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Recent questions tagged digital-circuits

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91
Morris Mano Edition 3 Exercise 4 Question 28 (Page No. 151)
Design a combinational Circuit that converts a 4-bit gray code number to a 4-bit straight binary number. Implement the circuit with Exclusive OR gates.
Design a combinational Circuit that converts a 4-bit gray code number to a 4-bit straight binary number. Implement the circuit with Exclusive OR gates.
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93
Morris Mano Edition 3 Exercise 4 Question 30 (Page No. 151)
Manipulate the following Boolean Expression in such a way so that it can be implemented using exclusive-OR and AND gates only. $AB’CD’ + A’BCD’ + AB’C’D + A’BC’D$
Manipulate the following Boolean Expression in such a way so that it can be implemented using exclusive-OR and AND gates only.$AB’CD’ + A’BCD’ + AB’C’D + A’...
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95
Morris Mano Edition 3 Exercise 4 Question 19 (Page No. 151)
Draw the NAND Gate Logic Diagram for each of the following Expressions using multilevel NAND gate Circuits. (AB’ + CD’)E + BC(A + B) w(x + y + z) + xyz
Draw the NAND Gate Logic Diagram for each of the following Expressions using multilevel NAND gate Circuits.(AB’ + CD’)E + BC(A + B)w(x + y + z) + xyz
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101
Morris Mano Edition 3 Exercise 4 Question 11 (Page No. 149)
Design a combinational Circuit with the four inputs and four outputs.The output generates the 2’s complement of the input number.
Design a combinational Circuit with the four inputs and four outputs.The output generates the 2’s complement of the input number.
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104
Morris Mano Edition 3 Exercise 4 Question 9 (Page No. 149)
Design a combinational circuit with three inputs and six outputs. The output binary number should be the square of the input binary numbers.
Design a combinational circuit with three inputs and six outputs. The output binary number should be the square of the input binary numbers.
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106
Morris Mano Edition 3 Exercise 4 Question 7 (Page No. 149)
Design a combinational Circuit that multiplies two-bit numbers $a _1a _0$ and $b _1b _0$, to produce a four-bit product, $c _3c _2c _1c _0$. Use AND gates and Half Adders
Design a combinational Circuit that multiplies two-bit numbers $a _1a _0$ and $b _1b _0$, to produce a four-bit product, $c _3c _2c _1c _0$. Use AND gates and Half Adders...
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107
Morris Mano Edition 3 Exercise 4 Question 6 (Page No. 149)
A combination circuit produces the binary sum of two bits numbers, $x _1x _0$ and $y _1 y _0$. the outputs are C, $S _1 $ and $S _0$. Design a combinational Circuit of problem using two full adders.
A combination circuit produces the binary sum of two bits numbers, $x _1x _0$ and $y _1 y _0$. the outputs are C, $S _1 $ and $S _0$. Design a combinational Circuit of pr...
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108
Morris Mano Edition 3 Exercise 4 Question 5 (Page No. 149)
A combinational circuit produces the binary sum of 2-bit numbers, $x _1x _0 and y _1y _0$. the outputs are C. s1. and s0. Provide the truth table of the combinational circuit
A combinational circuit produces the binary sum of 2-bit numbers, $x _1x _0 and y _1y _0$. the outputs are C. s1. and s0. Provide the truth table of the combinational cir...
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112
Morris Mano Edition 3 Exercise 4 Question 1 (Page No. 113)
Design a combination circuit with three inputs one output. the output is equal to logic-1 when the binary value of the input is less than 3. The output is logic-0 otherwise.
Design a combination circuit with three inputs one output. the output is equal to logic-1 when the binary value of the input is less than 3. The output is logic-0 otherwi...
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113
Morris Mano Edition 3 Exercise 3 Question 20 (Page No. 112)
Implement the function F with the Following two level Forms: NAND-AND, AND-NOR, OR-NAND, AND NOR-OR. F(A,B,C,D) = $\sum(0,1,2,3,4,8,9,12)$
Implement the function F with the Following two level Forms: NAND-AND, AND-NOR, OR-NAND, AND NOR-OR.F(A,B,C,D) = $\sum(0,1,2,3,4,8,9,12)$
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115
Morris Mano Edition 3 Exercise 3 Question 18 (Page No. 112)
Give three possible ways to express the function F with eight or fewer literals. F(A,B,C,D) = $\sum(0,2,5,7,10,13)$
Give three possible ways to express the function F with eight or fewer literals.F(A,B,C,D) = $\sum(0,2,5,7,10,13)$
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