[ If in triangle ABC,A-=(1,10), circumcenter -=(-1/3,2/3), and orthocenter -=(11/4,4/3), then the coordinates of the midpoint of the side opposite ]

If a triangle A B C ,A-=(1,10), circumcenter -=(-1/3,2/3), and orthocentre -=((11)/4,4/3) , then the coordinates of the midpoint of the side opposite to A are (1,-(11)/3) (b) (1,5) (1,-3) (d) (1,6)

If a triangle A B C ,A-=(1,10), circumcenter -=(-1/3,2/3), and orthocentre -=((11)/3,4/3) , then the coordinates of the midpoint of the side opposite to A are

If a triangle A B C ,A-=(1,10), circumcenter -=(-1/3,2/3), and orthocentre -=((11)/3,4/3) , then the coordinates of the midpoint of the side opposite to A are (1,-(11)/3) (b) (1,5) (1,-3) (d) (1,6)

If a triangle ABC,A-=(1,10), circumcenter -=(-(1)/(3),(2)/(3)), and orthocentre -=((11)/(4),(4)/(3)) then the coordinates of the midpoint of the side opposite to A are (1,-(11)/(3))(b)(1,5)(1,-3)(d)(1,6)

If in triangle A B C ,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 (1,-(11)/3) (b) (1, 5 ) (c) (1,-3) (d) (1, 6)

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:

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 (1,-(11)/(3))(1,5)(c)(1,-3)(1,6)

The coordinates of the vertex A of the triangle ABC are (-3,-4,-2) , if the coordinates of its centroid are (1,-2,2) , then find the coordinates of the mid -point of the side bar(BC) .

In a triangle one of the vertices is at (2,5) and the centroid of the triangle is at (-1,1). Find the coordinates of the midpoint of the side opposite to the given angular point.

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