Consider a full adder that adds input bits A and B with input carry Cin. (i) Using a Truth table and a Karnaugh map, show that the output carry of the full adder can be written as Cout = A·B + A·Cin + B·Cin. %3D (ii) Draw a circuit to generate Cout using only NAND gates and give the number of transistors this implementation requires. (iii) Using CMOS transistor level implementation, design a single composite gate to generate Cout. (iv) Compare the designs in parts a)(ii) and a)(ii) in terms of area.
Consider a full adder that adds input bits A and B with input carry Cin. (i) Using a Truth table and a Karnaugh map, show that the output carry of the full adder can be written as Cout = A·B + A·Cin + B·Cin. %3D (ii) Draw a circuit to generate Cout using only NAND gates and give the number of transistors this implementation requires. (iii) Using CMOS transistor level implementation, design a single composite gate to generate Cout. (iv) Compare the designs in parts a)(ii) and a)(ii) in terms of area.
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Author:Robert L. Boylestad
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As per bartleby honor code I can submit 3 questions. So please solve the 3 subdivisions
Transcribed Image Text:Consider a full adder that adds input bits A and B with input carry Cin.
(i) Using a Truth table and a Karnaugh map, show that the output
carry of the full adder can be written as Cout = A·B + A·Cin + B·Cin.
%3D
(ii) Draw a circuit to generate Cout using only NAND gates and give
the number of transistors this implementation requires.
(iii) Using CMOS transistor level implementation, design a single
composite gate to generate Cout.
(iv) Compare the designs in parts a)(ii) and a)(ii) in terms of area.
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