6 Recall the defining rules for elements x y and z in a Boolean Algebra...
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6 Recall the defining rules for elements x y and z in a Boolean Algebra B i e that a Identity There exist elements 0 1 B such that for every x E B we have x 0 x xo1 x b Complement For every x E B there is a unique element EB such that x x 1 xox 0 c Commutativity For every x y E B we have x y y x xoy yox d Distributivity For every x y z E B we have xo y z xoytroz x y o x 2 x yoz Use these rules to show the Idempotent Rules for any x E B i e
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