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Consider the filtered rectifier shown in Figure 2. Because the resistor drains the capacitor in between the peaks of the voltage drive, the output voltage is not constant. The voltage variation, which is often sawtooth-like, is called the ripple. Estimate the fractional peak-to-peak ripple AV/V of the output as a function of R, C, and the frequency f of the input sine wave. Assume that f>> 1/(RC).

Consider the filtered rectifier shown in Figure 2. Because the resistor drains the capacitor in between the peaks of the voltage drive, the output voltage is not constant. The voltage variation, which is often sawtooth-like, is called the ripple. Estimate the fractional peak-to-peak ripple AV/V of the output as a function of R, C, and the frequency f of the input sine wave. Assume that f>> 1/(RC).

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Consider the filtered rectifier shown in Figure 2. Because the resistor drains the capacitor in between the peaks of the voltage drive, the output voltage is not constant. The voltage variation, which is often sawtooth-like, is called the ripple. Estimate the fractional peak-to-peak ripple AV/V of the output as a function of R, C, and the frequency f of the input sine wave. Assume that ƒ » 1/(RC). Vin R HH Figure 2: Filtered Rectifier Vout C
Transcribed Image Text:Consider the filtered rectifier shown in Figure 2. Because the resistor drains the capacitor in between the peaks of the voltage drive, the output voltage is not constant. The voltage variation, which is often sawtooth-like, is called the ripple. Estimate the fractional peak-to-peak ripple AV/V of the output as a function of R, C, and the frequency f of the input sine wave. Assume that ƒ » 1/(RC). Vin R HH Figure 2: Filtered Rectifier Vout C
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