
please answer both parts! thank you Problem 5 (20 points (10 points each) 82 1,(t) 32...
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5. (10 points) For the circuit shown in Figure 2, compute the voltage across the load terminals. *Tip: use KVL 0.19 0.52 1 = 60/A 120/0° v VLOND LOAD Figure 2. Circuit for problem 5. 6. (15 points) A 60-Hz, single-phase source with V = 277230°volts is applied to a circuit element (a) Determine the instantaneous source voltage (b) Also determine the phasor and instantaneous currents entering the positive terminal if the...
Problem 10.6-19 4 H 2 4 m 3 15 2 vy(t) 27 1 = v(t) 3 vit) $ 20 mF + v.(t) The input to this circuit the voltage source voltage is vs(t) = 8 cos(2 t) V. First, represent the circuit in the frequency domain using phasors and impedances. next, Apply KCL at nodes 2 and 4 and arrange the results in matrix form to to obtain the node equations: Tatjo 0 T 13-1-ja VO [, 1-ja][M]-[:) Determine the...
Name: Section: Jan. 31, 2018 1. Consider the circuit shown in figure 1 (a) Write the mesh-current equations for the circuit. DO NOT SOLVE. (b) Write the node.voltage equations for the cireuit. DO NOT SOLVE 2. Consider the circuit shown in figure 2. The sinusoidal source is v,(04 sin (100t+90) volts (a) Transform the circuit to the frequency domain. (b) Use phasors with the mesh-current method to find the steady state expression for i(t). (c) Find the average power absorbed...
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Problem 4: 10 points Recall that for a normally distributed X ~ 11, ?2j, its moment generating function is: My (u) = EPI = emutaw, for any u. Suppose that a Gaussian process, X = {X(t) : t 0) , is presented as where B-(B(t) : t-0} is a standard Brownian motion. A process, Y(t)-ex(t), s known as geometric Brownian motion 1. Find the expected value of Y (t)....
(32 Points) Consider the following circuit 1. 30 Q 10Ω ww ww 5 Q 15Ω A. Redraw the circuit in your blue book and label the three loops in the circuit. B. Write Kirchhoff's voltage law equations for each of the loops you labeled in part C. Write a Kirchhoffs current law equation for node A. D. Using your equations from parts b and c, solve for the three unknown branch currents shown in the diagram. Л9 5Q 10Ω 15...
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Jan. 31, 2018 Name: Section: I. Consider the circuit shown in figure (a) Write the mesh-current equations (b) Write the for the circuit. D。~of SOL the circuit DO NOT SOLVE shown in figure 2. The sinusoidal source is the circuit to the frequency domain er the circuit (a) Transto with the mesh-current method to find thement (b) Use phasors with the mesh (c) Find the average power absorbed source is 、dt) = 2 sin (100t + 90") volts....
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1. Complex Numbers and phasor analysis can be used to solve many problems. For example if we want to determine the currents of each of the voltage sources in the following circuit, VI ov then we can use a technique called mesh analysis to write mesh equations that involve the currents of each source. Let libe the current of the voltage source vl = 2 cos(t), I be the...
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Problem IIA In the circuit shown in Figure IIA-(a), a load element (R ohm) is energized by a current source that varies with time as illustrated. FIGURE IIA + V = BI(t) + 12 Vit) C v(t) 1/2 T Vm a. Deduce the wattage W = (W1 + W1) corresponding to power supplied to the load over the total period of T sec (with W1 in the interval, t = 0 to T/2 and...
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6. [15 POINTS] Consider a passive low-pass filter as shown below. 1k2 + - m - + Vin(t) 1 mF Vout(t) a) Derive a transfer function for the above circuit. b) Derive a time-domain expression for the unit impulse response of the circuit. Also, plot the impulse response as a function of time. c) Derive a time-domain expression for the unit step response of the circuit. Also, plot the step response as a function...
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Please answer all parts, thank you Problem 3: Linear system for linear BVPs& Consider the linear BVP y(0) = -1 y(1)1 You will define a set of linear equations for yi, i-o, (y.* y(m), i = 0, ,n) and the Net of n(xk, is , n, where yi İs the approximate solution on node i with x-ih,i-0,n and h n is a fixed positive integer. (a) Write the forward difference approximation for y' on the nodes....