Prove that the relation R defined on theset V of all vectors by a b a b R if a→Rb→ if a→=b→ is anequivalence relation on V.

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Prove that the relation R defined on the
set V of all vectors by a b a b

R if $\vec{a} R \vec{b} i f \vec{a} = \vec{b}$ is an
equivalence relation on V.

Matching exercise

Match the items on the right to the items on the left.

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