Q3) Simplify the following Boolean expressions to a minimum number of literals: (a) xy + xy (b) (x+y) (x+y) (c) xyz + xy + xyz
Can you help me simplify the following Boolean expressions (in attached photo) to a minimum number of literals?

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Can I ask you to demonstrate how to complete parts d) e) and f) of question 3 as seen in the attached photo?

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