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D The shrun siuit exhibitsa tastest unit lep (opt) response with Ns. ners hco t. Determine...
(a. c. circuits, 4/ea.) Given: 1) a.c. source: I (t) = 10sin(3768t) 2) R = 200...
(a. c. circuits, 4/ea.) Given: 1) a.c. source: I (t) = 10sin(3768t) 2) R = 200 ohm; C 35.2 ?F; and L = 200 mH. Find: (a) The rms voltage on the resistor R. Ans. (b) The max voltage on L. Ans (c) The max voltage on capacitor C. Ans (d) is the circuit in a resonance? Ans.-res. or (e) The value of average power dissipated on the resistor? Ans. Vi
Determine and plot, for the system of Figure P6.40, its response i(t) (a) when v(t) =...
Determine and plot, for the system of Figure P6.40, its response
i(t) (a) when v(t) = 10_(t), (b) when v(t) =10u(t), and (c) when
v(t)=0.5t.
6.40 Determine and plot, for the system of Figure P6.40, its response i(1) (a) when r(t) 100(1), (b) when y(t) = 10u(t), and (c) when v(t) 0.51. 0.2 H m (1) 2.62 0.1 F FIG. P6.40
Q3 (LSM2). An LTI system has a unit-step response of s(t) = (1 – e-t-1))u(t –...
Q3 (LSM2). An LTI system has a unit-step response of s(t) = (1 – e-t-1))u(t – 1). What is the output y(t) of the system in response to input r(t) = 8(t+1)? (a) y(t) = e-lu(t). (b) y(t) = e-(e+1)u(t+ 1). (c) y(t) = (1 – e-")u(t). (d) y(t) = (1 – e-(+1) )u(t + 1).
The Natural Response of an RL Circuit In summary, to find the time constant of an...
The Natural Response of an RL Circuit In summary, to find the time constant of an RL circuit, find the Thevenin equivalent resistance se Learning Goal: To analyze an RL circuit to determine the initial current through an inductor, the time constant, and the expression for the natural response of the inductor current, and to use the expression for the inductor current to find other circuit quantities, such as current, voltage, power, or energy. The natural response of an RL...
The current, i, in a series RLC circuit when the switch is closed at t 0 can be determined from t...
use MATLAB functions to solve this problem
The current, i, in a series RLC circuit when the switch is closed at t 0 can be determined from the solution of the V 2nd-order ODE to v t-0 d2i ndi 1 where R, L, and c are the resistance of the resistor, the inductance of the inductor, and the capacitance of the capacitor, respectively. (a) Solve the equation for i in terms of L, R, C, and t, assuming that at...
၀ရ R - + vo(t) v(t) C Figure Q7 (a) 07 (a) A second order RLC...
၀ရ R - + vo(t) v(t) C Figure Q7 (a) 07 (a) A second order RLC circuit is given in Figure Q7 (a). Determine; (i) the time domain input-output relationship of the RLC circuit, (3 marks) (ii) the frequency response, H(W) of the circuit, (3 marks) (iii) the impulse response, h(t) given that R = 12, C = 1 F and L = 2 H. (4 marks) (b) An input vi(t) = e-ztu(t) is passed as the input to the...
Determine the system response y(t) for h(t)=u(t)+u(t-2) and x(t)=u(t). [Hint: use Laplace Transform multiplication: L[x(t)h(t)) =...
Determine the system response y(t) for h(t)=u(t)+u(t-2) and x(t)=u(t). [Hint: use Laplace Transform multiplication: L[x(t)h(t)) = x(s)H(s). Useful Formula: Fourier Transform: F[f(t)] = F(w) sof(t)e-jw dt Inverse Fourier Transform: F-1[F(w)] = f (t) = 24., F(w)ejwidw Time Transformation property of Fourier Transform: f(at – to). FC)e=itoch Laplace Transform: L[f(t)] = F(s) = $© f(t)e-st dt Shifting property: L[f(t – to)u(t – to)] = e-toSF(s) e [tuce) = 1 and c [u(e) = )
1. For a system described in Figure 1. x(t) - input voltage, y(t) - output voltage....
1. For a system described in Figure 1. x(t) - input voltage, y(t) - output voltage. (a) Determine Continuous Time (C.T.) "Math Model" when R = 1/3 121, L = 1/2 [F], and C = 1 [F]. (b) Fine "Zero Input Response". y zit. for the C.T.system. when y(0) = 1 [V], y'(0) = 2 IV (c) Draw "Zero Input Response". y_zi(t) with respect to time 1 (2-D graph) (d) Find impulse response, h(!). of the Continuous Time (C.T.) system....
{ <N> : L(M) contains a string starting with a). Rice's theorem can be F 20, L used to prove that LD. T L(M2) >. Rice's theorem can be used to prove T F 21. L that L D. <M,, M...
{ <N> : L(M) contains a string starting with a). Rice's theorem can be F 20, L used to prove that LD. T L(M2) >. Rice's theorem can be used to prove T F 21. L that L D. <M,, M2> L(M,) 22. L-( <M,M> : L(M) = L(M2) }, and R is a mapping reduction function from H to L. It is possible that R retur a TM. T F ns <M#>, where M # is the string encoding...
