Show that stated properties hold in every boolean algebra

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use the laws in Definition 1 to show that the stated properties hold in every Boolean algebra

Show that in a Boolean algebra, the dual of an identity, obtained by interchanging the ∨ and ∧ operators and interchanging the elements 0 and 1, is also a valid identity

Reference no: EM131177132

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Show that stated properties hold in every boolean algebra : Show that in a Boolean algebra, the dual of an identity, obtained by interchanging the ∨ and ∧ operators and interchanging the elements 0 and 1, is also a valid identity
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