Link: https://we.tl/t-qJ0hBsdvTJ69D2 PLEASE ANSWER THE QUESTION PROVIDED IN THE LINK ABOVE. APPLICATION OF BOOLEAN ALGEBRA AND DE

Link: https://we.tl/t-qJ0hBsdvTJ69D2

PLEASE ANSWER THE QUESTION PROVIDED IN THE LINK ABOVE.

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APPLICATION OF BOOLEAN ALGEBRA AND DE MORGAN`S THEOREM OBJECTIVE:- Boolean algebra uses many of the same laws as those of ordinary algebra. De Morgan's theorem allows for the simplification of a Boolean Expression by the cancellation of some redundant inversions. In this experiment, we'll know about these laws & theorem. EQUIPMENT:- 1. IC: 7400LS, 7404LS, 7408LS and 7432LS. 2. Bread board. 3. Connection Wires. 4. Digital Logic Probe. 5. DC supply (0 and +5V). THEORY:- Generally you'll find that the basic logic functions AND, OR, NAND, NOR, and NOT are not sufficient to implement complex digital logic functions. These gates are the basis for building more complex logic circuits that are constructed using various combinations of gates which is known as Combinational Logic. Combinational logic requires the use of two or more gates to form a useful, complex function. These complex functions usually begin as a Boolean Equation and the logic circuit may be implemented directly from this equation. The Boolean laws and rules are shown below: APPLICATION OF BOOLEAN ALGEBRA AND DE MORGAN`S THEOREM OBJECTIVE:- Boolean algebra uses many of the same laws as those of ordinary algebra. De Morgan's theorem allows for the simplification of a Boolean Expression by the cancellation of some redundant inversions. In this experiment, we'll know about these laws & theorem. EQUIPMENT:- 1. IC: 7400LS, 7404LS, 7408LS and 7432LS. 2. Bread board. 3. Connection Wires. 4. Digital Logic Probe. 5. DC supply (0 and +5V). THEORY:- Generally you'll find that the basic logic functions AND, OR, NAND, NOR, and NOT are not sufficient to implement complex digital logic functions. These gates are the basis for building more complex logic circuits that are constructed using various combinations of gates which is known as Combinational Logic. Combinational logic requires the use of two or more gates to form a useful, complex function. These complex functions usually begin as a Boolean Equation and the logic circuit may be implemented directly from this equation. The Boolean laws and rules are shown below: