Lay down on paper the position of the points
(-2,-3).

Lay down in a figure the positions of the points (1,-3) and (-2,1), and prove that the distance between them is 5.

Lay down the positions of the points whose polar coordinates are: (2a,-(pi)/(2))

Find the position of the point (-2,3) with respect to the circle x^(2) +y^(2)=25 .

The position vectors of the 3 angular points A, B, C of a triangle are (3, 2, 3); (5, 1,-1) and (1,-2, 1) respectively. If the bisector of the angle A meets the side BC at D then the position vector of the point D are

The position vectors of the point which divides internally in the ratio 2:3 the join of the points 2bara-3barb and 3bara-2barb , is

Find the position vector of the mid point of the vector joining the points P(2,3,4) and Q(4,1,-2)

Write the position vector of the mid-point of the vector joining the points P(2,3,4) and Q(4,1,-2).

Find the position vector of the mid point of the vector joining the points P(2,3,4) and Q(4,1,-2)

If the position vectors of the points A and B are hati+3hatj-hatk and 3hati-hatj-3hatk, then what will be the position vectors of the mid point of AB