Do without using Laplace 2.42 Show that the circuit in Fig. P2.42 is all pass. Specifically:...
For the low-pass filter circuit shown in Fig 2 3k Ω 200mil in out Fig 2 3.a. Use a 2.2nF capacitor to design a high-pass filter to have a cutoff frequency of Skn Draw a schematic of your design. Show all component values and voltages c. Sketch the frequency response of the voltage gain and phase shift Magnitude dB Frequency Hz Phase Frequency Hz For the low-pass filter circuit shown in Fig 2 3k Ω 200mil in out 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...
Please show all steps. 14. 6.35 The current in the circuit in Fig. P6.35 is known to be Figure P6.35 40.02 075uF V2310 mH Figure P6.35 Full Alternative Text io=5e-2000t(2cos 4000t+sin 4000t) for t20+. Find v1(0+) and v2(0+).
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 +...
Answer a, b, c, d A circuit consists of a resistor R connected in series with a capacitor C, as shown in Fig.1 EL Eo Fig 1. The capacitor C is connected in series with the resistor R The equation which describes this circuit when subject to a step function is given below di 0.3.21-9 dt a) What is the time constant r of this system? b) Assume zero initial condition (0 when r0), find the solution i() of the...
circuit analysis help using LAPLACE TRANSFORM please...... ...ONLY ONLY ONLY REPLY if you can answer ALL ALL ALL ALL PARTS A-E ...AND can WRITE LARGE AND CLEAR AND able to EXPLAIN ALL IMPORTANT STEPS, thanks 2. Giver C1 o(t) Figure 12.2 (a) Find the transfer function H(s) = V(s)/Vi(s) and represented it as 2 H(s) = 82 +影 (12.3) Represent wo and Q as a function of component values (b) Let the desired corner frequency be 2T1000 6283.185 31 rad/s...
(8) Consider the circuit from below as RC-low pass filter. Please calculate the gain magnitude and the phase, Show all the steps of your calculation (15 points) ORC + R E, (8) Consider the circuit from below as RC-low pass filter. Please calculate the gain magnitude and the phase, Show all the steps of your calculation (15 points) ORC + R E,
Ans =sqrt(2)cos(10^7t)cos(2.5*10^5t-pi/4) Plz show all the steps In the circuit below, assume that 1,0) = (1 mA) cos25x 105) cos(107t). Find v (t). i (t) 10 uH 1000 pF Hint: from trigonometry, cos(a + b) = cos(a) cos(b)-sin(a) sin(b) cos(a-b) = cos(a) cos(b) + sin(a) sin(b) Adding these two equations removes the sin terms, giving cos(a + b) + cos(a-b) = 2 cos(a) cos(b) Therefore, a signal that is the product of two cosine waveforms at given frequen- cies can...
Q.2 (a) Given a series RL circuit as shown in Figure Q.2(a). 1092 vit) 20mF V.(t) Figure 2.2(a) (i) V.(s) Determine the transfer function, Vi(s) (4 marks) Sketch the magnitude and phase Bode plots for the above transfer function. (4 marks) (iii) Determine the filter type. (2 marks) (b) For a low pass filter application, following signal is channeled through a Butterworth filter; x(t) = 2 sin ( 10Tt - (10nt -) + 3cos (50nt -) + Ssin (100nt +...
#40 a-f B-A. (B+A ". Beats slation Recall the identity cos A-cos Be2-2A)sin(-2A) a. Show that 0-10,a, . 9 and (ii)o_10,us2toverify the identity. In which case do you see Gaph the functions on both sides of the equation in part (a) with (i) beats? b. 40 Analysis of the forced damped oscillation equation Consider the equation my"+ey'+ky Fo cos wof, which oscillator. Assume all the parameters in the equation are positive. a. Explain why the solutions of the homogeneous equation...