The direction ratios of AB are -2,2,1. If `A -= (4,1,5)` and l(AB) = 6 units, find coordinated of B.

The direction ratios of AB are -2,2,1. If A-=(4,1,5) and 1(AB)=6 units,find coordinated of B.

If vec(AB) =3 hati+ 2 hatj- hatk and the coordinate of A are (4,1,1), then find the coordinates of B.

A : If the positon vectors of A, B are (2, 3, 5), (1, 1, 7) then the unit vector in the direction of vec(AB) is (-i-2j+2k)/(3) R : Unit vector in the direction of vec(AB) is (vec(AB))/|vec(AB)|

A line segment AB is internally divided by the point P(1,1) in the ratio 3:1.If the coordinates of A are (-5,4),then find the coordinates of B.

A line AB meets X-axis at A and Y-axis at B. P(4, -1) divides AB in the ratio 1:2. Find the Coordinates of A and B

The line segment AB is divided at P(1,1) internally in the ratio 5:2 and coordinates of point B are (-1,-1) find the coordinates of point A.

A line L_(1) with direction ratios -3,2,4 passes through the point A(7,6,2) and a line L_(2) with directions ratios 2,1,3 passes through the point B(5,3,4). A line L_(3) with direction ratios 2,-2,-1 intersects L_(1) and L_(3) at C and D, resectively. The volume of parallelopiped formed by vec(AB), vec(AC) and vec(AD) is equal to

A line L_(1) with direction ratios -3,2,4 passes through the point A(7,6,2) and a line L_(2) with directions ratios 2,1,3 passes through the point B(5,3,4). A line L_(3) with direction ratios 2,-2,-1 intersects L_(1) and L_(3) at C and D, resectively. The volume of parallelopiped formed by vec(AB), vec(AC) and vec(AD) is equal to