1. Response of the RL circuit - After having been in position 1 for a long...
1. Response of the RL circuit - After having been in position 1 for a long time, the switch in the circuit below is moved to position 2 at the time t = 0. Given that Vo = 12 V, R1 = 3092, R2 = 12092, R3 = 6022 and L = 0.2 H, determine; a) iz(0-) and vi(0-) b) iz(0) and vi(0) c) il(o) and vi(0) d) il(t) for t20 e) vi(t) for t20 RU AN
(a. c. circuits, 4/ea.) Given: 1) a.c. source: I (t) = 10sin(3768t) 2) R = 200 ohm; C 35.2 ?F; and L = 200 mH. Find: (a) The rms voltage on the resistor R. Ans. (b) The max voltage on L. Ans (c) The max voltage on capacitor C. Ans (d) is the circuit in a resonance? Ans.-res. or (e) The value of average power dissipated on the resistor? Ans. Vi
Determine and plot, for the system of Figure P6.40, its response
i(t) (a) when v(t) = 10_(t), (b) when v(t) =10u(t), and (c) when
v(t)=0.5t.
6.40 Determine and plot, for the system of Figure P6.40, its response i(1) (a) when r(t) 100(1), (b) when y(t) = 10u(t), and (c) when v(t) 0.51. 0.2 H m (1) 2.62 0.1 F FIG. P6.40
Q3 (LSM2). An LTI system has a unit-step response of s(t) = (1 – e-t-1))u(t – 1). What is the output y(t) of the system in response to input r(t) = 8(t+1)? (a) y(t) = e-lu(t). (b) y(t) = e-(e+1)u(t+ 1). (c) y(t) = (1 – e-")u(t). (d) y(t) = (1 – e-(+1) )u(t + 1).
The Natural Response of an RL Circuit In summary, to find the time constant of an RL circuit, find the Thevenin equivalent resistance se Learning Goal: To analyze an RL circuit to determine the initial current through an inductor, the time constant, and the expression for the natural response of the inductor current, and to use the expression for the inductor current to find other circuit quantities, such as current, voltage, power, or energy. The natural response of an RL...
use MATLAB functions to solve this problem
The current, i, in a series RLC circuit when the switch is closed at t 0 can be determined from the solution of the V 2nd-order ODE to v t-0 d2i ndi 1 where R, L, and c are the resistance of the resistor, the inductance of the inductor, and the capacitance of the capacitor, respectively. (a) Solve the equation for i in terms of L, R, C, and t, assuming that at...
၀ရ R - + vo(t) v(t) C Figure Q7 (a) 07 (a) A second order RLC circuit is given in Figure Q7 (a). Determine; (i) the time domain input-output relationship of the RLC circuit, (3 marks) (ii) the frequency response, H(W) of the circuit, (3 marks) (iii) the impulse response, h(t) given that R = 12, C = 1 F and L = 2 H. (4 marks) (b) An input vi(t) = e-ztu(t) is passed as the input to the...
Determine the system response y(t) for h(t)=u(t)+u(t-2) and x(t)=u(t). [Hint: use Laplace Transform multiplication: L[x(t)h(t)) = x(s)H(s). Useful Formula: Fourier Transform: F[f(t)] = F(w) sof(t)e-jw dt Inverse Fourier Transform: F-1[F(w)] = f (t) = 24., F(w)ejwidw Time Transformation property of Fourier Transform: f(at – to). FC)e=itoch Laplace Transform: L[f(t)] = F(s) = $© f(t)e-st dt Shifting property: L[f(t – to)u(t – to)] = e-toSF(s) e [tuce) = 1 and c [u(e) = )
1. For a system described in Figure 1. x(t) - input voltage, y(t) - output voltage. (a) Determine Continuous Time (C.T.) "Math Model" when R = 1/3 121, L = 1/2 [F], and C = 1 [F]. (b) Fine "Zero Input Response". y zit. for the C.T.system. when y(0) = 1 [V], y'(0) = 2 IV (c) Draw "Zero Input Response". y_zi(t) with respect to time 1 (2-D graph) (d) Find impulse response, h(!). of the Continuous Time (C.T.) system....
{ <N> : L(M) contains a string starting with a). Rice's theorem can be F 20, L used to prove that LD. T L(M2) >. Rice's theorem can be used to prove T F 21. L that L D. <M,, M2> L(M,) 22. L-( <M,M> : L(M) = L(M2) }, and R is a mapping reduction function from H to L. It is possible that R retur a TM. T F ns <M#>, where M # is the string encoding...
1. Response of the RL circuit - After having been in position 1 for a long time, the switch in the circuit below is moved to position 2 at the time t = 0. Given that Vo = 12 V, R1 = 3092, R2 = 12092, R3 = 6022 and L = 0.2 H, determine; a) iz(0-) and vi(0-) b) iz(0) and vi(0) c) il(o) and vi(0) d) il(t) for t20 e) vi(t) for t20 RU AN
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