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You are given a series RLC circuit with L = 0.1H, C = 0.4uF, and R=1250...
2. Charge-up response of series RLC circuit. No energy is stored in the 0.1H inductor or...
2. Charge-up response of series RLC circuit. No energy is stored in the 0.1H inductor or the 0.4uF capacitor before the switch in the circuit shown in the figure below is closed. Find S2 Key= A 2800 1. 0.4uF - 3. Discharge response of series RLC circuit. The circuit had been in steady state prior to moving the switch at t=0. Find = Key = Space Key C1 0.44F For both circuits: a) Is the response underdamped, overdamped, or critically...
Function Generatr Inductor Model Ra R, Figure 1 Series RLC Circuit Preliminary This laboratory wi...
Function Generatr Inductor Model Ra R, Figure 1 Series RLC Circuit Preliminary This laboratory will demonstrate how varying resistance changes the natural response of a series RLC circuit (Fig. 1). The function generator is modeled as an ideal voltage source v(t) 5 u() V in series with source resistance Rs-50Q. After measurements using an LCR meter, the inductor is modeled as an ideal L 90 mH inductor in series with resistance RL-20Q. The capacitance is C-0.22 μF. 1) Calculate the...
8-2: (30) Consider the series RLC circuit driven by a source v = u(1). Determine the...
8-2: (30) Consider the series RLC circuit driven by a source v = u(1). Determine the response (0) to the unit step source. Consider these cases : R-40, R=522 and R. Rr wur ч- IH ty - uBv AF HI - + *Don't use "Laplace Transform".. I did not learn it * You can choose and use one you need among the next things - overdamped case critically damped case underdamped case step response
Determine if overdamped,underdamped, or critically damped For the circuit shown below, Vs-200V, R-30, R.-50. C -0.125pF...
Determine if overdamped,underdamped, or critically damped
For the circuit shown below, Vs-200V, R-30, R.-50. C -0.125pF and L-SmH. Find (a) the initial voltage across the capacitor 20. (b) the initial current through the inductor, lu(0). (e) the damping coefficient and resonant frequency . (d) the initial condition dvede , (e) the voltage across the capacitor (t) for the initial condition diu/dt , and the current through the inductor lu(t) for p R2 Voc
9. (12) Given the LRC circuit with L henries, R-10 ohms, C- farads and E(t) =...
9. (12) Given the LRC circuit with L henries, R-10 ohms, C- farads and E(t) = 50 cos t 30 volts, the charge q(t) satisfies the linear second order ordinary differential equation 2 dq1 dt2 (a) Find the charge q(t) if q(0) 100 coulombs and '(0)0 amperes. (b) Identify in q(t) the transient terms and, respectively, the steady state terms. Is the circuit overdamped, underdamped, or critically damped? E(t) Figure 1: Problem9.
RLC circuit in series A resistor R is connected in series to an inductor L and...
RLC circuit in series A resistor R is connected in series to an inductor L and a capacitor C, without any external emf sources. (a) Using the fact that the energy stored in both the capacitor and the inductor is being dissipated in the resistor, show that the charge on the capacitor q(t) satisfies the differential equation d^2 q/ dt^2 + Rdq/Ldt + q/LC = 0. This is the equation of a damped oscillator and it has a solution of...
5.) In the series RLC circuit shown in Figure 2, switches S1 and 52 both open...
5.) In the series RLC circuit shown in Figure 2, switches S1 and 52 both open at ta 0. Solve the differential equation for loop current 1(t) when the resistor R has a value of 2 Ohms. Be sure to show all work and specify values for alpha, wo , W d, 51, 52, (0), V(o), etc. if they are required for the solution (e.g. s1 and s2 are only needed for an overdamped solution. (300 pts) a - Wo=-...
0 in the series RLC circuit shown in Figure 2 switches 51 and 52 both open...
