The first eight elements of binary and Gray code are given below: Binary | Gray 000...
The first eight elements of binary and Gray code are given below:
Binary | Gray
000 | 000
001 | 001
010 | 011
011 | 010
100 | 110
101 | 111
110 | 101
111 | 100
Design a circuit that converts from binary to Gray code.
Homework Answers
let us assume that binary bits are b3,b2,b1
so to convert it into gray code
equation will be
g3=b3
g2 = b3 ⊕ b2
g1 = b2 ⊕ b1
Circuit will be
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The first eight elements of binary and Gray code are given
below:
Binary | Gray
000...
Design a Verilog model that describes the following state diagram. (Test bench and simulation are not required) 1. 01 10 1- 10 10 01 01 10 or 01) 01 Design a Verilog model that describes a synchr...
Design a Verilog model that describes the following state diagram. (Test bench and simulation are not required) 1. 01 10 1- 10 10 01 01 10 or 01) 01 Design a Verilog model that describes a synchronous 3 bit counter. The counter has a counting mode control signal (M), when M-o, the counter counts up in the binary sequence, when M- 1, the counter advances through the Gray code sequence. (Test bench and simulation are required to verify the counter...
Exercise 5.6: Generic Binary-to-Gray Converter The regular binary code, which consists of code words ordered according...
Exercise 5.6: Generic Binary-to-Gray Converter The regular binary code, which consists of code words ordered according to their increas ing unsigned decimal values, constitutes the most commonly used digital code. In some kind operation opcode 000 ya+b a(N-1:0) b(N-1:0) a(N-1:0) unsigned ya b 001 y(N- 1:0) Arithmetic Arithmetic 010 y-a+b ya+b+cin y(N:0) b(N-1:0 circuit circuit 011 cout cin cin 100 ya+b signed 101 ya b opcode(2:0) opcode(2:0) 110 y-a+b (a) (b) (c) 111 ya+b+cin Figure 5.14 applications, however, gray code...
Finite state machine (FSM) counter design: Gray codes have a useful property in that consecutive numbers differ in only a single bit position. Table 1 lists a 3-bit modulo 8 Gray code representing the...
Finite state machine (FSM) counter design: Gray
codes have a useful property in that consecutive numbers differ in
only a single bit position. Table 1 lists a 3-bit modulo 8 Gray
code representing the numbers 0 to 7. Design a 3-bit modulo 8 Gray
code counter FSM.
a) First design and sketch a 3-bit modulo 8 Gray code counter
FSM with no inputs and three outputs, the 3-bit signal
Q2:0. (A modulo N counter counts from 0 to N −...
will give thumbs up need answer asap P3.94pts Implement a 3-bit synchronous gray code down-counter with...
will give thumbs up need answer asap
P3.94pts Implement a 3-bit synchronous gray code down-counter with positive-edge-triggered D flip-flops using graphical symbols of D flip-flops and any logic gates. You can refer to the table below to understand the 3-bit gray code (The desired behavior is as follows: 000 100 101 111 - 110 - 010011001 → 000 → ...). Decimal 1 Gray code 000 001 011 010 110 111 101 100 5 6
C. The task is to create a complex counter that can count in binary or in...
C. The task is to create a complex counter that can count in binary or in Gray code, depending on the value of a mode input: "A synchronous 3-bit counter has a mode control input m. When m = 0, the counter steps through the binary sequence 000, 001,010, 011, 100, 101, 110, 111, and repeat. When m = 1, the counter advances through the Gray code sequence 000, 001,011, 010, 110, 111, 101, 100, and repeat. (USE JK FLIP...
please need assistance on part B of the question b) A planar manipulator has link lengths L1 2m and L2-1 m.Use the inverse kinematic equations to find the joint angles which will place the end poi...
please need assistance on part B of the question
b) A planar manipulator has link lengths L1 2m and L2-1 m.Use the inverse kinematic equations to find the joint angles which will place the end point at the following positions (x V2 i) Write the forward kinematic equations for the end point. [2 marks] ii) Calculate the link L2 joint angle iii) Calculate the link L1 joint angle [5 marks] [5 marks] [Q1 Total: 20 Marks] Question 2 a) Explain...
Design a synchronous counter that has the following sequence: 000, 010, 101, 110 and repeat. The...
Design a synchronous counter that has the following sequence: 000, 010, 101, 110 and repeat. The undesired states 001, 011, 100 and 111 must always go to 000 on the next clock pulse.
Design a 8x4 ROM with the following contents. Address 000 001 010 011 100 101 110...
