Can I do the cross product on these two vectors? v= <2cost,-3sint> a= <-2sint,-3cost> Can I do the cross product on these two vectors? v= <2cost,-3sint> a= <-2sint,-3cost> @Mathematics
Or is cross product only allowed in 3d? would I just set the z component to 0?
we can do its cross product
the cross product is only defined for 3 dimensional vectors
but can't we find it here
So I cant just let k be o in i,j,k?
why do you think you need the cross product? what is the question?
The question is to integrate the vectors: \[\int\limits_{}^{}aXv\]
The vectors cross product
v is derived from a position vector r and a is derived from v
And the next question is to integrate the magnitude of the vectors cross product: \[\int\limits_{}^{}||aXv||dt\]
So thats why im not sure this is a supposed to be a dead end problem
i dont see how that makes any sense though. the cross product gives you a vector perpendicular to the ones you started with, which isnt possible in 2 dimensions
Yea, teach must of forgot a k component
Thanks
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