C R₁ Vin www HH For the active high-pass filter above, calculate the break frequency in Hz and the high-frequency gain in dB if R₁ = 33 k2, R₂ = 820 ks and C = 3.3 nF. fB = 3.386 kHz G = 27.91 dB fB = 3.289 kHz G = 5.04 dB fB 6.046 kHz G = 5.04 dB fB = 1.461 kHz Vout G = 27.91 dB
C R₁ Vin www HH For the active high-pass filter above, calculate the break frequency in Hz and the high-frequency gain in dB if R₁ = 33 k2, R₂ = 820 ks and C = 3.3 nF. fB = 3.386 kHz G = 27.91 dB fB = 3.289 kHz G = 5.04 dB fB 6.046 kHz G = 5.04 dB fB = 1.461 kHz Vout G = 27.91 dB
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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Question

Transcribed Image Text:R₁
Vin W
C
HH
G = 27.91 dB
fB = 3.289 kHz
For the active high-pass filter above,
calculate the break frequency in Hz and
the high-frequency gain in dB if R₁
=
33
kQ2, R₂ = 820 k and C = 3.3 nF.
fB = 3.386 kHz
G = 5.04 dB
fB = 6.046 kHz
G = 5.04 dB
fB = 1.461 kHz
K2
G = 27.91 dB
Vout
Expert Solution

Step 1: Summarize the details given:
Given Data:
An Op-Amp high pass filter with,
- Resistors
- Capacitor
To Find:
- Break frequency and
- High frequency gain.
Step by step
Solved in 3 steps with 7 images

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