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Boolean circuits are logic circuits consisting of various "gates" that are arranged to combine two or more bits into a single-bit output. Using the term "false" to represent an input/output that is "off" or a "0"; "true" to represent an input/output that is "on" or a "1"; and A, B, C, etc. as inputs and X as the ouput... AND gate: has two or more inputs that will result in a true output only if all of the inputs are true. If A AND B AND C are true, then X is true. OR gate: has two or more inputs that will result in a true output if any one of the inputs is true. If A OR B OR C is true, then X is true. XOR (eXclusive OR) gate: has two inputs that will result in a true output if and only if one of the two inputs is true. If A AND B are both true or both false, then X is false.
If A is true OR B is true, then X is true. NOT gate: inverts the value of a single input. If A is true, then X is false. If A is false, then X is true. Gates called NAND (NOT-AND) and NOR (NOT-OR) have a built-in NOT function for the output. You can build a very simple AND or OR gate using two switches and a bulb. If the switches are wired in series so that both must be on for the bulb to light, that is an AND gate. If the switches are wired in parallel so that either one will light the bulb, that is an OR gate. XOR is somewhat more complex, but can be simulated with two-position switches. NOT would require a relay that lights the bulb when there is no power to its coil. Some info on Boolean logic and circuits: http://en.wikipedia.org/wiki/Boolean_circuits

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Q: How can you make boolean circuit?
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This project will require a parallel circuit, not a series circuit.


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Related questions

Enter a boolean expression and drow the circuit of that boolean expression?

Construct circuit for Boolean expression (Mention out put at each step) (PÚ~ Q) Ù (P Ú Q)


How do you simplify this circuit?

To simplify a circuit you must first find a Boolean expression for the circuit and then apply Boolean algebra to take it down to the simplest form, to implement the fewest gates.


Construct a logic circuit diagram in Boolean expression?

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Is it possible to make circuit with only multiplexers?

Yes. Any basic gate's Boolean expression can be implemented using a 2:1 multiplexer and hence any combinational circuit can be implemented using only multiplexers.


What kind of math is used in circuitry?

Boolean algebra figures heavily in circuit design.


Why in computer or in any other digital circuit design the help of boolean algebra is used?

Boolean algebra is used in logic circuits. Using And, Nor, Xor and Nand gates to determine the state of an output, dependant on the condition of various inputs. Or, if you like, to make a fixed decision based on the inputs. When designing a logic circuit, it is easy to get confused by too many steps in the process to get the answer that you want. By using Boolean algebra, the steps can be rationalised and reduce to the minimum number of steps, before committing to a finished physical circuit.


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1.to make circuit to be smaller hence less number of logic gate. 2.reduces propagation. 3.reduces error. 4.implementing the expression in circuit form.


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Boolean Theory is used to make Boolean Equations easier to perform. It offers theories for solving single and multiple variables.


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What are the three basic gates?

The package Truth Tables and Boolean Algebra set out the basic principles of logic. Any Boolean algebra operation can be associated with an electronic circuit in which the inputs and outputs represent the statements of Boolean algebra. Although these circuits may be complex, they may all be constructed from three basic devices. These are the AND gate, the OR gate and the NOT gate.


Which boolean operation is referred to as a boolean product?

AND operation is referred as a boolean product