Answer the following for the given Boolean function.
Draw the logic gate diagram for the reduced expression using only NOR gates. Assume that the…
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Draw the logic gate diagram for the reduced expression using only NOR gates. Assume that the variables and their complements are available as inputs.
Draw: Logic gate diagram of the reduced expression using only NOR gates
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Given the Boolean function: $F(P, Q, R, S) = \pi ( 0, 1, 2, 8, 9, 11, 13, 15 )$.
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NOR-only (NOR-NOR) implementation of $F = (P'+S') \cdot (P+Q+S) \cdot (Q+R)$: one NOR gate for each sum term, and a 3-input NOR gate combining them. By De Morgan's law, $[(P'+S')' + (P+Q+S)' + (Q+R)']' = (P'+S') \cdot (P+Q+S) \cdot (Q+R)$.