answer fast 2- Design an RLC Band Reject filter with a lower cutoff frequency of 2...
DESIGN PROBLEM MULTISIN 14.20 Use a 5 nF capacitor to design a series RLC band- pass filter, as shown at the top of Fig. 14.27. The cen- PSPICE ter frequency of the filter is 8 kHz, and the quality factor is 2. a) Specify the values of R and L. b) What is the lower cutoff frequency in kilohertz? c) What is the upper cutoff frequency in kilohertz? d) What is the bandwidth of the filter in kilohertz? p rin...
Problem 4 Use a 5 nF capacitor to design a series RLC bandpass filter. The center frequency the filter is 8 kHz, and the quality factor is 1.5. Part A Specify the value of L. View Available Hint(s) EVO AQH vec ? L = 0.079 ml Submit Previous Answers * Incorrect; Try Again; 8 attempts remaining Part B Specify the value of R. 10 AEDIf vec ? R = k12 Submit Request Answer Problem 4 Use a 5 nF capacitor...
1. Design a parallel RLC bandpass filter, derive the transfer function H(s). Compute the center frequency, Wo. Calculate the cutoff frequencies Wej and Wc2, the bandwidth ß, and quality factor, Q. Compute values for R and L to yield a bandpass filter with a center frequency of 5kHz and a bandwidth of 200Hz, using a 10nF capacitor. (25 points) 1. Design a parallel RLC bandpass filter, derive the transfer function H(s). Compute the center frequency, Wo. Calculate the cutoff frequencies...
Using an RLC circuit to design a band-reject filter, with the two cut off frequencies 40k and 90k Hz. Design the values of R, L, C, quality factor Q, and find the output terminals on the circuit.
Design an RLC Notch filter (circuit on slide 9) that will have a quality factor Q-20 (very selective filter), and will reject the 60 Hz frequency. Select C= 100 uF. b) Calculate fci, fcz, and BW
please need correct answer. I will upvote. Design a second-order digital bandpass Butterworth filter with a lower cutoff frequency of 1.9 kHz, an upper cutoff frequency 2.1 kHz, and a passband ripple of 3dB at a sampling frequency of 8,000 Hz. a. Determine the transfer function and difference equation. b. Use MATLAB to plot the magnitude and phase frequency respon
7.29. Design a 41-tap bandpass FIR filter with lower and upper cutoff frequencies of 2,500 Hz and 3,000 Hz, respectively, using the following window functions. Assume a sampling frequency of 8,000 Hz. a. Hanning window function b. Blackman window function. List the FIR filter coefficients and plot the frequency responses for each design. 7.30 Design a 41-tap band reject FIR filter with cutoff frequencies of 2,500 Hz and 3,000 Hz, respectively, using the Hamming window function. Assume a sampling frequency...
Using the windowing functions discussed in class, design a low-pass FIR filter with a cutoff frequency of 2 kHz, a minimum stop band attenuation of 40 dB, and a transition width of 200Hz. The sampling frequency is 10kHz. 1. Using the windowing functions discussed in class, design a low-pass FIR filter with a cutoff frequency of 2 kHz, a minimum stop band attenuation of 40 dB, and a transition width of 200 Hz. The sampling frequency is 10 kHz 2....
Problem 2 a) Using 5 nF capacitors, design an active broad- band first-order bandreject filter with a lower cutoff frequency of 1000 Hz, an upper cut-off frequency of 5000 Hz, and a pass band gain of 10dB. b) Draw the schematic diagram of the filter. c) Write the transfer function to find H(jωo), where ωo is the center frequency of the filter. d) What is the gain (in decibels) of the filer at the center frequency? e) Using Matlab make...
Learning Goal: To analyze and design a passive, second-order bandpass filter using a series RLC circuit. 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 1.8 kHz and have a resonant frequency of 5.4 kHz A 3.2 AF capacitor and any needed resistors and inductors are available to...