Find the values of `k` for which the points `(2k ,3k),(1,0),(0,1),a n d(0,0)` lie on a circle.

Four distinct points (2k,3k),(1,0),(0,1) and (0,0) lies on a circle for-

Four distinct points (2K,3K),(1,0),(0,1) and (0,0) lie on circle when

If four distinct points (2k,3k),(2,0),(0,3),(0,0) lie on a circle then 01

Find the value of k for which the points A(-2, 3), B(1, 2) and C(k, 0) are collinear.

The value of k for which the points A (1, 0, 3), B(-1, 3, 4), C(1, 2, 1) and D(k, 2, 5) are coplanar, are

Find the value of k for which the point (1,-2) lies on the graph of the linear equation x-2y+k=0

If three points (h,0),(a,b)and(0,k)lie on a line, show that a/h+b/k=1

If the points (0,0),(2,3),(3,2),(k,k),(k!=0) are concyclic then k=

If the points (0,0),(2,0),(0,4),(1,k) are concyclic then k^(2)-4k=