 # In 1-3 assume that B is a Boolean algebra with operations = and ‘ . Give the reasons needed to fill in the blanks in the proofs using only the axioms for a Boolean algebra. 1. Idempotent law for’ : For every a in B, ??? Proof: Let a be any element of B . Then a = a .1 ( a ) = a . ( a + a ¯ ) ( b ) = ( a ⋅ a ) + ( a ⋅ a ¯ ) ( c ) = ( a ⋅ a ) + 0 (d) = a . a ( e ) ### Discrete Mathematics With Applicat...

5th Edition
EPP + 1 other
Publisher: Cengage Learning,
ISBN: 9781337694193 ### Discrete Mathematics With Applicat...

5th Edition
EPP + 1 other
Publisher: Cengage Learning,
ISBN: 9781337694193

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Chapter 6.4, Problem 1ES
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