In the circuitabove, use R,-802, R2 40, R'20,and y() 5640 V. Assume that element X is...
In the circuit above, use R,-6Q, R,-5Q, R,-8Q, and is()-320u(t) mA. Assume that element X is an inductor, with L-43mH. Determine the poles of I(s), where I(s) is the Laplace transform of i(t). There are two spaces below. Input the poles in any order. If there is only one pole, leave one of the spaces blank. s,- (ins-1) (in s-') SUBMIT ANSWER I've finished the exam.
Question 4. Refer to the circuit of Figure 4. R 802 50 uF с vi(t) v.(t) Figure 4 a) Draw the circuit in the Laplace domain, and then apply basic circuit theory in the Laplace domain to show that the Laplace transfer function H(s) defined for this system is: HS) V.(5) V (5) sta where a= RC [8 Marks] b) Use Laplace methods to determine the output voltage vo(t) when the input voltage is defined as: v (1) 40(1) The...
R2 + i R V X is [3pts] In the circuit above, use R1 = 322, R2 = 62, and iz(t) = -36u(t) – 84u(=t), in A. Assume that element X is an inductor, with L = 25mH. What are the values of the following quantities at the specified times? a. current i at t = 0 : A b. voltage v at t = 0+: V c. current i at t = 6.3ms: A
11 = 10 A R. = ? la = ? R2 = 40 V-= 20 V 1 = ? a) What is the resistance of R1? (2 marks) b) What is the current through R2? (2 marks) c) What is the current through the energy source? (2 marks) d) What is the total resistance in the circuit? (2 marks)
6. Given the D.E: y = 9y' + 20y = r(t) y(0) = 10 y'(O) = 2 that describes a circuit with input r(t). To find the impulse response of the system, h(t) you would: Y(S) i. Find = H(s) including the initial conditions, then find h(t) by taking the R(S) inverse Laplace transform. ii. Find Y(s) = H(s) with the initial conditions set to zero , then find h(t) by taking R(S) the inverse Laplace transform. iii. Give up...
PI : For circuit below v-20 V and R,-8 Ohm and R2-2 Ohm. Calculate voltage and power loss in each resistor in the circuit. (Use voltage division and P = (voltage*voltage) resistance)- You cannot use KVL, KCL or Ohms law) Ri R2 P2: For circuit below i = 50 A and R1 = 15 Ohm and R2 = 10 Ohm. Calculate current and power loss in each resistor in the circuit. (Use current division and P - (current*current) resistance) You...
Please provide every step in the procedure.Thanks V (t) Inductor (L) esistor (R) Let L = 0.1 H, Rı-8Q, R2-100, and V(t) = 120 V. Find the currents on the resistors as a function of time after the switch s is closed. You may use the following system and assume (O) 20)0: , di Lat + R14 = V(t) di where i = i1 + i2. Express the system in terms of the currents i1 and i2 and solve it...
A series RLC circuit has R = 802, L = 240 mH, and C = 5 mF. If the input voltage is v(t) = 114 cos 2t, find the current flowing through the circuit. Please report your answer so the magnitude is positive and all angles are in the range of negative 180 degrees to positive 180 degrees. The current flowing through the circuit is i(t) = cos(2t + ) mA.
8 H 2 Q iL Vs (t 22 1. vs (t) 2 V; this is a dc source. Solve using a simple circuit analysis method 2. Us (t) 2u (t) V; solve by writing and solving the differential equation for the circuit, as in Ch. 8. You = = 0 for t0. can assume that ir 2u (t) V; solve using the Thévenin method, as in Ch. 8. You can assume that i, = 0 for t< 0. 3. vg...
1) (40 pts total) Solving and order ODE using Laplace Transforms: Consider a series RLC circuit with resistor R, inductor L, and a capacitor C in series. The same current i(t) flows through R, L, and C. The voltage source v(t) is removed at t=0, but current continues to flow through the circuit for some time. We wish to find the natural response of this series RLC circuit, and find an equation for i(t). Using KVL and differentiating the equation...