(i). Find examples showing that (f(A cap B) eq f(A) cap f(B)) and (f(A backslash B) eq...
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(i). Find examples showing that \(f(A \cap B) eq f(A) \cap f(B)\) and \(f(A \backslash B) eq f(A) \backslash f(B)\). In both relations one inclusion ' \(C\) ' or ' \(\supset\) ' is always true. Which one?
(ii).Prove (2.6).
Equation 2.6
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i ii The inclusion fAn B c fAn fB is always true since AnB CA and An B C B imply that fAn B c fA a...View the full answer
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