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do the points P(2,1,4), Q(0,1,5) and R(-4,1,7) lie on the same line as R^3?
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Does this have something to do with linear independence?
if you use elimination, I think you get 2 pivots. This suggests a plane to me.
Yeah I got two pivots forming a matrix, so how do you know when it's on a line?
Only 1 pivot.
Ohhhh that would make a lot of sense, so any thing more than one is a plane?
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n pivots means \[R^{n}\] so n=1 is a line, n=2 is a plane, n=3 is 3 dimensional space, and so on..
kk thanks a lot
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