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= Let VR. For u, v V and a R define vector addition by uvu+v-2 and scalar multiplication by a uau-2a +2. It can

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= Let VR. For u, v V and a R define vector addition by uvu+v-2 and scalar multiplication by a uau-2a +2. It can be shown that 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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