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Question 11 1 pts The transfer function of a particular active low pass filter is G(s)...
rted: Jul 31 at 6:32pm uiz Instructions Question 10 The transfer function of a particular active...
rted: Jul 31 at 6:32pm uiz Instructions Question 10 The transfer function of a particular active low pass filter is G(s) = 400/[s(1+0.8s)(1+0.15)). At a frequency of 1.0Hz it is determined that the gain of this filter in dB is nearest to which of the following answers:- 03.1dB O 5.7dB 11.8dB O 16.6dB O 20.5dB No new
Active Low-pass and High-pass Filters for Crossover Circuitry (PSPICE) Design a first order active high-pass filter...
Active Low-pass and High-pass Filters for Crossover Circuitry
(PSPICE)
Design a first order active high-pass filter with cut-off
frequency of 1 kHz & gain 20dB.
Design a first order active low-pass filter with cut-off
frequency of 1 kHz & gain 20dB.
Plot the magnitude and phase responses of the active high-pass
and low-pass filters you have designed using PSpice (Use UA741 Op
amp and ±12V dual supply).
Connect your active low-pass and high-pass filters as shown in
Fig. 1-b. Assume...
design an active low pass filter with cutoff frequency of 400 hz and gain of 10...
design an active low pass filter with cutoff frequency of 400 hz and gain of 10 db at dc
a) The transfer function of an ideal low-pass filter is and its impulse response is where...
a) The transfer function of an ideal low-pass filter is and its impulse response is where oc is the cut-off frequency i) Is hLP[n] a finite impulse response (FIR) filter or an infinite impulse response filter (IIR)? Explain your answer ii Is hLP[n] a causal or a non-causal filter? Explain your answer iii) If ae-0. IT, plot the magnitude responses for the following impulse responses b) i) Let the five impulse response samples of a causal FIR filter be given...
(a) Design a first order active low pass filter with a corner frequency of 1 kHz...
(a) Design a first order active low pass filter with a corner frequency of 1 kHz and a normalized transfer function of 1/(s + 1.96523). You may assume C = 10 nF.
3. For the active filter circuit below, complete the following: a) Find the magnitude of the...
3. For the active filter circuit below, complete the following: a) Find the magnitude of the transfer function | H | starting from the nodal equations. b) Find the phase shift of the transfer function (W) c) Find the cutoff frequency fc in Hz d) Is this a high pass or low pass filter? e) Find the passband gain of the filter 62 k2 ANA EVA 22 nF 3.3k f) Given the following input signal: vi(t) = 1.0 sin(2nft +...
Determine the transfer function for a 2nd order Chebyshev low pass filter with 3dB frequency of...
Determine the transfer function for a 2nd order Chebyshev low pass filter with 3dB frequency of 100krad/sec, a maximum gain of OdB, and a passband ripple of 1dB. (40 points) (a) (b) A bandpass filter is made by cascading the filter described in part (a) with a 2nd order Chebyshev high pass filter with 3dB frequency of 1krad/sec, a maximum gain of OdB and passband ripple of 2dB. Determine the midband gain of the filter. (30 points) A Chebyshev bandpass...
For the low-pass filter circuit shown in Fig 2 200mH 3k Ω out in Fig 2...
For the low-pass filter circuit shown in Fig 2 200mH 3k Ω out in Fig 2 (i) (ii) (iii) Write an expression for the transfer function of the circuit State the value of the dc gain of the filter circuit in dB Calculate the cutoff frequency of the filter b. Sketch the frequency response of the voltage gain and phase shift for the filter shown in Fig 2. Show all the values and required information in both graphs Magnitude Frequency...
1. Derive the transfer function for the low pass filter shown in Figure 1. The general...
1. Derive the transfer function for the low pass filter shown in Figure 1. The general form is: H(s) w? W. s2 + +w? 2. Determine the component values by equating the derived transfer function to the general transfer function to meet the following specifications: a) fc = 2 kHz, and Q = 0.7071 for a Butterworth response. HH Vi R R C2 HHI Figure 1. Low-Pass Filter
What is the answer to question 23.1? 23.1 Active low-pass filter You can make a low-pass...
