Lay down on paper the position of the points
(2,-1)

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 points (1, 1) and (2, -1) with respect to the line 3x+4y-6=0 .

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

Find the position vector of the mid point of the vector joining the points P(2,4, -1) and Q(4, 2, 5).

If a and b are position vector of two points A,B and C divides AB in ratio 2:1, then position vector of C is

The positions of two point charges q_(1) and q_(2) are vecr_(1) and vecr_(2) , respectively. Find the position of the point where the net field is zero due to thses charges.

Find 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)

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