If `A(-2,50, B(3, 1) and P, Q` are the points of trisection of `bar(AB),` then mid point of `bar(PQ)` is

If P, Q are the points of trisection of A(1, -2), B(-5, 6) then PQ =

If A=(1,2,3) and B(3,5,7) and P,Q are the points on AB such that AP=PQ=QB , then the mid point of PQ is

If A =(1,2,3) and B=(3,5,7) and P, Q are the points on AB such that AP= PQ =QB,then the mid point of PQ is

If P(-2,4,-5) and Q(1,2,3) are two points. Find the direction cosines of bar(PQ)

A(a, b) and B(0, 0) are two fixed points. M_(1) is the mid point of AB. M_(2) is the midpoint of bar(AM_(1)), M_(3) is the midpoint of bar(AM_(2)) and so on. Then M_(5) is

In Delta ABC , angleABC=90^(@) . If P and Q are points of trisection of AB, then bar(CP)^(2)+bar(CQ)^(2) =

A(a,b) and B(0,0) are two fixed points.If M_(1) is the mid point of bar(AB),M_(2) is mid point of bar(AM_(1)),M_(3) is mid point of AM_(2) and so on then M_(5) is

Consider the points A (1,2) and B (2,3) Let P and Q be the points of trisection of the segment joining A and B Find the co-ordinates of P and Q

ABCD is a parallelogram and P, Q are the mid points of bar(AD) and bar(BC) respectively. Show that : bar(BD) and bar(PQ) bisect each other.