dual of ex or is also its complement
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Duality is given by +replaced by . .replaced by + avariable is replaced by its complement, finally it can be.
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Explanation:
https://brainly.in/question/5320048
Show that the dual of the exclusive -OR is equal to its compliment ...
HELLO THERE!
Look at the picture to get your answer!
Expression of XOR Gate is :
A^{\prime}B+AB^{\prime}A
′
B+AB
′
.....(i)
To find the Dual of an expression, change the '.' sign with '+' and '+' sign with '.', you can also apply De-Morgan's Theorem.
So, Dual of the expression of XOR gate is:
(A^{\prime}+B).(A+B^{\prime})(A
′
+B).(A+B
′
) ......(ii)
From the Truth Table that I have given, it is clear that (ii) is the complement of (i).
HOPE THIS HELPS!
Thanks...
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