MY question
A magnitude Comparator is a combinational circuit that compares two binary numbers in order to find out whether one binary number is equal, less than or greater than the other binary number. Design a 2-bit binary magnitude comparator, using k-maps , simplify it and draw circuit.
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To compare the two binary numbers, first the most significant bits (MSBs) are compared. If the MS...
To compare the two binary numbers, first the most significant bits (MSBs) are compared. If the MSBs are equal, then the next significant bits are compared. However, if the MSBs are not equal, then either A is greater than or less than B hence further comparison is not needed. For example, when comparing two 2-bit numbers given by A A1A2 and B-B,B2. If Al B1, then A > B if A1 = 1, B1 = 0 or A < B...
3) [9 marks] Using the combinational circuit design procedure discussed in the notes, design with a...
3) [9 marks] Using the combinational circuit design procedure discussed in the notes, design with a truth-table, simplify with K-maps, and draw the combinational circuit that accepts a 3-bit number and generates a 5-bit number output equal to 3X + 2 where X is the input number (if the input is 010 (2), the output should be (01000) 8 . Let the inputs be A, B, C and the outputs be V, W, X, Y, Z.
1. (15 pts) Simplify the following Boolean functions using K-maps: a. F(x,y,z) = (1,4,5,6,7) b. F(x,...
1. (15 pts) Simplify the following Boolean functions using K-maps: a. F(x,y,z) = (1,4,5,6,7) b. F(x, y, z) = (xy + xyz + xyz c. F(A,B,C,D) = 20,2,4,5,6,7,8,10,13,15) d. F(A,B,C,D) = A'B'C'D' + AB'C + B'CD' + ABCD' + BC'D e. F(A,B,C,D,E) = (0,1,4,5,16,17,21,25,29) 2. (12 pts) Consider the combinational logic circuit below and answer the following: a. Derive the Boolean expressions for Fi and F2 as functions of A, B, C, and D. b. List the complete truth table...
Design a combinational circuit that compares two 4-bit unsigned numbers A and B to see whether...
Design a combinational circuit that compares two 4-bit unsigned numbers A and B to see whether A is greater than B. The circuit has one output X, so that X = 0 if A ≤ B and X = 1 if A > B.
Design a combinational circuit that adds 1 to 3-bit unsigned binary number and produces an unsigned...
Design a combinational circuit that adds 1 to 3-bit unsigned binary number and produces an unsigned binary result. Do the following: (1) determine the number of inputs/outputs, (2) write the truth table, (3) simplify the output functions by using maps and (4) draw the logic diagram by using AND OR and NOT gates. Show the truth table, the map, and the logic diagram. Do NOT use adders.
Design a circuit to add two 2-bit binary numbers and display the results of the addition...
Design a circuit to add two 2-bit binary numbers and display the results of the addition as a 3-bit binary number, with the most significant bit be the carry out. To do this, you will use the four switches on your Breadboard Companion as your two 2-bit number inputs. Three of your LEDs will be used to represent the 3-bit output of your circuit. Complete a truth table for the expected output values on the lab data sheet attached. Use...
Design a combinational circuit that compares two 4-bit unsigned numbers A and B
Design a combinational circuit that compares two 4-bit unsigned numbers A and B to see whether B is greater than 2A. The circuit has one output X, so that:X = 1 if 2A < B, andX = 0 if 2A >= B.Please de descriptive and detailed in drawing.The book we are using in class is this: http://www.cramster.com/logic-and-computer-design-fundamentals-4th-solutions-3631 and we are on chapter 4.
Design a magnitude comparator that is able to detect whether ? > ?, ? = ?,...
Design a magnitude comparator that is able to detect whether ? > ?, ? = ?, ? < ?, where ? and ? are two 4-bit binary numbers. Use equations to design the circuit instead of truth table (truth table becomes length approach). Hint: You may first design a 1-bit comparator, and extend it to design 2-bit comparator. Now use the same method of extension to design 4-bit comparator from 2-bit comparator.
Design a combinational circuit which inputs a three-bit binary number, and outputs the input number PLUS...
Design a combinational circuit which inputs a three-bit binary number, and outputs the input number PLUS two if the input is less then or equal to 3, and outputs the minus two if the input is greater than 3. This should include the truth table for the operation, the karnaugh map(s), and the resulting circuit.
Using logisim to create a 4bit controlled comparator ECFICATIONS NPUTS Create a cireuit in Logisi...
Using logisim to create a 4bit controlled comparator ECFICATIONS NPUTS Create a cireuit in Logisim thait will take the following inputs 4 bit binary number :4 bit binary number Control where C-O, A and B will be treated as unsigned binary C-1,A and B will be treated as 2's complement signed binary (for example, the number 301 represents the value 5' it is treated as unsigned binary but it represents the value - if it is treated as 2's complemene...
To compare the two binary numbers, first the most significant bits (MSBs) are compared. If the MSBs are equal, then the next significant bits are compared. However, if the MSBs are not equal, then either A is greater than or less than B hence further comparison is not needed. For example, when comparing two 2-bit numbers given by A A1A2 and B-B,B2. If Al B1, then A > B if A1 = 1, B1 = 0 or A < B...
1. (15 pts) Simplify the following Boolean functions using K-maps: a. F(x,y,z) = (1,4,5,6,7) b. F(x, y, z) = (xy + xyz + xyz c. F(A,B,C,D) = 20,2,4,5,6,7,8,10,13,15) d. F(A,B,C,D) = A'B'C'D' + AB'C + B'CD' + ABCD' + BC'D e. F(A,B,C,D,E) = (0,1,4,5,16,17,21,25,29) 2. (12 pts) Consider the combinational logic circuit below and answer the following: a. Derive the Boolean expressions for Fi and F2 as functions of A, B, C, and D. b. List the complete truth table...
Design a combinational circuit that adds 1 to 3-bit unsigned binary number and produces an unsigned binary result. Do the following: (1) determine the number of inputs/outputs, (2) write the truth table, (3) simplify the output functions by using maps and (4) draw the logic diagram by using AND OR and NOT gates. Show the truth table, the map, and the logic diagram. Do NOT use adders.
Using logisim to create a 4bit controlled comparator ECFICATIONS NPUTS Create a cireuit in Logisim thait will take the following inputs 4 bit binary number :4 bit binary number Control where C-O, A and B will be treated as unsigned binary C-1,A and B will be treated as 2's complement signed binary (for example, the number 301 represents the value 5' it is treated as unsigned binary but it represents the value - if it is treated as 2's complemene...
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