Seja a expressão: S = ( A + B + C ) . ( A ¯ + B ¯ + C ) {\displaystyle S=(A+B+C).({\bar {A}}+{\bar {B}}+C)}
Simplificação:
Lista de exercício álgebra booleana.
S 1 = ( A + B + C ) . ( A ¯ + B + C ¯ ) {\displaystyle S_{1}=(A+B+C).({\bar {A}}+B+{\bar {C}})}
S 2 = ( A C ¯ + B + D ¯ ) + C ( A C D ¯ ) {\displaystyle S_{2}=({\overline {{\overline {AC}}+B+D}})+C({\overline {ACD}})}
S 3 = ( ( A + B ) . C ¯ ) + ( D ( C + B ) ¯ ) {\displaystyle S_{3}=({\overline {(A+B).C}})+({\overline {D(C+B)}})}
S 4 = ( A ¯ + B ¯ + C ¯ ) . ( A + B + C ¯ ) {\displaystyle S_{4}=({\bar {A}}+{\bar {B}}+{\bar {C}}).(A+B+{\bar {C}})}
S 5 = A ¯ . B ¯ . C + A ¯ . B . C + A ¯ . B . C ¯ + A . B . C + A . B C ¯ {\displaystyle S_{5}={\bar {A}}.{\bar {B}}.C+{\bar {A}}.B.C+{\bar {A}}.B.{\bar {C}}+A.B.C+A.B{\bar {C}}}
