We need at least 10 more requests to produce the answer.
0 / 10 have requested this problem solution
The more requests, the faster the answer.
Problem 2: WA 1 ko 1.5 kg + Calculate the transfer function for the circuit shown...
Determine the complex transfer function T(s) = V/V; for the circuit shown below. Specify it as a function of the complex frequency, s, and the symbols for the resistors and capacitor. On the attached graph, plot the magnitude of the complex transfer function T(jw) in decibels as a function of the frequency f of the source as f varies from 1 Hz to 1 MHz. Assume that the op amp is ideal. Use as the numerical values for the resistors...
PROBLEM #2: In the circuit shown, suppose that R and C are given. The transfer function of the circuit is G(s)== RCs +1 The impulse response of the circuit is g(t)== Let/RC ·u,(t). RC CV.CO Given that the input voltage is v;(t)=u,(t), determine the zero-state response v.(t) for t20 in two equivalent ways: (a) Use convolution. That is, compute the integral vo(t) = [ 8(t – T )v;()dt. (b) Use Laplace transforms. That is, compute vo(t) = ('{G(s)V;(s)}.
Questions 11 - 14: For the circuit shown below find the following. 11.) The transfer function H(s) = Vour(s)/Vin(s). 12.) Values of C and L so that the transfer function has poles at s= -10 + 100j. 13.) The current Vour(t) if the initial conditions are zero and Vin(t) = 1(t) V (use C and L from 12). 14.) Plot the step response (found in question 13) over an appropriate time interval using Matlab 10KR 30 ks & +51
2. For the circuit shown in Figure 2: (a) (5 points) Calculate the transfer function H(s)-Volo)/V(o). (b) (5 points) Find vo(t) due to a unit step input using the residue method. (e) (5 points) Find vo(t) due to a unit ramp input using the residue method. (d) (10 points) If v(t) 5/5 cos(2t-33.43499) V, find the steady-state expression for volt). R2 R1 2Ω 2Ω L 2H Volt) С 0.5F
For the circuit shown in Figure 1, determine (a) The transfer function H(s) Vo(s)/V(s) 1 (b). The impulse response h(t) given that R,-5Q, R2-2Q, L,-1 mH, and L2 = 2 mH Ri L R2 Figure 1.
Find the transfer function H(jω) for the circuit above as a function of jω. (Leave R and L as variables). Assume V R to be the output and V S to be the input. С L RVR(t) vs (t) A. Find the transfer function H(jo) for the circuit above as a function of jaw. (Leave R and L as variables). Assume V to be the output and V to be the input. S R B. Find the Magnitude and Phase...
Using nodal analysis, calculate the transfer function of notch filter. Use the transfer function to calculate the expected gain (using the actual resistor and capacitor values that were measured for your experiment-See below). Hint: You need to solve the circuit with nodal analysis, using the impedance of a capacitor as - j / (2 * pi * C). The amplifier at the end is just a unity gain amplifier with a gain of 1, so it won't enter into the...
Calculate the transfer function T(s) = in the circuit shown using the impedance concept. Write the answer in NORMAL FORM. Note that Vc = Sic dt → Vc=s= IC) Rt I = Rp - tc - I+RICS R2 - - I+RICS = + 29 – V,1%)+ R365) + Z5) IB) = 0
For the circuit shown below, calculate (between nodes a and b) VTH, ZTH, IN, ZN, and the ZLOAD that will cause maximum power transfer to ZLOAD, if Vm=7 V, Ry=200-2, C1=5 nF, L1=8 mH and f=500 Hz. were made son yetu cand the Zoad that will cause maxima VTH Preview v. Preview Ω. Preview mA. ZTH IN=L ZNI ZLOAD Preview 2. Preview 2. ZR1 T{c1} AC {VM} {L1} The relative tolerance for this problem is 10%.
In the circuit shown below Vcc=5.0 V, R = 30 KO, R2 = 20 KO, RE = 1.3 KO, RL = 2 KO, C1 = C2 = 10uF. For the BJT: B = 200, VA = 100 V, C = 1pF, C = 10pF, rx = 0, 9m = Ic/V1, V1 = 25mV. The internal resistance of source Vin is 1.0 KQ. For BJT: r. = VA/Ic, Im = B/gm. Av = -9m(R_Il ro), Miller Capacitances: Cm1 = C (1...