Q,R and S are the points on line joining the points `P(a,x)` and `T(b,y)` such that `PQ=QR=RS=ST` then `((5a+3b)/8, (5x+3y)/8)` is the mid point of

Q, R, S are the points on the line joining the point P(a,x) and T(b,y) such that PQ=QR=RS=ST, then ((5a+3b)/8, (5x+3y)/8) is the midpoint of the segment

The points Q, R and S lie on the line joining P(a, x) and T(b, y) such that P Q=Q R=R S=S T then ((5 a+3 b)/(8) , (5 x+3 y)/(8)) is the mid point of the segment

If R(x,y) is a point on the line segment joining the points P(a,b) and Q(b,a), then prove that x+y=a+b

Let P and Q be the points on the line joining A(-2, 5) and B(3, 1) such that AP = PQ=QB . Then, the mid-point of PQ is

Let P and Q be the points on the line joining A(-2, 5) and B(3, 1) such that AP = PQ=QB . Then, the mid-point of PQ is

Let P and Q be the points on the line joining A(-2, 5) and B(3, 1) such that AP = PQ=QB . Then, the mid-point of PQ is

P and Q are points on the line joining A(-2, 5), B(3, -1) such that AP = PQ = QB. Then the mid point of PQ is

Let P and Q be points on the line joining A (-2, 5) and B (3, 1) such that AP = PQ = QB. Then the mid-point of PQ is