C1 Problem 2. Active Filter For the active filter shown in the figure a) Write the...
Could someone please write worked solutions? Thanks
R. Figure 1 Consider the filter circuit that is shown in Figure 1 1. Determine the voltage at node a in terms of the passive component variables. (7 marks) 2. Determine the Laplace transfer function H(s) = Vo/Vi. Subsequently, identify the resulting filter type including its order. (9 marks) 3. If R-1k and C-10HF, determine the gain, cut-off frequency, and the quality factor of this filter. (6 marks) 4. If the input signal...
R2 R1 1,C2 C1 Vo vin + The figure shows the circuit diagram of an active filter using an ideal operational amplifier. The values of the circuit components are as follows, R1 - 960 ohms, R2 - 2600 ohms, C1 - 1.0 microfarads, C2-0.8 microfarads. The magnitude of the circuit gain vo/vin at a frequency of 200Hz is determined as nearest to which of the following answers:- 00 O 0.7 O 1.5 22 3.3
Problem 1: There is no energy stored in the circuit below at t=0 and that V,(s) = 600u(t). a) Using the Laplace transform method of analysis, develop a system of nodal equations for Vo(s). Put your final equations into the matrix form [G] [V] = [1] and box your answer. *hint: it helps to put your equations in a flattened form (i.e. no denominators) b) Find Vo(s) c) Find vo(1). Box your answer. 100 w 20 H YYY 100 mF...
Q1. For the filter circuit shown below, (5 marks) Vo(s) a) Find the transfer function, G(s) and the type of the filter. (4 marks) Vi(s)' b) Find the initial and final values of vo(t) if vi(t) = 2u(t). (1 marks) 10 k12 w 6 тн 0000 v;(1) 5 k92 2 mF
Hi everyone, I have a question about active filter, including a
simulation,
Please provide the screen capture.
Thanks.
5. Active Filter - III Consider the RC op-amp circuit shown in Fig. 5.4. Vin(t) is a sinusoidal signal with Vpp = 1 V, Rı = 10 ㏀ , R, = 20 ㏀ , and C,-C,-0.01 μF. Use Vcc-15V, The capacitors have zero initial energy stored. Ri 741 C1 C2 Volt) Fig. 5.5: Active filter - III (a) Find the transfer function...
2. supplies for operation. Unlike passive filters, the gains of active filters ean be varied te desirable values Active filters contain active devices (amplifiers) that require de power Using RC op-amp circuit (see Figure 2.3 low pass filter, formed from single-time constant circuit. Note: Op-amp requires 2-de power supplies. Y.-W andV- a. Determine the transfer function T(s)-Vo (s)Vi(s) b. From (a) what is the low frequency gain, and the 3 db frequency Use (b) to design low pass filter such...
Prelab 10.1: Active lowpass filter Given the circuit shown in Figure 10.1 with Ri-R2-Rs-R4-R-1.0 [k2, and C 0.1 [uF (a) Represent the circuit in state-space form given by i(t) = ar(t) + bu(t), i.e., find the values of parameters a, b, c, and d. (b) Find the expression for the transfer function, G(s) the complex frequency (Laplace) domain. (c) Find the expression of the frequency transfer function H(f) and the value of the half power frequency, fB in Hz (d)...
Circuit Analysis in the s-Domain 15.3. The initial voltage across the capacitor in the circuit shown in Figure P15.3 is v(0) 1 V, and the initial current through the inductor is i(0)0 mA Find the voltage vo (t) across the capacitor for t 2 0 Figure P15.3 50 mH 1 kS2 V. Volt) T 0.1 μF The circuit in the s-domain is shown below. R2 Va 1k 0.05s 1/(sC)-1e7/s Vo R1 2k V (0-ys 5/s 1/s 1 format long; 2...
Question # 2 For the filter shown: a) Write an expression for the filter transfer function Vo(oVs() b) Determine the filter type. c) Based on the filter type, Calculate the filter cut off frequency or frequencies. 1.0 Vs(o) (* 1 10 Vo(t)
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...