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Let V Be the Set of All Vectors

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Let V be the set of all vectors Let V be the set of all vectors   , where x is in R. Using the usual rules for vector addition and scalar multiplication in R<sup>2</sup>, determine if V is a vector space, and if not explain why. , where x is in R. Using the usual rules for vector addition and scalar multiplication in R2, determine if V is a vector space, and if not explain why.


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