What is the answer to question
23.1?
23.1 Active low-pass filter You can make a low-pass filter by putting a capacitor Cr and resistor Rf in parallel for Zj as shown in Figure 23.1. At low frequencies (well below the corner frequency), the feedback impedance is approximately Rf and the gain of a non-inverting amplifier is is 1 +R//R,. At high frequencies (well above the corner frequency),the impedance is approx- imately 1/(jwCs), and the gain of a non-inverting amplifier is...
rted: Jul 31 at 6:32pm uiz Instructions Question 10 The transfer function of a particular active low pass filter is G(s) = 400/[s(1+0.8s)(1+0.15)). At a frequency of 1.0Hz it is determined that the gain of this filter in dB is nearest to which of the following answers:- 03.1dB O 5.7dB 11.8dB O 16.6dB O 20.5dB No new
Active Low-pass and High-pass Filters for Crossover Circuitry
(PSPICE)
Design a first order active high-pass filter with cut-off
frequency of 1 kHz & gain 20dB.
Design a first order active low-pass filter with cut-off
frequency of 1 kHz & gain 20dB.
Plot the magnitude and phase responses of the active high-pass
and low-pass filters you have designed using PSpice (Use UA741 Op
amp and ±12V dual supply).
Connect your active low-pass and high-pass filters as shown in
Fig. 1-b. Assume...
a) The transfer function of an ideal low-pass filter is and its impulse response is where oc is the cut-off frequency i) Is hLP[n] a finite impulse response (FIR) filter or an infinite impulse response filter (IIR)? Explain your answer ii Is hLP[n] a causal or a non-causal filter? Explain your answer iii) If ae-0. IT, plot the magnitude responses for the following impulse responses b) i) Let the five impulse response samples of a causal FIR filter be given...
(a) Design a first order active low pass filter with a corner frequency of 1 kHz and a normalized transfer function of 1/(s + 1.96523). You may assume C = 10 nF.
3. For the active filter circuit below, complete the following: a) Find the magnitude of the transfer function | H | starting from the nodal equations. b) Find the phase shift of the transfer function (W) c) Find the cutoff frequency fc in Hz d) Is this a high pass or low pass filter? e) Find the passband gain of the filter 62 k2 ANA EVA 22 nF 3.3k f) Given the following input signal: vi(t) = 1.0 sin(2nft +...
Determine the transfer function for a 2nd order Chebyshev low pass filter with 3dB frequency of 100krad/sec, a maximum gain of OdB, and a passband ripple of 1dB. (40 points) (a) (b) A bandpass filter is made by cascading the filter described in part (a) with a 2nd order Chebyshev high pass filter with 3dB frequency of 1krad/sec, a maximum gain of OdB and passband ripple of 2dB. Determine the midband gain of the filter. (30 points) A Chebyshev bandpass...
For the low-pass filter circuit shown in Fig 2 200mH 3k Ω out in Fig 2 (i) (ii) (iii) Write an expression for the transfer function of the circuit State the value of the dc gain of the filter circuit in dB Calculate the cutoff frequency of the filter b. Sketch the frequency response of the voltage gain and phase shift for the filter shown in Fig 2. Show all the values and required information in both graphs Magnitude Frequency...
1. Derive the transfer function for the low pass filter shown in Figure 1. The general form is: H(s) w? W. s2 + +w? 2. Determine the component values by equating the derived transfer function to the general transfer function to meet the following specifications: a) fc = 2 kHz, and Q = 0.7071 for a Butterworth response. HH Vi R R C2 HHI Figure 1. Low-Pass Filter
What is the answer to question
23.1?
23.1 Active low-pass filter You can make a low-pass filter by putting a capacitor Cr and resistor Rf in parallel for Zj as shown in Figure 23.1. At low frequencies (well below the corner frequency), the feedback impedance is approximately Rf and the gain of a non-inverting amplifier is is 1 +R//R,. At high frequencies (well above the corner frequency),the impedance is approx- imately 1/(jwCs), and the gain of a non-inverting amplifier is...
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