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Find the real vectors that are orthogonal to the given vectors: \(\Large \left< 1 ,\; 1 ,\; 1 \right>\) and \(\Large \left< 1 ,\; -1 ,\; 0 \right>\)
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The answer key says "All the multiples of <1, 1, -2>". I just can't seem to remember how to do this :x Hmm
Cross product = 0 or something like that maybe? +_+
Yeah, definitely.
take the cross product
That will give you a vector orthogonal to both.
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Then, all scalar multiples of that vector is the result.
Oh cool it worked! c: thanks! Just needed a refresher heh.
I know how it is. Cross products and determinants can be such a PAIN!
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