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(Solved): Part A: One-bit comparator design process (4pt) Inputs: \( a \) and \( b \), both are one-bit signa ...




Part A: One-bit
comparator design process (4pt)
Inputs: \( a \) and \( b \), both are one-bit signal
Output: \( x \)
Function
Based on the Boolean function above, construction the circuit of one-bit comparator with logic gates.
Submit: the sour file o
Part A: One-bit comparator design process (4pt) Inputs: \( a \) and \( b \), both are one-bit signal Output: \( x \) Function: If \( a==b \), output \( x=1 \); else \( x=0 \). Based on the specification above, generate the truth table below. Based on the truth table, we generate the Boolean function for output \( \mathrm{x} \) : \[ x=a^{\prime *} b^{\prime}+a^{*} b \] Based on the Boolean function above, construction the circuit of one-bit comparator with logic gates. Submit: the sour file of one-bit comparator circuit (.logicly file) and the screenshot.


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Since x is high in two cases, there will be an OR gate. This i
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