concurrency of its altitudes drawn to sides from opposite vertices

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Similar questions

Q. Which of the following statements is / are correct statements?
1. Centroid of a triangle is the point of concurrency of medians.
2. Incentre of a triangle is the point of concurrency of perpendicular bisectors of the sides of the triangle.
3. Circumcentre of a triangle is the point of concurrency of internal bisectors of the angles of the triangle.
4. Orthocentre of a triangle is the point of concurrency of altitudes of the triangle drawn from one vertex to opposite side.
5. A triangle can have only one excentre.

Which of the following statements is / are correct statements?
1. Centroid of a triangle is the point of concurrrency of medians
2. Incentre of a triangle is the point of concurrency of perpendicular bisectors of the sides of the triangle
3. Circumcentre of a triangle is the point of concurrency of internal bisectors of the angles of the triangle
4. Orthocentre of a triangle is the point of concurrency of altitudes of the triangle drawn from one vertex to opposite side
5. A triangle can have only one excentre

Q. The orthocentre of the triangle formed by 0(0, 0), A(1, 0), B(0, 1), where orthocentre is the point of intersection of altitudes drawn from vertices on opposite sides is

Q. The orthocentre of a triangle is the point of concurrency of its _________.

Q. In an right angled triangle, point of concurrence of perpendicular bisectors of its sides lies

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The orthocentre of a triangle is the point of concurrency of its

The correct option is D altitudes drawn to sides from opposite verticesThe orthocentre of a triangle is the point of concurrency of its altitudes drawn to sides from opposite vertices

The correct option is D altitudes drawn to sides from opposite vertices
The orthocentre of a triangle is the point of concurrency of its altitudes drawn to sides from opposite vertices