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- 45. Let . Prove or disprove that is a group with respect to the operation of intersection. (Sec. )Write out the addition and multiplication tables for 4.Exercises 3. Find an isomorphism from the additive group to the multiplicative group of units . Sec. 16. For an integer , let , the group of units in – that is, the set of all in that have multiplicative inverses, Prove that is a group with respect to multiplication.
