How do you convert a 3D parameterization into (i,j,k) form?
xi+yj+zk
if i understand the question that is
I have a line x=(t+1,2t+2,3t+3) and I want to turn it into ijk
(t+1) i + (2t+2) j + (3t+3) k
or dp we omit the given reference point?
your vector to the point is t<1,2,3>
but I want to do a cross product of two lines in that parametric form so I wanted to turn them into rectangular or something or the like.
Could I use the parametric form?
show me both lines so that i can recall what it is i need to remember :)
to cross 2 lines you just need the vector components
the vector components are the coeffs of the variable
this one has a vector or <1,2,3> and you other line is?
|dw:1316897118810:dw|
(8t+1,2-t,-t+3) is the other line. And I want to find a cross product or the two so I can find a plane that contains both of them eventually.
right .... the cross is the normal of the plane
and I would find the difference of the two vectors then dot it with the norm, eh?
(8t+1,2-t,-t+3)|dw:1316897201150:dw|
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