if A and B are two non empty sets prove that A * B = B*A ↔ A=B
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if a =b then we trivially have A×B=A×A,B×A conversely.
Then if A=B we have A×B=B×A
now suppose that A×B=B×A. So let €A then for each X€B we have ( a,x)€A×B and since A×B=B×A it means that a€B thus we have shown that A is considerd in B
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Answer:
Commutative property is used
Step-by-step explanation:
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