The abscissa at the point P which divides the line segment joining two point s A(1, 5), B(–4, 7) internally in the ratio 2: 3 is
A. –1

B. 11

C. 1

D. –11

The point s P and Q lie on 1^st and 3^rd quadrant respectively. The distances of the two points from x – axis and y – axis are 6 units and 4 units respectively. Let us write the co-ordinates of mid-point of line segment PQ.

The co-ordinates of vertices of A, B, C of a triangle ABC are (–1, 3), (1, –1) and (5, 1) respectively, let us calculate the length of Median AD.

The co-ordinates of end point s of a diameter of a circle are (7, 9) and (–1, –3). The co-ordinates of centre of circle is

The point s A and B lie on 2^nd and 4^th quadrant respectively and distance of each point from x – axis and y – axis are 8 units and 6 units respectively. Let us write the co – ordinate of mid-point of line segment AB.

The point P lies on the line segment AB and AP = PB; the co-ordinates of A and B are (3, –4) and (–5, 2) respectively. Let us write the co-ordinates of point ?

The co-ordinates of mid-point s of sides of a triangle are (4, 3), (–2, 7) and (0, 11). Let us calculate the co-ordinates of its vertices.

If the point s P(1, 2), Q(4, 6), R(5, 7) and S(x, y) are the vertices of a parallelogram PQRS, then

The co-ordinates of vertices of triangle are (2, –4), (6, –2) and (–4, 2) respectively. Let us find the length of three medians of triangle.

Find the co-ordinates of mid-point of line segment joining two point s for the following

(i) (5, 4) and (3, –4)

(ii) (6, 0) and (0, 7)

Find the co-ordinates of the point which divides the line segment joining two point s in the given ratio for the following:

(6, –4) and (–8, 10); in the ratio 3: 4 internally