Design a 8x4 ROM with the following contents. Address 000 001 010 011 100 101 110 111 ROM Data 0001 0001 0000 0000 0111 0110 1111 0101
Question 4 State Machines (25 marks) a. (5 marks) A 3-bit Gray code counter advances on...
Question 4 State Machines (25 marks) a. (5 marks) A 3-bit Gray code counter advances on positive clock edges and generates outputs in the sequence: 000, 001, 011, 010, 110, 111, 101, 100. Draw the assigned state table for a state machine implementing this counter. b. (10 marks) For the Gray code counter in part a, derive (unoptimised) equations for the next state as a function of the current state. c. (10 marks) Consider the following sequence detector. In each...
Minimum number of IC 3. Design a circuit for the following truth table: A, B, C...
Minimum number of IC
3. Design a circuit for the following truth table: A, B, C are inputs, F is the output BCF 000 011 100 111 001 010 101 110 a. Design with minimum logic gates b. Design with a decoder that has inverted outputs (33 points)
Design a Verilog model that describes the following state diagram. (Test bench and simulation are not required) 1. 01 10 1- 10 10 01 01 10 or 01) 01 Design a Verilog model that describes a synchronous 3 bit counter. The counter has a counting mode control signal (M), when M-o, the counter counts up in the binary sequence, when M- 1, the counter advances through the Gray code sequence. (Test bench and simulation are required to verify the counter...
Exercise 5.6: Generic Binary-to-Gray Converter The regular binary code, which consists of code words ordered according to their increas ing unsigned decimal values, constitutes the most commonly used digital code. In some kind operation opcode 000 ya+b a(N-1:0) b(N-1:0) a(N-1:0) unsigned ya b 001 y(N- 1:0) Arithmetic Arithmetic 010 y-a+b ya+b+cin y(N:0) b(N-1:0 circuit circuit 011 cout cin cin 100 ya+b signed 101 ya b opcode(2:0) opcode(2:0) 110 y-a+b (a) (b) (c) 111 ya+b+cin Figure 5.14 applications, however, gray code...
Finite state machine (FSM) counter design: Gray
codes have a useful property in that consecutive numbers differ in
only a single bit position. Table 1 lists a 3-bit modulo 8 Gray
code representing the numbers 0 to 7. Design a 3-bit modulo 8 Gray
code counter FSM.
a) First design and sketch a 3-bit modulo 8 Gray code counter
FSM with no inputs and three outputs, the 3-bit signal
Q2:0. (A modulo N counter counts from 0 to N −...
will give thumbs up need answer asap
P3.94pts Implement a 3-bit synchronous gray code down-counter with positive-edge-triggered D flip-flops using graphical symbols of D flip-flops and any logic gates. You can refer to the table below to understand the 3-bit gray code (The desired behavior is as follows: 000 100 101 111 - 110 - 010011001 → 000 → ...). Decimal 1 Gray code 000 001 011 010 110 111 101 100 5 6
C. The task is to create a complex counter that can count in binary or in Gray code, depending on the value of a mode input: "A synchronous 3-bit counter has a mode control input m. When m = 0, the counter steps through the binary sequence 000, 001,010, 011, 100, 101, 110, 111, and repeat. When m = 1, the counter advances through the Gray code sequence 000, 001,011, 010, 110, 111, 101, 100, and repeat. (USE JK FLIP...
please need assistance on part B of the question
b) A planar manipulator has link lengths L1 2m and L2-1 m.Use the inverse kinematic equations to find the joint angles which will place the end point at the following positions (x V2 i) Write the forward kinematic equations for the end point. [2 marks] ii) Calculate the link L2 joint angle iii) Calculate the link L1 joint angle [5 marks] [5 marks] [Q1 Total: 20 Marks] Question 2 a) Explain...
Design a 8x4 ROM with the following contents. Address 000 001 010 011 100 101 110 111 ROM Data 0001 0001 0000 0000 0111 0110 1111 0101
Question 4 State Machines (25 marks) a. (5 marks) A 3-bit Gray code counter advances on positive clock edges and generates outputs in the sequence: 000, 001, 011, 010, 110, 111, 101, 100. Draw the assigned state table for a state machine implementing this counter. b. (10 marks) For the Gray code counter in part a, derive (unoptimised) equations for the next state as a function of the current state. c. (10 marks) Consider the following sequence detector. In each...
Minimum number of IC
3. Design a circuit for the following truth table: A, B, C are inputs, F is the output BCF 000 011 100 111 001 010 101 110 a. Design with minimum logic gates b. Design with a decoder that has inverted outputs (33 points)
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