prove that c-(b-a) =(c intersection a) u(c intersection b')prove that

1.	prove that c-(b-a) =(c intersection a) u(c intersection b')prove that C minus b minus A equal to C intersection b union c dash intersection b dash
Answer» SOLUTION TO PROVE $\sf{C - (B - A) =(C \cap A) \cup (C \cap B ') \: }$ PROOF $\sf{C - (B - A) \: }$ $= \sf{C - (B \cap A ' ) \: }(by \: property \: of \: difference)$ $= \sf{C \cap (B \cap A ' )' \: }(by \: property \: of \: difference)$ $= \sf{C \cap \bigg(B ' \cup (A ' )' \bigg)\: }(by \: de \: morgan's \: law)$ $= \sf{C \cap (B ' \cup A )\: }$ $= \sf{(C \cap B ' )\cup (C \cap A )\: } \: (by \: distributive \: property)$ $= \sf{(C \cap A ) \cup (C \cap B ' ) \: } \: (by \:commutative \: property)$ Hence PROVED ━━━━━━━━━━━━━━━━ LEARN MORE FROM BRAINLY If A is an empty set and B is set of VOWELS, then A∩B is brainly.in/question/24041704