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Part B - The highest frequency of the passband What is the upper cutoff frequency for the filter? Express your answer to four significant figures and include appropriate units. ► View Available Hint(s) f2 = Submit μA Value 3 Submit Part C - The resistance and inductance required Units Find the values of the resistance, R, and inductance, L, required for the bandpass filter to block frequencies lower than 1.3 kHz and have a resonant frequency of 3.9 kHz. Express your answers, separated by commas, to four significant figures. ► View Available Hint(s) R.L= ,6.0810-4 AΣo↓ vec ? ? Ω. Η

Part B - The highest frequency of the passband What is the upper cutoff frequency for the filter? Express your answer to four significant figures and include appropriate units. ► View Available Hint(s) f2 = Submit μA Value 3 Submit Part C - The resistance and inductance required Units Find the values of the resistance, R, and inductance, L, required for the bandpass filter to block frequencies lower than 1.3 kHz and have a resonant frequency of 3.9 kHz. Express your answers, separated by commas, to four significant figures. ► View Available Hint(s) R.L= ,6.0810-4 AΣo↓ vec ? ? Ω. Η

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
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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**Learning Goal:** A bandpass filter is needed for an equalizer, a device that allows one to select the level of amplification of sounds within a specific frequency band while not affecting the sounds outside that band. The filter should block frequencies lower than 1.3 kHz and have a resonant frequency of 3.9 kHz. A 4.6 μF capacitor and any needed resistors and inductors are available to be used in the filter. Design and analyze the RLC circuit that will make this bandpass filter.
Transcribed Image Text:**Learning Goal:** A bandpass filter is needed for an equalizer, a device that allows one to select the level of amplification of sounds within a specific frequency band while not affecting the sounds outside that band. The filter should block frequencies lower than 1.3 kHz and have a resonant frequency of 3.9 kHz. A 4.6 μF capacitor and any needed resistors and inductors are available to be used in the filter. Design and analyze the RLC circuit that will make this bandpass filter.
**Part B - The highest frequency of the passband** What is the upper cutoff frequency for the filter? *Express your answer to four significant figures and include appropriate units.* - View Available Hint(s) \[ f_2 = \] - Value (input box) - Units (input box) [Submit button] --- **Part C - The resistance and inductance required** Find the values of the resistance, \( R \), and inductance, \( L \), required for the bandpass filter to block frequencies lower than 1.3 kHz and have a resonant frequency of 3.9 kHz. *Express your answers, separated by commas, to four significant figures.* - View Available Hint(s) \[ R, L = \] - \( 6.08 \times 10^{-4} \) (input box) - Units: \(\Omega, \, \text{H}\) [Submit button]
Transcribed Image Text:**Part B - The highest frequency of the passband** What is the upper cutoff frequency for the filter? *Express your answer to four significant figures and include appropriate units.* - View Available Hint(s) \[ f_2 = \] - Value (input box) - Units (input box) [Submit button] --- **Part C - The resistance and inductance required** Find the values of the resistance, \( R \), and inductance, \( L \), required for the bandpass filter to block frequencies lower than 1.3 kHz and have a resonant frequency of 3.9 kHz. *Express your answers, separated by commas, to four significant figures.* - View Available Hint(s) \[ R, L = \] - \( 6.08 \times 10^{-4} \) (input box) - Units: \(\Omega, \, \text{H}\) [Submit button]
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It says the resonate frequency is not the arithmetic mean of the high and low cutoff frequencies and that 6.5 is wrong? Any insight?

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