Simulation:

Implementation in Logisim: Build the Moore and Mealy machine using D$-$FF on Logisim.

Timing Diagram: Produce a timing diagram depicting the circuit's behavior over $30$ clock

cycles.

Circuit $2$: Dependent Circuit Activation

The second circuit is activated based on the output from the Driver Circuit. It should only be

operational when the Driver Circuit's output $z$ is $1.$ The functionality of this circuit is based on a

Boolean function given as follows:

$f(x_1,x_2,x_3,x_4,x_5)={\displaystyle \underset{?}{\overset{?}{}}}(0,3,7,14,15,16,19,23,30,31)$

Design Tasks for the Second Circuit:

Boolean Minimization: Utilize Boolean algebra techniques to simplify the given function.

Circuit Design: Draw circuit post$-$minimization.

Integrated Circuit Layout:

Combined Schematic: Draw a comprehensive schematic that integrates both the Driver

Circuit and the second circuit.

Simulation:

Implementation in Logisim: Construct and verify the functionality of the combined circuits

in Logisim.

Timing Diagram: Generate a timing diagram displaying the output behavior of the first and

second circuit over $30$ clock cycles. This project involves the design and implementation of two interconnected digital circuits. The

primary objective is to construct and analyze two specific circuit functionalities using various digital

design techniques and simulation tools.

Circuit $1$: Driver Circuit Design

The first component of our project is the Driver Circuit. This circuit is designed to generate an output

$z,$ which will be set to $1$ under specific input conditions. The output should meet the following criteria:

Output Condition: The output z must be $1$ if the last four inputs correspond to the sequences

$\text{'}1011\text{'}$ or $\text{'}0110\text{'}.$ For any other input sequence, the output z should be $0.$

Clock Dependency: All state transitions within this circuit are to be triggered by the negative

edge of a clock signal.

Design Tasks for the Driver Circuit:

Moore Machine Design:

State Diagram: Create a Moore machine state diagram to represent the state transitions

based on the sequence of inputs.

Transition Table: Develop a comprehensive transition table for the Moore machine that

details the state transitions and outputs.

Moore Machine Design Using D Flip$-$Flops $($D$-$FF$)$: Design the circuit employing D$-$FF$.$

$$ Moore Machine Design Using JK Flip$-$Flops $($JK$-$FF$)$: Design the circuit employing JK$-$FF$.$

Mealy Machine Implementation:

Transition Table: Construct a transition table for a Mealy machine configuration of the

driver circuit.

Mealy Machine Design Using D Flip$-$Flops $($D$-$FF$)$: Design the circuit employing D$-$FF$.$