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  3. 2 let v be a vector space over a field...

Question: 2 let v be a vector space over a field...

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2. Let V be a vector space over a field F. Show that, for every v EV, we have Ov-0 and (-1)v -v, where 0 is the additive identity and l is the multiplicative identity in F. The boldface 0 is the zero vector in V

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