cross product of vectors
if p and q are unit vectors than p x q is also a unit vector
vectors
what?
cross product of vectors =vectors
What is your question?
if p and q are unit vectors than p x q is also a unit vector (true or false)
so i am assuming it is falsw
I got no clue on how to prove this, it's quite a hard proof, I believe.
obviously unit vector means true
(If you're referring to me 08surya) yes, but how do you prove this if p,q belongs to R^n?
letts talk about i and j two unit vectors and cross product is k that is also a unit vector
alright
and if u r talking about unit vectors which r not in same plane then its difficult to say
definition of cross product between two vector \(a\) and \(b\) is given by:\[a\times b=|a|\cdot|b|\sin(\theta)n\]where \(n\) is in the direction perpendicular to \(a\) and \(b\) and is given by the right-hand-rule. So, if \(a\) and \(b\) are uit vectors, then their cross product will also be a unit vector ONLY if the angle between them is \(90^0\).
You might find this useful: http://www.mathsisfun.com/algebra/vectors-cross-product.html
can you provide me an example algebraically and geomatrically
Join our real-time social learning platform and learn together with your friends!