Fixed conversion-time ADCs: Which ADC architecture has a fixed conversion time that does not depend on the magnitude of the analog input value?

Difficulty: Easy

Correct Answer: Successive-approximation

Explanation:


Introduction / Context:
ADC conversion time impacts sampling rate and latency. Some architectures take longer when the input is near one extreme; others complete in a constant number of steps regardless of the input code. Identifying which is which is crucial for real-time designs.


Given Data / Assumptions:

  • We compare common ADC types: dual-slope, counter-ramp, successive-approximation (SAR).
  • “Fixed conversion time” means a predictable, constant number of cycles per sample.
  • Input amplitude should not change the duration.


Concept / Approach:
A SAR ADC performs a binary search through all bit positions in exactly N steps for an N-bit result. The process sets MSB..LSB decisions in sequence using an internal DAC and comparator; thus conversion time is deterministic. Counter-ramp time depends on the final code (must count from zero to the target), and dual-slope includes a fixed integrate phase but a de-integrate phase that varies with input, so total time is not strictly constant with amplitude.


Step-by-Step Solution:

For N bits, SAR executes N comparison steps per sample.Each step takes one (or a few) clock periods → fixed total time.Counter-ramp: steps equal to code value → time varies with input.Dual-slope: de-integrate duration ∝ input → not constant overall.


Verification / Alternative check:
Datasheets specify “conversion time = N * t_clk” for SAR, versus “max conversion time up to full-scale” for ramp types and “measurement time set by integration window” for dual-slope with variable back-half.


Why Other Options Are Wrong:

  • Substandard/Recessive-approximation: Not standard ADC categories.
  • Dual: Not fixed total time vs input; accuracy advantage lies elsewhere (noise rejection).


Common Pitfalls:
Confusing “sampling rate” with “throughput”; assuming dual-slope is fixed because its first phase is fixed—overall time still depends on input during de-integration.


Final Answer:
Successive-approximation

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