TOPIC 6 - (Converter)
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Transcript of TOPIC 6 - (Converter)
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COURSE LEARNING OUTCOMES
(CLO)
CLO1. explain correctly the principles of
electronic circuits by using block diagram orcircuit diagram (C4)
CLO2. conduct the construction of electronic
circuits application during practical works
based on the theory and principle operation of
the circuits. (P4)CLO3. deliver an oral presentation to display
good communication skills. (A2)
2
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LEARNING OUTCOMES
Upon completion of this topic students should be able to:
Explain the methods of converting digital to analogue signals6.1
Explain the application of D/A converter6.2
6.3
6.4
6.5
Draw the input and output waveform
Explain the methods of converting analogue to digital signals
Explain the application of A/D converter
3
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INTRODUCTION
Most real-world information is analog. Forinstance, time, speed, weight, pressure, lightintensity, and position measurements are allanalog in nature. The digital system in Figurebelow has an analog input. The voltage variescontinuously from 0 to 3 V. The encoder is aspecial device that converts the analog signal todigital information. The encoder is called an
analog-to-digital converter or, for short, an A/Dconverter. The A/D converter, then, convertsanalog information to digital data.
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INTRODUCTION
The digital system diagrammed in Figure below
also has a decoder. This decoder is a special
type; it converts the digital information from the
digital processing unit to an analog output. Forinstance, the analog output may be a continuous
voltage change from 0 to 3 V. We call this
decoder a digital-to-analog converter or, for short,
a D/A converter. The D/A converter, then, decode
digital information to analog form.
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Digital System
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Digital to Analog Converter (DAC)
A block diagram of a D/A converter is
shown below. The digital inputs (D, C, B, A)
are at the left. The decoder consists of twosections: the resistor network and the
summing amplifier. The output is shown as
a voltage reading on the voltmeter at the
right.
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Digital to Analog Converter (DAC)
Basically, D/A conversion is the
process of taking a value represented
in digital code (such as straightbinary or BCD) and converting it to a
voltage or current which is
proportional to the digital value
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A block diagram of a D/A converter
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Symbol of a D/A converter
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Resistive Divider
One method of the D/A conversion uses a resistornetwork with resistance values that represent thebinary weights of the input bits of the digital code.Figure below shows a 4-bit DAC of this type. Eachof the input resistors will either have current orhave no current, depending on the input voltagelevel. If the input voltage is zero (binary 0), thecurrent is also zero. If the input voltage is HIGH(binary 1), the amount of current depends on theinput resistor value and is different for each inputresistor, as indicated in the figure.
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Resistive Divider
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Resistive Divider
From the above figure
Since there is practically no current into the op-
amp inverting input, all of the input currents sum
together and go through Rf. Since the inverting
input is at 0 volt (virtual ground), the drop acrossRf is equal to the output voltage, so Vout= If Rf.
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Resistive Divider
The values of the input resistors are chosen to beinversely proportional to the binary weights of thecorresponding input bits. The lowest value resistor(R) corresponds to the highest binary-weightedinput (23). The other resistors are multiples of R(2R, 4R, 8R) and correspond to the binaryweights 22, 21, and 20, respectively. The inputcurrents are also proportional to the binaryweights. Thus, the output voltage is proportionalto the sum of the binary weights because the sumof the input currents is through Rf.
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Example 1
Determine the output of the DAC in figure
below if the waveforms representing a
sequence of 4-bit numbers given below areapplied to the inputs. Input D0 is the least
significant bit (LSB).
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Example 2
Determine the output of the DAC in the
figure (a) below if the sequence of 4 bit
numbers in part (b) is applied to theinputs. The data inputs have a low value
of 0V and a high value of +5V.
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Binary Ladder
1) Difference with resistor network because it
only uses two values of resistors R and 2R
2)Binary weighted DAC circuit have too manyresistors
3)R-2R circuit is used more often to get high
accuracy and precision
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Binary Ladder
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Binary Ladder
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Binary Ladder
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Binary Ladder
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Digital analog converter spesification
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Analog to Digital Converter
An analog-to-digital converter is a specialtype of encoder. A basic block diagram ofan A/D converter is shown below. The inputis a single variable voltage. The voltage inthis case varies from 0 to 3V. The output of
the A/D converter is in binary. The A/Dconverter translates the analog voltage atthe input into a 4-bit binary word.
