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i) Use an XOR gate and an AND gate to build a half adder and complete the truth table below. Take a picture/snapshot of your circuit and attach it here: ii) Join two half adders in part i) together to form a full adder and complete the truth table below. Take a picture/snapshot of your circuit and attach it here: iii) Join 4 full adders together to form a 4-bit ripple adder and perform the following operation. Provide screen shots of your circuits showing the corresponding binary inputs and outputs. iiii) Now, try implementing the full adder in Part ii) a) Provide screen shots of your circuits showing clearly the corresponding binary inputs and outputs for 1+1 in binary. State in this report clearly which are the inputs and outputs on the circuit board b) join two full adders together so that it can perform 2-bit addition and substraction. Provide screen shots of your circuits showing clearly the corresponding binary inputs and outputs for 01 + 11 and 10 – 01 in binary. State in this report clearly which are the inputs and outputs on the circuit board.

i) Use an XOR gate and an AND gate to build a half adder and complete the truth table below. Take a picture/snapshot of your circuit and attach it here: ii) Join two half adders in part i) together to form a full adder and complete the truth table below. Take a picture/snapshot of your circuit and attach it here: iii) Join 4 full adders together to form a 4-bit ripple adder and perform the following operation. Provide screen shots of your circuits showing the corresponding binary inputs and outputs. iiii) Now, try implementing the full adder in Part ii) a) Provide screen shots of your circuits showing clearly the corresponding binary inputs and outputs for 1+1 in binary. State in this report clearly which are the inputs and outputs on the circuit board b) join two full adders together so that it can perform 2-bit addition and substraction. Provide screen shots of your circuits showing clearly the corresponding binary inputs and outputs for 01 + 11 and 10 – 01 in binary. State in this report clearly which are the inputs and outputs on the circuit board.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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i) Use an XOR gate and an AND gate to build a half adder and complete the truth table below. Take a picture/snapshot of your circuit and attach it here:

ii) Join two half adders in part i) together to form a full adder and complete the truth table below. Take a picture/snapshot of your circuit and attach it here:

iii) Join 4 full adders together to form a 4-bit ripple adder and perform the following operation. Provide screen shots of your circuits showing the corresponding binary inputs and outputs. 

iiii) Now, try implementing the full adder in Part ii)

a) Provide screen shots of your circuits showing clearly the corresponding binary inputs and outputs for 1+1 in binary. State in this report clearly which are the inputs and outputs on the circuit board

b)  join two full adders together so that it can perform 2-bit addition and substraction. Provide screen shots of your circuits showing clearly the corresponding binary inputs and outputs for

01 + 11 and 10 – 01 in binary.

State in this report clearly which are the inputs and outputs on the circuit board.

U2 Sum 1 101 101 Carry d - U1 101 101 A Carrv (AND) Sum (XOR) 1 1 1 1 The XOR and AND gates represent the sum and carry of the numbers A and B added together 0 +0 = 0 1 + 0 or 0 + 1 = 1, with no carry. 1+ 1 = 2, but 2 is not a binary number. In binary, 2 is represented as 10. The 1 is the carry and the 0 is the sum. 2.
Transcribed Image Text:U2 Sum 1 101 101 Carry d - U1 101 101 A Carrv (AND) Sum (XOR) 1 1 1 1 The XOR and AND gates represent the sum and carry of the numbers A and B added together 0 +0 = 0 1 + 0 or 0 + 1 = 1, with no carry. 1+ 1 = 2, but 2 is not a binary number. In binary, 2 is represented as 10. The 1 is the carry and the 0 is the sum. 2.
A U1 Sum d Lo U2 1 102 U3 Carry 102 d Lo 1010 U5 B U4 101 Cin 4 A B Gin Carry Sum 1 1 1 1 1 1 1 1 1 1 1 1 The truth table represents the sum and carry of the numbers A, B, and Cin added 0 +0 +0 = 0 0 + 0 +1 = 1, with no carry. 0+1+1= 2, but 2 is not a binary number. In binary, 2 is represented as 10. The 1 is the carry and the 0 is the sum. 1 +1+1 = 3. In binary, 3 is represented as 11. The first 1 is the carry and the second 1 is the sum. 2.
Transcribed Image Text:A U1 Sum d Lo U2 1 102 U3 Carry 102 d Lo 1010 U5 B U4 101 Cin 4 A B Gin Carry Sum 1 1 1 1 1 1 1 1 1 1 1 1 The truth table represents the sum and carry of the numbers A, B, and Cin added 0 +0 +0 = 0 0 + 0 +1 = 1, with no carry. 0+1+1= 2, but 2 is not a binary number. In binary, 2 is represented as 10. The 1 is the carry and the 0 is the sum. 1 +1+1 = 3. In binary, 3 is represented as 11. The first 1 is the carry and the second 1 is the sum. 2.
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