Simplify the given boolean expression
(~ this symbol represents NOT)
F = A + ~A*B + ~A*~B*C + ~A*~B*~C*D + ~A*~B*~C*~D*E
we have,
F = A + ~A*B + ~A*~B*C + ~A*~B*~C*D + ~A*~B*~C*~D*E
we can write,
Using ditributive for the last term law we can say that,
we know that D + D' = 1 hence,
Using ditributive for the last term law we can say that,
we know that C + C' = 1 hence,
Using ditributive for the last term law we can say that,
we know that B + B' = 1 hence,
Using ditributive law we can say that,
we know that A + A' = 1 hence,
Hence we can write,
Simplify the given boolean expression (~ this symbol represents NOT) F = A + ~A*B +...
simplify the boolean expression: F= (A+B).(AB' + AC).(A'C' + B')
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simplify expression using theorems of boolean algebra Simplify expression using theorems of boolean algebra A middot B bar middot C bar + A bar B bar C bar + A bar BC bar + A bar B bar C
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