Let (B, +, .,') is a Boolean algebra. Show that a.b + a.b' + a'.b + a'.b' = 1
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Theorem 8: For every pair a, b in B
a + a’∙b = a + b; a∙(a’ + b) = a∙b
Proof: a + a’∙b
= (a + a’)∙(a + b) (P2)
= (1)∙(a + b) (P4)
= a + b (P3)
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