The `(x, y, z)` coordinates of two points A and B are given respectively as `(0, 4, -2) and (-2, 8, -4)`. The displacement vector form A to B is

The (x,y,z) co -ordinates of two points A and B are give respectively as (0,3,- 1) and (-2,6,4) The displacement vector from A to B is given by

The (x,y,z) co -ordinates of two points A and B are give respectively as (0,3,- 1) and (-2,6,4) The displacement vector from A to B is given by

If the position coordinates of the points A and B are (x_1,y_1,z_1) and (x_2,y_2,z_2) respectively , determine the magnitude and direction of the vector vec(AB) .

ABCD is a parallelogram. If the points A , B and C are respectively : (1,2), (5,4),(3,8) Find the coordinates of the point D.

Give the coordinate of point A, B and C if it denotes the perpendiculars from point P (3, 4, 5) on X, Y and Z.

Write the y-coordinate (ordinate) of each of the given points. (a) (3,5) (b) (4,0) (c ) (2,7)

Find the unit vector in the direction of vector vec(AB) where A and B are the points (6, 4,0) and (8, 0,4) respectively.

The coordinates of A ,\ B ,\ C are (6,\ 3),\ (-3,\ 5) and (4,\ -2) respectively and P is any point (x ,\ y) . Show that the ratio of the areas of triangles P B C and A B C is |(x+y-2)/7| .

If A and B are two points having coordinates (-2,\ -2) and (2,\ 4) respectively, find the coordinates of P such that A P=3/7A B .

Write the line 2x=3y =4z in vector form