Problem 4.1
For the circuit shown in figure 4.1, there is no initial energy storage and v = 10u(t) V
Please explain clearly! Thanks!
Problem 4.1 For the circuit shown in figure 4.1, there is no initial energy storage and v = 10u(t) V Please explain clearly! Thanks! Problem 4.1 2.5 H For the circuit shown in figure 4.1, there is no...
Problem 4.1 For the circuit shown in Fig. 4.1, there is no initial energy storage. Draw and label the circuit in the s- domain and use it to determine H(s)=V_(s)/Vsrc(s). Using H(s) and given: (a) vsrc(t)= e'u(t) V, find vo(t) using the inverse Laplace Transforms. (b) vsrc(t)=2 cos 2t V, determine the steady state output volt). 0.502 122 1н + USRC 1 F V, 22 VO Fig. 4.1
For the circuit shown in Fig. 4.1, there is no initial energy storage. Draw and label the circuit in the s domain and use it to determine H(s)=Vo(s)/Vsrc(s). Using H(s) and given: (a) vsrc(t)= e'u(t) V, find vo(t) using the inverse Laplace Transforms. (b) vsrc(t)=2 cos 2t V, determine the steady state output vo(t). + 0.50, 1H 192 w + + + USRC 1 F V, 212 vo
Problem # 1: Consider the circuit of Fig. 1: a) If vc(0) 8 V and i,(t) 40 S(t) mA, find Vc(s) and vc(t) fort>0 b) If ve(0) 1 V and ) 0.2 e u(t) A, find Vc(s) and v(t) fort>0 Problem #2: The circuit in Fig. 2 is at steady-state before t-0. a) Find V(s) and v(t) for t>0 b) Find I(s) and i(t) for t>0 5 S2 10 - 10u(t) V 6 H v(t) i(t). 130 F Figure 1...
10-76 The circuit in Figure P10-76 is shown in the t domain with initial values for the energy storage devices. (a) Transform the circuit into the s domain and write a set of node-voltage equations. (b) Transform the circuit into the s domain and write a set of mesh-current equations. (c) With the circuit in the zero state, use symbolic operations in MATLAB to solve for the node voltages. UR ) R W Vol a ich Llo_c() W VAT) yp)...
Ri R2 Vi 5Ω 10Ω 10 V 10 Figure 1: The circuit of Problem 1 Find V2(t) for all time t20 for the circuit shown in Fig. 1 with initial conditions Vi(0) 3V anc ½(0) = 1 V. Ri R2 Vi 5Ω 10Ω 10 V 10 Figure 1: The circuit of Problem 1 Find V2(t) for all time t20 for the circuit shown in Fig. 1 with initial conditions Vi(0) 3V anc ½(0) = 1 V.
12 Problem 4.2 For the circuit shown in Fig. 4.2, the switch has been closed for a long time and was open at t=0. Fort, (a) Obtain the circuit in the s-domain (b) Determine the current 13(s) (e) Determine for iz(t). 16 H t = 0 52 otom 10 H 52 5 V 8H M Fig. 4.2
In the critically damped circuit shown in the figure below, the initial conditions on the storage elements are iL(0) = 2 A and vC(0) = 5 V. Determine the voltage v(50 ms). Please show all work, thank you. In the critically damped circuit shown in the figure below, the initial conditions on the storage elements are i(0) = 2 A and vc0) = 5 V. Determine the voltage v(50 ms). + + il(0) vc( 0+ 0.01 F v(t) 3 1002...
For the underdamped circuit shown in the accompanying figure, determine the voltage v(t) if the initial conditions on the storage elements are i_(0) = 4 A and vc(O) = 10 V. il(0) 2H] v(t) 50 Tuco) 1/40 F Please put all numbers as integers. Click here to enter or edit your answer v(t) =
2r() V and the capacitor initially stores zero energy. (a) Write the time-domain loop equation in terms of the current io). b) Obtain the s-domain representation of this integral equation. (c Solve for io. 50. The s-domain representation of the voltage source in Fig. 14.16 is V, (s)- İ V. The initial voltage across the capacitor, defined using the 200 mF i() passive sign convention in terms of the current i, is 4.5 V. (a) Write the time- domain integral...
Consider the circuit below, we can show: 522 10u(-1) V 2012 05H3, i(t)= 2e-8t u(t) A The steadystate inductor energy for t> 0 is 1 The initial inductor power p(0) = 16 W The steady-state inductor energy fort > O is OJ