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Analog to Digital Converter
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Analog to Digital Converter
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Analog to Digital Converter
The A/D conversion process is generally
more complex and time-consuming than
the D/A process, and many differentmethods have been developed and used.
We shall examine several of these methods
in detail. Among them are a digital-ramp
method and a successive approximationmethod.
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Digital-ramp A/D Converter
The digital-ramp method of A/D conversionis also known as the stairstep-ramp or the
counter method. It employs a DAC and abinary counter to generate the digital valueof an analog input. Figure below illustratesthe block diagram of this type of converter.
It contains a counter, a DAC, an analogcomparator, and a control AND gate.
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Digital-ramp A/D Converter
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Example 1
Assume the following values for the digital-
ramp ADC: clock frequency= 1MHz; DAC
full-scale output= 1.5V and a 4-bit input.Determine the following values.
The digital equivalent obtained for VA= 0.78V
The conversion time
The resolution of this converter
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Example 2
Digital Ramp ADC has frequency clock of1.25 MHz, threshold sensivity voltage of0.1 mV and full scale voltage DAC 10 bit
of 10.23 V.i) when Va=3.57 V, calculate equivalent
output value
ii) Determine the convertor timeiii) Calculate the resolution in volt and
percentage.
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The stairsteps
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Successive Approximation A/DConverter
The successive-approximation converter is
one of the most widely used types of A/D
converter. It has more complex circuitrythan the digital ramp A/D converter but a
much shorter conversion time. In addition,
successive approximation converters
(SAC) have a fixed value of conversiontime that is not dependent on the value of
the analog input.
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Successive Approximation A/DConverter
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Successive Approximation A/DConverter
The input bits of the DAC are enabled (made equal to 1)one at a time, starting with the MSB. As each bit isenabled, the comparator produces an output thatindicates whether the analog input voltage is greater or
less than the output of the DAC. If the DAC is greaterthan the analog input, the comparators output is LOW,causing the bit of the register to RESET. If the output isless than the analog input, the 1 bit is retained in theregister. The system does this with the MSB first, thenthe next most significant bit, then the next, and so on.
After all the bits of the DAC have been tried, theconversion cycle is complete.
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Example
Describe the operation of the 4-bit SAC.
Assume that the constant analog input
voltage is +5V. Lets assume the output
characteristics of DAC are: Vout= 8V for
the 23 (MSB), Vout= 4V for the 22 bit, and
Vout= 1V for the 20 bit (LSB).
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Solution
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Solution
Figure (a) shows the first step in the conversioncycle with the MSB = 1. The output of the DACis 8V. Since this is greater than the analog inputof 5 V, the output of the comparator is LOW,causing the MSB in the SAR to be RESET to a0.
Figure (b) shows the second step in theconversion cycle with the 22 bit equal to a 1.
The output of the DAC is 4V. Since this is lessthan the analog input of 5 V, the output of thecomparator switches to a HIGH, causing this bitto be retained in the SAR.
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Solution
Figure (c) shows the third step in the conversioncycle with the 21 bit equal to a 1. The output ofthe DAC is 6V because there is a 1 on the 22 bitinput and on the 21 bit input; 4V + 2V = 6V.Since this is greater than the analog input of 5V, the output of the comparator switches to aLOW, causing this bit to be RESET to a 0.
Figure (d) shows the fourth and final step in the
conversion cycle with the 20 bit equal to a 1.The output of the DAC is 5 V because there is aIon the 22 bit input and on the 20 bit input; 4V +1V = 5V.
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Solution
The four bits have all been tried, thus
completing the conversion cycle. At this
point the binary code in the register is
0101, which is the binary value of the
analog input of 5V. Another conversion
cycle now begins, and the basic process is
repeated. The SAR is cleared at thebeginning of each cycle.
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THANK YOU
GOOD LUCK FOR YOURFINAL EXAM and
TRY THE BEST