Design a low pass filter with a cutoff frequency of 1 kHz +/- 100 Hz and a gain of 16.0 dB +/- 1.0 dB in the passband.
The R2 and C components of the filter control the cutoff frequency, and are inversely proportional to the cutoff frequency. So decreasing the resistance or capacitance will increase the cutoff frequency.
The R1 and Rf components determine the gain of the amplifier. Increasing the value of Rf will increase the gain. Increasing the value of R1 will decrease the gain.
After the design is complete, build the amplifier to see if it meets specifications. If not, make adjustments in components to dial in the design. The formulas that we use for cutoff frequency and gain are all subject to component tolerances. Every component used in this assignment has a tolerance. The design process requires us to calculate on paper, then verify and adjust in actual hardware.
Include a picture of your circuit, as well as a screen capture of your Bode Plot for your assignment report. Make sure you Bode plot shows a cutoff frequency between 900 Hz and 1.1 kHz, and the passband gain is between 15.0 db and 17.0 dB.
Include photo of circuit design on Prototyping Board, (NI Elvis II+) and Photo of circuit working with Bode Analyzer, along with written problem.
Design a low pass filter with a cutoff frequency of 1 kHz +/- 100 Hz and...
12. Design a fourth order, 2 dB Chebyshev highpass filter with a cutoff frequency of 2.4 kHz a. Draw the circuit, labeling Vin, Yout, and all component values. (14 points) and a passband gain of 0 dB. Use capacitor values of 3300 pF an approximation of the Bode plot of the magnitude transfer function IH(ia) in dB, İndicating the ripple, the cutoff frequency, and the approximate filter roll-off in dB/decade. Note, this does not reguire solving for the function. (6...
200 HZ. 6.25) Design a cascading LC low-pass filter with maxi- mally flat magnitude response. Use a passband of 0 to 5 kHz with 5 kHz cutoff frequency and filter to attenuate all frequencies at and above 10 kHz by at least 30 dB. Use R R1 = 50 2 200 HZ. 6.25) Design a cascading LC low-pass filter with maxi- mally flat magnitude response. Use a passband of 0 to 5 kHz with 5 kHz cutoff frequency and filter...
design an active low pass filter with cutoff frequency of 400 hz and gain of 10 db at dc
(a) Design a first–order high-pass filter with a cutoff frequency fc = 1.5 kHz and a passband gain |Ao| = 20dB, using a capacitor C = 47nF. Include a compensation resistor and determine its value. (b) Sketch the frequency response for the circuit (i.e., magnitude vs. frequency and phase vs. frequency). On the magnitude response plot, indicate the cutoff frequency, bandpass gain, and bandstop rolloff slope. On the phase response plot, indicate the approximate value of the phase angle at...
please show all steps and matlab plot , 5) Design a one-pole, one-zero passive filter to have a low-frequency gain of -32 dB, a high-frequency gain of 0 dB, and a cutoff frequency of 2,000 Hz. Specify the circuit and all component values. Use Matlab to plot the magnitude and phase frequency response for your filter. 5) Design a one-pole, one-zero passive filter to have a low-frequency gain of -32 dB, a high-frequency gain of 0 dB, and a cutoff...
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....
Design a low-pass Butterworth filter of the lowest order possible that has a cutoff frequency of 100 kHz and a no more then -30 dB at 600kHz. Use as many 50Ω resistors as possible. Draw the circuit.
Design a fourth order low pass Butterworth filter with a cutoff frequency of 2 kHz and draw the frequency response for the filter.
CIRCUIT ANALYSIS 2. Design a second order high pass filter with a passband gain of 20 dB, and a 3 dB upper cutoff frequency ofS Hz.[D] (40)
a) Design a low-pass filter using the given circuitry with a cut-off value of 1 kHz and plot the frequency response curve on the given axes 1.0 0.7 0.5 in out 0.0 101 102 103 104 10s Hz b) Design a band-pass filter using the given circuitry with a bandwidth of 500 Hz and a lower cut-off value of 100 Hz, and draw the frequency response curve. Keep all resistors at the same value (i.e. Ri-R-R3-R4). 1.0 0.7 0.5 0.0...