0 in the series RLC circuit shown in Figure 2 switches 51 and 52 both open at t -0. Solve the differential equation for loop current I (t) when the res has a value of 1 Ohm. Be sure to show all work and specify values for alpha, WO, W d, S1, S2, (o), V(o), etc. if they are required for the solution (e.g. s1 and s2 are only needed for an overdamped solution. (300 pts a: - Wo =...
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...
The switch in the circuit of Figure 1 has been in position A for a long...
The switch in the circuit of Figure 1 has been in position A for a long time. At t-0, it is moved to position B The resulting step response of the series RLC circuit is described by the r differential equation (1). Figure 1 dt L dt LC LC The solution to equation (1) has two components the transient response vt(t) and the steady state response, Vss(t) v(t)v(t)+ Vss(t) The transient response v(t) is the same as that for the...
2. Charge-up response of series RLC circuit. No energy is stored in the 0.1H inductor or the 0.4uF capacitor before the switch in the circuit shown in the figure below is closed. Find S2 Key= A 2800 1. 0.4uF - 3. Discharge response of series RLC circuit. The circuit had been in steady state prior to moving the switch at t=0. Find = Key = Space Key C1 0.44F For both circuits: a) Is the response underdamped, overdamped, or critically...
Function Generatr Inductor Model Ra R, Figure 1 Series RLC Circuit Preliminary This laboratory will demonstrate how varying resistance changes the natural response of a series RLC circuit (Fig. 1). The function generator is modeled as an ideal voltage source v(t) 5 u() V in series with source resistance Rs-50Q. After measurements using an LCR meter, the inductor is modeled as an ideal L 90 mH inductor in series with resistance RL-20Q. The capacitance is C-0.22 μF. 1) Calculate the...
8-2: (30) Consider the series RLC circuit driven by a source v = u(1). Determine the response (0) to the unit step source. Consider these cases : R-40, R=522 and R. Rr wur ч- IH ty - uBv AF HI - + *Don't use "Laplace Transform".. I did not learn it * You can choose and use one you need among the next things - overdamped case critically damped case underdamped case step response
Determine if overdamped,underdamped, or critically damped
For the circuit shown below, Vs-200V, R-30, R.-50. C -0.125pF and L-SmH. Find (a) the initial voltage across the capacitor 20. (b) the initial current through the inductor, lu(0). (e) the damping coefficient and resonant frequency . (d) the initial condition dvede , (e) the voltage across the capacitor (t) for the initial condition diu/dt , and the current through the inductor lu(t) for p R2 Voc
9. (12) Given the LRC circuit with L henries, R-10 ohms, C- farads and E(t) = 50 cos t 30 volts, the charge q(t) satisfies the linear second order ordinary differential equation 2 dq1 dt2 (a) Find the charge q(t) if q(0) 100 coulombs and '(0)0 amperes. (b) Identify in q(t) the transient terms and, respectively, the steady state terms. Is the circuit overdamped, underdamped, or critically damped? E(t) Figure 1: Problem9.
5.) In the series RLC circuit shown in Figure 2, switches S1 and 52 both open at ta 0. Solve the differential equation for loop current 1(t) when the resistor R has a value of 2 Ohms. Be sure to show all work and specify values for alpha, wo , W d, 51, 52, (0), V(o), etc. if they are required for the solution (e.g. s1 and s2 are only needed for an overdamped solution. (300 pts) a - Wo=-...
0 in the series RLC circuit shown in Figure 2 switches 51 and 52 both open at t -0. Solve the differential equation for loop current I (t) when the res has a value of 1 Ohm. Be sure to show all work and specify values for alpha, WO, W d, S1, S2, (o), V(o), etc. if they are required for the solution (e.g. s1 and s2 are only needed for an overdamped solution. (300 pts a: - Wo =...
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...
The switch in the circuit of Figure 1 has been in position A for a long time. At t-0, it is moved to position B The resulting step response of the series RLC circuit is described by the r differential equation (1). Figure 1 dt L dt LC LC The solution to equation (1) has two components the transient response vt(t) and the steady state response, Vss(t) v(t)v(t)+ Vss(t) The transient response v(t) is the same as that for the...
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