Complement of function (A+B+C)' using theorem and laws is *
(A')+B+C
(A+B)'+C
A'B'C'
A+B+C
Answers
Answered by
8
Answer:
C) A'B'C' is the compliment of the function.
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0
The complement of (A+B+C)' using theorems and laws is simply (A+B+C)
Given:
The complement of the function (A+B+C)'
To find:
The simplified expression for the complement of (A+B+C)' using theorems and laws
Solution:
First, we can use De Morgan's Law to distribute the complement over the parentheses in (A+B+C)':
(A+B+C)' = A'B'C'
Next, we can use the double negation theorem to simplify the expression further:
A'B'C' = (A+B+C)'''
Using the double complement theorem, we can simplify this to:
(A+B+C)''' = (A+B+C)
Therefore, the complement of (A+B+C)' using theorems and laws is simply (A+B+C).
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