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Let A be a subset of a finite group G with |A| > |G|/2. Prove that every element of G can be w...

Let A be a subset of a finite group G with |A| > |G|/2. Prove that every element of G can be written as the product of two elements of A. Is this also always true when |A| = |G|/2?

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let A be a subset 어 Rai te let e G Gon sicles cunethe suubset o Gou I G 2 a deireol

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