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find 2 vectors orthogonal to (0,1,1) and to each other
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[1,1,0] and [1,0,1]
but the dot product of (1,0,1) and (0,1,1) is 1, not 0
Your questions don't same to have enough info to work with. Where are you getting these questions? from a book? making them up for practice?
(0,-1,1) should work
a book
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So share with us. How did you determine <0,-1,1>
wouldn't (0,1,1)*(0,-1,1) = 0?
It may very well be. I am asking how did you find it?
i just did it in my head
So if you were instructing someone, you would tell them make a guess and then test it to see if it so?
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you saay let vector v=(v1,v2,v3) such that u dot v=0*v1+1*v2+1*v3=0 any vector v that satisfies that equation is orthogonal to (0,1,1)
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