If the centroid of the triangle formed by (a,1,3), (-2,b,-5) and (4,7,c) is the origin then(a,b,c)=
In ABC where A(4,5,6), B(3,2,1), C(5,4,3), if p,q,r are lengths of the medians through A,B,C then ascending order of p,q,r is
The orthocentre of the triangle formed by the points(2,-1,1), (1,-3,-5), (3,-4,-4) is
The orthocentre of the triangle formed by the points(2,1,5), (3,2,3), (4,0,4) is
The coplanar points(3,2,1), (5,6,5),(2,1,2),(0,-3,-2) form a
The circumradius of the triangle formed by the points (2,-1,1) , (1,-3,-5), (3,-4,-4) is
The circumcentre of the triangle formed by the points(1,2,3), (3,-1,5), (4,0,-3) is
The fourth vertex of the parallelogram whose consecutive vertices are (2,4,-1), (3,6,-1),(4,5,1) is
If (2,3,4) is the centroid of the tetrahedron for which (2,3,-1), (3,0,-2), (-1,4,3) are three vertices then the fourth vertex is
The line joining the points (2,3,4) and (4,10,7) intersects the line joining(2,-1,5) and (4, -30,17). Then the coordinates of the point of intersection are
The centroid of the triangle formed by the points (2,3,-1), (5,6,3),(2,-3,1) is
If the origin is the centroid of the tetrahedron for which (2,-1,3), (-1,3,1), (3,4,-2) are three vertices then the fourth vertex is
The centroid of the tetrahedron formed by the points(3,2,5), (-3,8,-5), (-3,2,1),(-1,4,-3) is
The locus of a point P such that the distances from P to the points (2,3,5) ,( 1,2,-1) are in the ratio 5:2 is
If (2,1,1) is the centroid of the triangle for which (3,2,-1), (2,-2,5) are two vertices then the third vertex is
The fourth vertex of the square whose consecutive vertices are (4,5,1), (2,4,-1), (3,6,-3) is
The points of trisection of the line segment joining (2,-3,5), (3,1,-2) are
A(0,2,3), B(2,-1,5), C(3,0,-3) are vertices of ABC. If a,b,c are HG,GS,SH then their ascending order is
The distance between the circumcentre and the orthocenter of the triangle formed by the points (2,1,5), (3,2,3), (4,0,4) is