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In class, we analyzed the comparator circuit for the cases X < Y and X Y.
Following the same process, analyze the circuit for the cases X > Y and X Y.
explanations please!
Thanks!
Solution
Case X > Y:
Here it is clear that Y is less than X the reverse from the previous case you've done.
1) Output for the adder automatically be 1 and it is ON .
2) Here's it's zero over flow. No voltage, hence V ( OFF )
3) Most significant output is 0 .
From the points above we can clearly say, It's not X equals Y, or Not X less than Y.
We've seen, X equals Y and Z equals 1.
X less than y, would be a Not XOR , i.E XNOR logic.
From this as V equals 1, We say, X > Y gives
Realization: Z+(NXOR V)
In class- we analyzed the comparator circuit for the cases X - Y and X.docx

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In class- we analyzed the comparator circuit for the cases X - Y and X.docx

  • 1. In class, we analyzed the comparator circuit for the cases X < Y and X Y. Following the same process, analyze the circuit for the cases X > Y and X Y. explanations please! Thanks! Solution Case X > Y: Here it is clear that Y is less than X the reverse from the previous case you've done. 1) Output for the adder automatically be 1 and it is ON . 2) Here's it's zero over flow. No voltage, hence V ( OFF ) 3) Most significant output is 0 . From the points above we can clearly say, It's not X equals Y, or Not X less than Y. We've seen, X equals Y and Z equals 1. X less than y, would be a Not XOR , i.E XNOR logic. From this as V equals 1, We say, X > Y gives Realization: Z+(NXOR V)