state & prove complementry law
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Theorem: For every pair a, b in set B: (a+b)' = a'b', and (ab)' = a'+b'. Proof: We show that a+b and a'b' are complementary. In other words, we show that both of the following are true (P4): (a+b)+(a'b') = 1, (a+b)(a'b') = 0.
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