More help...
e = belongs to
v. = vector
If k >= 2 and v.x e R^k, prove that there exists v.y e R^k such that v.y =/= v.0 but v.x*v.y = 0.
All I know is that R^k is a set of all ordered k-tuples (? don't know what that means really..) and that x*y = the sum^k of xi*yi, i=1. But that's about it.. my professor doesn't really teach...
yup, more help please...
- Nicole


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