You want to design a synchronous counter sequential (sequential) logic circuit. Counting from 0 to 9 and will not count the last two digit of your student number. (a) List the steps that you will apply in the design approach. State Chart and State Create the table. (b) Design the sequential circuit using JK Flip-Flop. Explain each step. Desired action show that you have done it. " last two digit student num: 0 4 " Not : I want the solution to contain tables and equations, and the electrical circuit resulting from tables and equations, as in the picture that I attached,And if possible, I want the solution on paper if possible.

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Q) You want to design a synchronous counter sequential (sequential) logic circuit. Counting from 0 to 9 and will not count the last two digit of your student number.
(a) List the steps that you will apply in the design approach. State Chart and State Create the table.
(b) Design the sequential circuit using JK Flip-Flop. Explain each step. Desired action show that you have done it. " last two digit student num: 0 4 " Not :
I want the solution to contain tables and equations, and the electrical circuit resulting from tables and equations, as in the picture that I attached,And if possible, I want the solution on paper if possible.
### State Assignment and Simplification Using Karnaugh Maps

#### Given Sequence:
- Sequence: 0-4-5-3-1-0

#### Step Diagram:
The step diagram depicts the transitions between states in a sequential circuit. Given the state transitions, the states can be represented and analyzed further.

#### State Transition Table:
The table below represents the assigned states and their respective binary representations for the given sequence.

| State | Assigned Value | 
|-------|----------------| 
|  0    |  000           |
|  1    |  001           |
|  2    |  010           |
|  3    |  011           |
|  4    |  100           |
|  5    |  101           |

#### Excitation Table:
The excitation table shows the present state, next state, and the flip-flop inputs needed to achieve those states.

| Present State | Next State | Q2 | Q1 | Q0 | ΔQ2 | ΔQ1 | ΔQ0 | T2 | T1 | T0 |
|---------------|------------|----|----|----|-----|-----|-----|----|----|----|
| 000           | 100        | 0  | 0  | 0  | 1   | 0   | 0   | 1  | 0  | 0  |
| 100           | 101        | 1  | 0  | 0  | 1   | 0   | 1   | x  | x  | 1  |
| 101           | 011        | 1  | 0  | 1  | 0   | 1   | 1   | 1  | x  | x  |
| 011           | 001        | 0  | 1  | 1  | 0   | 0   | 1   | 0  | x  | 1  |
| 001           | 000        | 0  | 0  | 1  | 0   | 0   | 0   | 0  | x  | x  |

#### Karnaugh Maps:
K-Maps are used to simplify the boolean expressions for the flip-flop inputs (T0, T1, T2).
Transcribed Image Text:### State Assignment and Simplification Using Karnaugh Maps #### Given Sequence: - Sequence: 0-4-5-3-1-0 #### Step Diagram: The step diagram depicts the transitions between states in a sequential circuit. Given the state transitions, the states can be represented and analyzed further. #### State Transition Table: The table below represents the assigned states and their respective binary representations for the given sequence. | State | Assigned Value | |-------|----------------| | 0 | 000 | | 1 | 001 | | 2 | 010 | | 3 | 011 | | 4 | 100 | | 5 | 101 | #### Excitation Table: The excitation table shows the present state, next state, and the flip-flop inputs needed to achieve those states. | Present State | Next State | Q2 | Q1 | Q0 | ΔQ2 | ΔQ1 | ΔQ0 | T2 | T1 | T0 | |---------------|------------|----|----|----|-----|-----|-----|----|----|----| | 000 | 100 | 0 | 0 | 0 | 1 | 0 | 0 | 1 | 0 | 0 | | 100 | 101 | 1 | 0 | 0 | 1 | 0 | 1 | x | x | 1 | | 101 | 011 | 1 | 0 | 1 | 0 | 1 | 1 | 1 | x | x | | 011 | 001 | 0 | 1 | 1 | 0 | 0 | 1 | 0 | x | 1 | | 001 | 000 | 0 | 0 | 1 | 0 | 0 | 0 | 0 | x | x | #### Karnaugh Maps: K-Maps are used to simplify the boolean expressions for the flip-flop inputs (T0, T1, T2).
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