Difficulty: Easy
Correct Answer: Sigma-delta
Explanation:
Introduction / Context:Sigma-delta (ΔΣ) conversion is widely used in audio and precision measurement due to its excellent noise-shaping and high resolution after digital filtering. Unlike stepwise search or comparator arrays, it produces a 1-bit, high-frequency stream whose density encodes the analog input. Recognizing this signature behavior distinguishes ΔΣ ADCs from SAR, flash, and dual-slope approaches.
Given Data / Assumptions:
Concept / Approach:A sigma-delta modulator consists of an integrator, a 1-bit quantizer (comparator), and feedback (the “delta”) path. The modulator forces the average of the 1-bit stream to track the input level, while pushing quantization noise to higher frequencies (noise shaping). A subsequent digital filter/decimator extracts a high-resolution multi-bit word. In contrast, SAR produces an N-bit code directly after N trials, and dual-slope integrates and measures times; neither emits a 1-bit density-coded stream.
Step-by-Step Solution:
Observe the output format → continuous 1-bit stream with density tied to amplitude.Map this behavior to architectures → sigma-delta modulator.Other ADCs output multi-bit codes per conversion, not density bitstreams.Therefore, the correct architecture is sigma-delta.Verification / Alternative check:Audio ADCs (e.g., 24-bit ΔΣ) list oversampling ratios and decimation filters. Their raw modulator outputs are 1-bit streams whose moving average equals the input fraction of full scale.
Why Other Options Are Wrong:
Common Pitfalls:
Final Answer:Sigma-delta
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