The difference between analog voltage represented by two adjacent digital codes of an analog to digital converter is
Resolution
The question asks to identify the specific term that describes the voltage difference between analog input values that correspond to two consecutive digital output codes from an Analog-to-Digital Converter (ADC).
In the field of electronics and digital signal processing, the resolution of an Analog-to-Digital Converter (ADC) is a critical specification. It defines the smallest change in the analog input voltage that the ADC can detect and convert into a unique digital output code. This is precisely what the question describes: "the difference between analog voltage represented by two adjacent digital codes".
\[ \text{Resolution} = \frac{V_{FS}}{2^N} \]
This formula shows that a higher number of bits (N) results in a smaller resolution value, meaning the ADC can distinguish finer changes in the analog input voltage. Therefore, the term accurately describing this difference is resolution.
It's important to understand why the other options, while related to ADCs, do not precisely define the "difference between analog voltage represented by two adjacent digital codes":
Given these definitions, the most appropriate term for the difference in analog voltage represented by two adjacent digital codes of an analog to digital converter is resolution.
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An ideal 6-bit DAC with zero offset gives output voltage of 0.1 V for an input ‘000010’. What is the output for input ‘001010'
Identify the most significant bit from the '100010' binary data.
Two 10-bit ADCs, one of successive approximation type and other of single slope integrating type, take Ta and Tb time respectively to convert 3V analog input signal to digital output. If the input analog signal is increased to 6V, the approximate time taken by the two ADCs will respectively be
The resolution of $4\frac{1}{2}$-digit voltmeter is: