A 3-bit counter counts in the sequence: 001, 011, 010, 110, 111, 000, 100 and repeats. Draw the logic diagram for a circuit that implements this. Use D flip-flops. Please explain your process.
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A 3-bit counter counts in the sequence: 001, 011, 010, 110, 111, 000, 100 and repeats. Draw the
logic diagram for a circuit that implements this. Use D flip-flops. Please explain your process.
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- 4 7) For the following sequential circuit: a) Tabulate the state table. b) Derive the state and output equations. c) Re-design the circuit using T flip-flops. Q1 Q -y K, K QP Jo Qo Q Ko K Q clock. please solve it as soon as possible2. Sequential circuit shown below has two flip-flops A and B and one input x. It consists of a combinatorial logic connected to the flip-flops, as shown in Figure below. Analyze the circuit: a. Derive the next state and output equations. b. The state table of the circuit. c. Draw the state diagram. A K. 2-t0-1 MUX Y B' CLK2. Sequential circuit shown below has two flip-flops A and B and one input x. It consists of a combinatorial logic connected to the flip-flops, as shown in Figure below. Analyze the circuit: a. Derive the next state and output equations. b. The state table of the circuit. c. Draw the state diagram. A K B 2-t0-1 MUX B' K CLK
- Construct a 4-bit Johnson counter using J-K flip-flops. (See Figure 12-12 for a Johnson counter.) What sequence of states does the counter go through if it is started in state 0000? State 0110?Question: The flip-flops in the drawing below are positive edge triggered D flip-flops. Let Q2, Q1, QO = 0,0,0 initially. a) Plot the clock, Q2, Q1 and QO until the outputs begin to repeat. b) Show the circuits acts as a counter 00 1000 Hz/50%Figure 1 3. Design a clocked sequential circuit using JK flip-flops that will count in the following sequence. 4. Verify your design using Logic works 5. 00 01 10 11
- Design the following combinational logic circuit with a four-bit input and a three-bit output. The input represents two unsigned 2-bit numbers: A1 A0 and B1 B0. The output C2 C1.C0 is the result of the integer binary division A1 A0/B1 B0 rounded down to three bits. The 3-bit output has a 2-bit unsigned whole part C2 C1 and a fraction part CO. The weight of the fraction bit CO is 21. Note the quotient should be rounded down, i.e. the division 01/11 should give the outputs 00.0 (1/3 rounded down to 0) not 00.1 (1/3 rounded up to 0.5). A result of infinity should be represented as 11.1. A minimal logic implementation is not required. (Hint: start by producing a truth table of your design).(a) Construct the state table and determine the state equation of this circuit. (b) Consider the following three different approaches of implementing the sequential logic circuit Sketch the logic diagram of the circuit for each case (i) Use a negative-edge triggered D flip-flop and some primitive gates (i) Use a positive-edge triggered JK flip-flop and some primitive gates (ii) Use a positive-edge triggered T flip-flop and a 4x1 multiplexerPerform floating point binary addition to the following: A: 1 10000011 10110111010000000000000 B: 0 10000000 10010011000100101000000 The result of A+B must be in be in 32-bit floating point. You can also check the answer in decimal.
- You want to design a synchronous counter sequential (sequential) logic circuit. It will count from 0 to 9 and will not count the decimal digits in the last two digits of your student number. a. List the process steps that you will apply in the design approach. Create the State Chart and State Chart. b. Design the sequential circuit using JK Flip-Flop. Explain each step. Show that it has performed the desired action. last two numbers 02Design a sequence detector that detects the sequence 1010. This detector has one input X, and one output Y. The output Y is set to 1 only when the input sequence for X is a 0 followed by a 0 by followed by another 0 and finally followed by a 1, detecting the sequence, otherwise the output Y is set to 0. Using D-type flip-flops in designing this detector. 1.Show the state diagram 2.Show the state table3. Draw the logic diagram of the designed device5. JK flip-flops are often used to build counters. The JK flip-flop will toggle the original output value when triggered by the clock signal if both the J,K inputs are connected with a constant "high"(logic 1). All the JK flip-flops in Figure 2 are negative edge triggered. All the initial values of Q2Q1Q0 are 0. Qo (LSB) (MSB) Input K K Logic 1 Input Q2 000 Figure 2. Counter (a) Sketch the output waveforms forQ2 Q1 Q0. Write down the output binary value (Q2Q1Q0: such as "000", "001") for each clock period on the figure. (b) Describe the function of the counter (e.g. binary down counter counting from 7 to 0).