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ADC Conversion Time Comparison: Flash, SAR, Ramp & Dual-Slope ADC

ADC Conversion Time Comparison: Flash, SAR, Ramp & Dual-Slope ADC ADC Conversion Time: Flash, Digital Ramp, SAR and Dual-Slope ADC Analog-to-digital converters (ADCs) convert continuous analog signals into digital values. Different ADC architectures require different amounts of time to complete this conversion. This guide explains the working principles, conversion-time formulas, and differences between Flash, Digital Ramp, Successive Approximation, and Dual-Slope ADCs. Table of Contents Flash ADC conversion time Digital Ramp ADC conversion time Successive Approximation ADC conversion time Dual-Slope ADC conversion time ADC conv...

A dual slope integrating type of A/D converter has an integrating capacitor of 0.1 µF ...

Dual-Slope ADC Given C = 0.1 µF R = 100 kΩ V ref = 2 V V o = 10 V Integrator Equation For an integrator: V o = V ref t / RC Therefore: t = V o RC / V ref Calculate RC RC = (100 × 10 3 ) (0.1 × 10 −6 ) = 0.01 s Calculate Conversion Time t = 10(0.01) / 2 t = 0.05 s = 50 ms Therefore, t = 50 ms . Answer: B (50 ms) Browse All Solved Papers (2012 - 2025) → UGC-NET : Electronics Science Study Material (Subject: 088) → Further Reading: GATE EC Previous Year Papers with Solutions

Analog to Digital Converter (ADC) Types Comparison

  ADC Types Comparison ADC Types Comparison An Analog-to-Digital Converter (ADC) converts an analog voltage into a digital number. Main ADC types: Flash ADC Successive Approximation (SAR) ADC Dual-Slope ADC Sigma-Delta ADC 1. Flash ADC Concept Flash ADC compares the input voltage with many reference voltages simultaneously. It is the fastest ADC architecture. Block Diagram Input → Comparator Array → Encoder → Digital Output Comparator Formula Comparators = 2ⁿ - 1 Example for 3-bit ADC: 2³ - 1 = 7 comparators Reference Voltages 0.5V, 1.0V, 1.5V, 2.0V, 2.5V, 3.0V, 3.5V Input Example Vin = 2.3V Thermometer code: 1111000 Binary output: 100 Speed Conversion Time ≈ 1 clock cycle Advantages ...

Dual Slope A/D Converter

Dual Slope ADC Dual Slope A/D Converter Definition A dual slope ADC converts an analog signal into digital form using integration and timing. Working Principle 1. Integration Phase The input voltage is applied to an integrator for a fixed time, causing a steady change in output. 2. De-integration Phase A reference voltage is applied in reverse, and the time taken for the output to return to zero is measured. Result: This time is proportional to the input voltage. Summary High accuracy Excellent noise rejection Slower operation speed Applications Digital voltmeters Measurement instruments Precision systems

DAC Percentage Resolution (Digital to Analog Converter)

Percentage Resolution of a DAC The resolution of a Digital-to-Analog Converter (DAC) is the smallest change in output voltage corresponding to a one-bit change in the digital input. Resolution Formula Resolution = 1 / (2 n − 1) Where: n = number of bits of the DAC Percentage Resolution Percentage Resolution = (1 / (2 n − 1)) × 100 % Full-Scale Range Calculation The full-scale output voltage of a DAC depends on the reference voltage. Step Size (Resolution Voltage) = V ref / (2 n − 1) Full Scale Output = (2 n − 1) / 2 n × V ref Example (8-bit DAC) Number of bits (n) = 8 2 8 = 256 Percentage Resolution = (1 / 255) × 100 = 0.392 % If Vref = 5V: Step Size = 5 / 255 = 0.0196 V Common DAC Percentage Resolutions DAC Bits Percentage Resolution 4-bit 6.67% 8-bit 0.392% 10-bit 0.098% 12-bit 0.0244% Return to Main Page → Why do we use ...

ADC SNR Gain (Analog to Digital Converter)

ADC SNR Gain Why the ADC SNR Formula is 6.02N + 1.76 dB The full-scale quantization noise model assumes: The quantization step is Δ = 2V FS / 2 N Quantization noise is uniformly distributed from -Δ/2 to +Δ/2 1. Quantization Noise Power A uniform noise distribution over width Δ has variance: σ² = Δ² / 12 2. Signal Power (Full-Scale Sine Wave) The RMS value of a sine wave with peak amplitude V FS is: V rms = V FS / √2 Signal power: P s = V FS ² / 2 3. SNR Calculation Using SNR = P s / P q , and substituting the expressions for signal and noise: SNR = 3 · 2 2N 4. Convert SNR to dB SNR dB = 10log(3) + 20N log(2) Using constants: log₁₀(2) = 0.3010 → 20 log(2) = 6.02 dB 10 log(3) = 4.77 dB After RMS correction for sine vs. square wave (−3.01 dB), the final expression becomes: SNR ADC = 6.02N + 1.76 dB This is the standard “ideal ADC SNR” formula.   1. ADC SNR Gain (Resolution-Based SNR Gain) Inc...


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