Consider the points `P(2,-4):Q(4,-2) and R(7,1).` The points `P,Q,R`

Given the points P(1,-1,3), Q(2,-4,5) and R(5,-13,11) Prove that P,Q,R are collinear

The point P (3,2,4),Q(4,52),R(5,8,0) and S(2,-1,6) are :

If the points P (1,2,3), Q(4,5,6) and R(7,8,9) are collinear then Q divides PR in the ratios of -

Find the equation of line passing through the points P(-1,3,2) and Q(-4,2-2) . Also, if the point R(5,5,lambda) is collinear with the points P and Q, then find the value of lambda .

The points P=(1,2), Q = (2, 4) and R=(4,8) form a/an:

Prove that the points P(-1,-2) Q (7,4) R (4,8) and S(-4,2) are the vertices of a rectangle.

If X-coordinate of a point P on the line joining the points Q (2,2,1 ) and R(5,1,-2 ) is 4, then the z-coordinate of P is

The points P(2,3) , Q(3, 5), R(7, 7) and S(4, 5) are such that: