XNOR Gate: The Combination of XOR and NOT Gates

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The XNOR gate is created by cascading an XOR gate's output into a NOT gate, resulting in an output equivalent to the XNOR function. The truth table for the XNOR gate is correctly identified as yielding a high output (1) when both inputs are the same (0,0 or 1,1) and low (0) when the inputs differ (0,1 or 1,0). There is some confusion about the terminology, with suggestions that it could be referred to as NXOR or an alternative representation. The discussion indicates a need for clarity on the logic design principles involved, particularly in relation to using inverters, ANDs, and ORs. The participant plans to continue asking questions as they progress through their logic design course.
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This question really doesn't make much sense to me.
We will be creating the XNOR gate by cascading the output of the XOR gate, into the input of a NOT gate. The output from the NOT gate would then be the same as that from an (fill in the blank) gate.
Does XNOR go in the blank? Or did I misunderstand the question?
 
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What do the truth tables look like?
 
XNOR sounds right to me, the truth table should be

A B Y
0 0 1
0 1 0
1 0 0
1 1 1
 
Seems a little odd to me: maybe it's a NXOR or

<br /> \mbox{\Huge<br /> \[<br /> \overline {XOR} <br /> \]}<br />


Best
 
X (XOR) Y = X'Y+XY'

they prolly what you to replace the XOR with inverters, ANDs, ORs

I'm taking Logic design right now so i'll prolly be posting some more questions up here
 
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