If `A(0,1,2)` `B(2,-1,3)` and `C(1,-3,1)` are the vertices of a triangle then the distance between circumcentre and orthocentre is

The vertices of a triangle are A(0, 0), B(0, 2) and C(2, 0). The distance between circumcentre and orthocentre is

Vertices of a triangle are A (6,0), B (0,6) and C(6,6). The distance between its circumcentre and orthocentre is

If the vertices of a triangle are at O(0,0),A(a,0) and B(0,a). Then,the distance between its circumcentre and orthocentre is

If A(0,2,3) , B=(2,-1,5) are two vertices of triangle ABC whose orthocentre is H . Then distance between the orthocentres of triangle HAC and triangle HBC is

(1,-3,1),(2,-1,3),(0,1,2) are vertices of a triangle then its orthocentre and circumcentre are situated at a distance of

(1,-3,1),(2,-1,3),(0,1,2) are vertices of a triangle then its orthocentre and circumcentre are situated at a distance of

If coordinates of the vertices of a triangle are (2,0), (6,0) and (1,5), then distance between its orthocentre and circumcentre is

Show that the points A(0,1,2),B(2,-1,3) and C(1,-3,1) are vertices of an isosceles right-angled triangle.

(3,2),(-4,1) and (-5,8) are vertices of triangle then select the CORRECT alternative/s orthocentre is (4,1) orthocentre is (-4,1) circumcentre is (-1,5) circumcentre is (3,2)

If A(0,2,3),B=(2,-1,5) are two vertices of Delta ABC whose orthocentre is H .Then distance between the orthocentres of Delta HAC and Delta HBC is