Question: 6. a. Prove that (b+b')(a+1)(c+d)'(aa'+d') = cd' b. Given that (b+b')(a+1)(c+d)'(aa+d') = cd', what identity follows from the Principle of Duality. There is no need

 6. a. Prove that (b+b')(a+1)(c+d)'(aa'+d') = cd' b. Given that (b+b')(a+1)(c+d)'(aa+d')

6. a. Prove that (b+b')(a+1)(c+d)'(aa'+d') = cd' b. Given that (b+b')(a+1)(c+d)'(aa+d') = cd', what identity follows from the Principle of Duality. There is no need to simplify the identity. c. Determines, using truth tables, if the following two expressions are equal or not: f= ac' + a'c +bc g=(a+c)(a'+b+c')

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