The position vectors of three points A,B,C are given to be `i+3j+3k` , `4i+4k`, `(-2i+4j+2k` respectively Find a vector which is perpendicular to both `vec(AB)` and `vec(AC)` having magnitude 9 units.
Topper's Solved these Questions
VECTOR ALGEBRA
BODY BOOKS PUBLICATION|Exercise EXERCISE|1 Videos
THREE DIMENSIONAL GEOMETRY
BODY BOOKS PUBLICATION|Exercise EXERCISE|5 Videos
Similar Questions
Explore conceptually related problems
The position vectors of three points A,B,C are given to be i+3j+3k , 4i+4k , -2i+4j+2k respectively.Find vec(AB) and vec(AC)
The position vectors of three points A,B,C are given to be i+3j+3k , 4i+4k , -2i+4j+2k respectively.Find the angle between vec(AB) and vec(AC)
Let veca=2i+4j-5k , vecb=i+2j+3k . Then find a unit vector perpendicular to both veca and vecb .
The position vectors of the points A,B,C are given to be overset^^i+2overset^^j+3overset^^k,4overset^^i+4overset^^k" and " -2overset^^k respectively. Find oversetrarr(AB)" and "oversetrarr(AC)
If i+j+k,2i+5j,3i+2j-3k,i-6j-k respectively are the position vector of points A,B,C and D. Then find vec(AB) and vec(CD) .
Find a unit vector perpendicular to veca+vecb and veca-vecb , where veca=i-3j+3k and vecb=3i-3j+2k .
Given the position vectors of three points as A(i-j+k),B(4i+5j+7k)C(3i+3j+5k) Find vec(AB) and vec(BC) .
Given the position vectors of three points as A(i-j+k),B(4i+5j+7k)C(3i+3j+5k) . Prove that A,B and C are collinear points.