The centroid = (1, 2), circumcentre = (-2, 1) then co-ordinate of orthocentre

If a triangle has its orthocentre at (1,1) and circumcentre at (3/2,3/4) then the coordinate of the centroid of triangle is

The centroid of a triangle is (2,4) and circumcentre is (1,7), then find the orthocentre .

(1) If coordinates of centroid and circumcentre of a triangle are known, coordinates of its orthocentre can be obtained. (2) Centroid, circumcentre and orthocentre of a triangle are collinear. (A) Both 1 and 2 are true and 2 is the correct explanation of 1 (B) Both 1 and 2 are true and 2 is not a correct explanation of 1 (C) 1 is true but 2 is false (D) 1 is false but 2 is true

If in triangle ABC, A=(1, 10), circumcentre= (-1/3, 2/3) and orthocentre= (11/3,4/3) then the co-ordinates of mid-point of side opposite to A is:

The co-ordinates of the middle points of the sides of a triangle are (4, 2), (3, 2) and (2, 2) then co-ordinates of centroid are :

If the centroid and circumcentre of a triangle are (3, 3), (6, 2) then the orthocentre is

Statement I : If centroid and circumcentre of a triangle are known its orthocentre can be found Statement II : Centroid, orthocentre and circumcentre of a triangle are collinear.

Statement I : If centroid and circumcentre of a triangle are known its orthocentre can be found Statement II : Centroid, orthocentre and circumcentre of a triangle are collinear.

Statement I : If centroid and circumcentre of a triangle are known its orthocentre can be found Statement II : Centroid, orthocentre and circumcentre of a triangle are collinear.