Complete the characteristic table for the sequential circuit shown below: Next State A A 100 201 310 snn, Row 1 = A Row 2 = A Row 3 = A Row 4
Complete the characteristic table for the sequential circuit shown below: Next State A A 100 201 310 snn, Row 1 = A Row 2 = A Row 3 = A Row 4
Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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
Transcribed Image Text:### Completing the Characteristic Table for the Sequential Circuit
#### Table Information
This exercise requires you to complete a characteristic table based on a given sequential circuit diagram. The table consists of the following columns:
- **# (Number)**: Row index
- **x**: Input variable
- **A**: Current state
- **Next State A**: Next state as determined by the logic circuit
#### Diagram Explanation
The diagram on the right is a depiction of a sequential logic circuit. It includes:
- **Logic Gates**: The circuit uses standard logic gates.
- **Flip-Flop**: This stores the state of the circuit. The input and feedback configuration determine the next state.
- **Input (x)**: This is a binary input affecting the circuit's state.
- **Output (A)**: The output is shown as 'A' which depends on the circuit's configuration and the input 'x'.
#### Diagram Details
- **AND gate** connected to the input ‘x’ and subsequent feedback from the output.
- **OR gate** which also receivest he output from the AND gate.
- **Flip-Flop** labeled with terminals J and K where outputs Q and Q̅ are used.
#### Filling Out the Table
The goal is to determine the "Next State A" for four different conditions as per the table data given.
#### Table Structure
- **Row 1**:
- \( x = 0, A = 0 \)
- Determine the next state.
- **Row 2**:
- \( x = 0, A = 1 \)
- Determine the next state.
- **Row 3**:
- \( x = 1, A = 0 \)
- Determine the next state.
- **Row 4**:
- \( x = 1, A = 1 \)
- Determine the next state.
With the characteristic table and circuit diagram, you need to compute the rows based on the logic gate configuration and how it controls the flip-flop for each input scenario.
This exercise helps deepen understanding of sequential circuits, logical operations, and state transitions in digital electronics.
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