Let V R For u v E V and a ER define vector addition by...

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Let V R For u v E V and a ER define vector addition by u v u v 2 and scalar multiplication by au au 2a 2 It can be shown that V is a vector space under the operations and over the scalar field R Find the following a 7 5 b 67 c the zero vector 0 d the additive inverse X

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