Figure 1913d 24 Y 13150 340 E1P A muitiloop circuit is given. t is not necessgy...
A multiloop circuit is given.
It is not necessary to solve the entire circuit. In the figure
shown, the current I2 is closest to
\(R_{1}=7 \Omega, R_{5}=4 \Omega, R_{6}=2 \Omega, I_{5}=5 \mathrm{~A}, I_{6}=1 \mathrm{~A}\)A multiloop circuit is given. It is not necessary to solve the entire circuit. In the figure, the current \(I_{2}\) is closest to:
The inductor current in the circuit shown in Figure is given by i(t)-5 + 11 e-4tA for t 2 0 Determine v(t) for t > O. 84 Ω 14H 84 Ω D10 A 84 Ω e-4t y for t20 2 Answer: v(t) -
Given a RL circuit as in Figure Q2 (a) with input for the circuit is vi(t) and output is vo(t). L1 il(t) R1 il(t) + + vi(t) L2 R2 v.(t) Figure Q2 (a) Show that the RL circuit in Figure Q2 (a) can be represented by the following state-space representation: di,, (t) -(R+R) L dt di,, (t) dt R₂ R L, 1.t -R, L. (1) L2 8-6 L, V. (t) L v.(t)=[R, R)
In the circuit given below, V = 45 V and / = 9u(t) A. Find i(t) fort > 0. 10 22 www lico i(1) V 10 mF 4092 - 4H The current equation i(t) = [E+ (A091)+(Best) A, where A = B= S1 = s2 = and E= In the circuit given below, R=40. Find for t> 0. 492 ta X R WWW HH 1=0 / F 60 V H O 19 = -7.50 + [7.50 COS(8,731 +9.556 sin(8,731 ]e-11121...
b) For e circuit shown in Figure 4, the switch S is closed at t = 0. the voltage v (t) across the inductor L, given that v(t) = Vsin2nt ft. R = 100 O [6 points) Calculate the voltage v, (t) ac L = 318.3 mH and f = 50 Hz. Figure 4.
P4.67 Solve for i(t) for t > 0 in the circuit of Figure P4.67 with R-500. given that i(0+) 0 and v(0+) 20 V. [Hint: Try a particular solution of the form (1) = A cos(100r) B sin(100r).] t=0 I H 20 sin(1001) i(t) It(r) 100 ?F Figure P4.67
Problem 07.055 - RL circuit with dependent source Find y(t) for t= 0 and t> 0 in the given circuit. Assume L = 1.5 H. 32 § 89 4ie A 20 200 24 V 20 V + V. The voltage for t = 0 is The voltage for t> 0 is v(t) = ett u(t) v.
Please solve algebraically
Question 4. Consider the circuit in Figure 4. Suppose v(t)cos(wt). Given the values of R, L and C, find w for which the amplitude of the current i(t) attains its maximum value. Figure 4: Circuit for Question 4.
Solve the given integral equation or integro-differential equation for y(t). t y (t) + (t - vy(v) dv = 8t, y(O) = 0 0 y(t) =