Which point is consider as orthocenter of the triangle?

D

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E

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F

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O

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Solution

The correct option is A $O$
Orthocenter of a triangle is a point where the three altitudes of a triangle meet each other.
Here, the point $O$ is the orthocenter of the triangle ABC.
Since the altitude $A D, B E$ and $C F$ meets at $O$ point.

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Similar questions

A B C

Orthocenter is the point of intersection of ___ of a triangle.

O

P Q R

S

- - \to O P \cdot - - \to O Q + - - \to O R \cdot - - \to O S = - - \to O R \cdot - - \to O P + - - \to O Q \cdot - - \to O S = - - \to O Q . - - \to O R + - - \to O P . - - \to O S

P Q R

S

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