Find v(t) for t> 0 in the given circuit. Assume / = 4u(t) A. t=0 1H...
Obtain v(t) for t> 0 in the given circuit. Assume v;= 110 V. F1 F 102 TE The value of v(t) = A cos (Bt + Cu(t) V where A = BOV and C =
Calculate i(t) for t> 0 in the given circuit. Assume A = 35[1 – u(t)] V. + V - 1 F 16 A +1 H 592 The value of i(t) = (A) cos (Ct + Dº)u(t) A where A = C= and D =
Find i(t) for t> 0 in the given circuit. Assume v;= 34 V. t=0 10 22 6022 [i(t) 1 mF Vi + 40 Ω 2.5 H O (0) = –10.88te-20+ (0) A i(t) = -27.20 te-20tu(t) A i(t) = 13.60te-20tu() A O i(t) = –17.00 te-20t4() A
Given the circuit in Figure 8.6, find vc(t) for all t>0. t=0 102 20 V * vc(t) 1/10 F 10H Figure 8.6
In the given circuit, identify (0) and i(t) for t> 0. Assume 10) = 0 V and 1(O) = 2.50 A. + 5u(t) A 222 v+0.5 F ell 1 H [3.780 e-t2cos(1.3229t - 90°)]u(1) V [5 + 2.67252 e-t2cos(1.3229t - 200.79] A [0 – 2.67252e-t2cos(1.3229t – 200.7°)] A [5 – 2.67252e-t/2 cos(1.3229t+ 200.79] A [2.673e-t2cos(1.3229t – 90°)]u(0) V [1.336e-t2 cos(1.3229t+ 90°)]/(t) v
Find 1.(t) for t>O in the given circuit. 222 + V 12 1F 7.5e-2 V (+ 4.5u(-1) V 0.5v. + 1110 O [1.0714e-2t – 2.572e-t2cos(1.1181) + 4.791e-#2sin(1.1184] (1) A [-1.0714e-2t – 2.572e-t2cos(1.118t) + 4.791e-2sin(1.1181]u(t) A O [1.0714e-2t – 4.791e-t2cos(1.1186) + 2.572e-t2sin(1.1184]u(t) A O [1.0714e-2t + 2.572e-t2cos(1.1181) – 4.791e-t2sin(1.1189],(0) A
2. Assume steady-state conditions exist at 0. (a) Find the differential equation for it(t) for t> 0 for the circuit below (b) Find the form of the solution (c) Find the initial conditions (d) Evaluate the coefficients for the solution. 4A 7 A 3. Find the voltage across the capacitor as a function of time. 30Ω 4u(t) A + 5A 3 H 27
(2) The circuit is at steady state for t<0. Find v(t) for t>0. Answer t=0 ZF Navt)14 T
1. Find v(t) fort> 0 in the circuit in below: t=0 222 w 622 w + 10V 2 F +1 50 V Assume the switch has been open for a long time and is closed at t=0.
In the circuit given below, V = 28 V. Find it for t> 0. 32 1 H iſt) 40u(t) A 192 V 40 mF O 10 = [8.729 sin(4.5830e-29410) A O 10 = [218.232 cos(4.5831)e-2940 A it = [218.232 sin(4.5831e-2]40) A O 10 = [8.729 COS(4.583 18-2010 A