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Calculus and Beyond Homework Help
Show: Vectors e.g.(a,b,1) do not form vector space.
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[QUOTE="Pushoam, post: 6039894, member: 619344"] [h2]Homework Statement [/h2] [ATTACH=full]229204[/ATTACH] [h2]Homework Equations[/h2] definition of null vector, [ATTACH=full]229206[/ATTACH][/B] [h2]The Attempt at a Solution[/h2] null vector : ## |0 \rangle = (0,0,0) ## inverse of (a,b,c) = ( - a, -b, -c) vector sum of the two vectors of the same form e.g. (c,d,1) + ( e,f,1) = ( c+e, d+f, 2) does not have the same form. So, the vectors of the form ( a,b,1) do not form a vector space. Is this correct? [/QUOTE]
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Show: Vectors e.g.(a,b,1) do not form vector space.
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