Tampilkan postingan dengan label circuit. Tampilkan semua postingan
Tampilkan postingan dengan label circuit. Tampilkan semua postingan

Minggu, 23 Oktober 2011

Ring Counter





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Senin, 17 Oktober 2011

DEMORGAN’S THEOREMS


Two of the most important theorems of Boolean algebra were contributed by a great mathematician named DeMorgan. DeMorgan’s Theorems are extremely useful in simplifying expressions in which a product or sum of variables is inverted. The two theorems are:

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Kamis, 13 Oktober 2011

BOOLEAN THEOREMS


We have seen how Boolean algebra can be used to help analyze a logic circuit and express its operation mathematically. We will continue our study of Boolean algebra by investigating the various Boolean  theorems that can help us to simplify logic expressions and logic circuits. The first group of theorems is given in Figure 1. In each theorem, x is a logic variable that can be either a 0 or a 1.


Figure 1.single-variable theorems

   
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Selasa, 11 Oktober 2011

OR Gates, AND Gates, NOT Gates


Okay….before thank you for your attention. In this oppurtunity, I will share knowladge about OR Gates, AND Gates, and NOT Gates.
OR Gate
The OR operation is the first of the three basic Boolean operations to be learned. In digital circuitry an OR gates is a circuit that has two or more inputs and whose output is equal to the OR combination of the inputs. Figure 1 is the logic symbol for a two-input OR gate. The inputs A and B are logic voltage levels, and the output x is a logic voltage level. X = A+B, in other words the OR gate operation in such away that its output is HIGH (logic 1) if either input A or B or both are at a logic 1 level. The OR gate output will be LOW (logic 0) only if all Its input are at logic 0. Truth table for a two-input OR gate.

Figure1.symbol for OR gate and truth table

AND Gate
The AND operation is the second of the three basic Boolean operation. The logic symbol for a two-input AND Gate is shown in Figure 2. The AND gate output is equal to the AND product of the logic inputs, that is x=AB. In other words, the AND gate is a circuit that operates in such a way that its output is HIGH only when all inputs are HIGH. For all other cases AND the gate output is LOW. Truth table for a two-input AND gate.

 Figure2.symbol for AND gate and truth table

NOT Gate (INVERTER)
The NOT operation is the third of the three basic Boolean operation. The NOT operation is unlike the OR an AND operations in that it can be performed on a single input variable. The logic symbol for NOT gate is shown in Figure 3. This circuit always has only a single input, and its output logic level is always opposite to the logic level of this input. Truth table NOT gate.
  
Figure3.symbol for NOT gate and truth table
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Selasa, 04 Oktober 2011

D/A Converter

There are several methodes and circuits for producing the D/A converter that has been described. Figure (a) shows the basic circuit for one of type of four – bit DAC. The inputs A, B, C, and  D are binary input that are assumed to have values of either 0 or 5 V. The operational amplifier show as summing amplifier operation. The function of Rf is R feed back. The D input has RIN 1 KΩ, so the summing amplifier passes the voltage at D with no attenuation. The C input has RIN 2 KΩ, so that it will be attenuated by ½. Similarly, the B input will be attenuated by ¼, and the A input by 1/8. The amplifier output can thus be expressed as







figure a. D/A Converter


Logic 0 = 0V
Logic 1 = 5V


 
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