if the circumcenter of an acute angled triangle lies at the origin and the centroid is the middle point of the line joining the point (a 2 + 1, a 2 + 1) and (2a, -2a), then find the orthocenter

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Arun · Answer

Dear Shubham I am getting my answer as orthocentre lies on (a – 1)^2 x – (a + 1)^2 y = 0 hope it helps Regards Arun

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if the circumcenter of an acute angled triangle lies at the origin and the centroid is the middle point of the line joining the point (a 2 + 1, a 2 + 1) and (2a, -2a), then find the orthocenter

if the circumcenter of an acute angled triangle lies at the origin and the centroid is the middle point of the line joining the point (a² + 1, a² + 1) and (2a, -2a), then find the orthocenter

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if the circumcenter of an acute angled triangle lies at the origin and the centroid is the middle point of the line joining the point (a 2 + 1, a 2 + 1) and (2a, -2a), then find the orthocenter

if the circumcenter of an acute angled triangle lies at the origin and the centroid is the middle point of the line joining the point (a2 + 1, a2 + 1) and (2a, -2a), then find the orthocenter

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if the circumcenter of an acute angled triangle lies at the origin and the centroid is the middle point of the line joining the point (a² + 1, a² + 1) and (2a, -2a), then find the orthocenter