Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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- transform the circuit in phasor domain representation a) Determine the value of branch current, I1 and I2b) Determine the value of voltage across resistor, R1, R2 and R3c) Determine the value of voltage across capacitor, C1 and C2d) Determine the value of voltage across inductor, L.arrow_forward1. Draw the DC equivalent circuit and upload it here. (You can use any method/tool to draw this) and use caption Figure 3. 2. Draw the AC equivalent circuit and upload it here. (You can use any method/tool to draw this) and use caption Figure 4.arrow_forwardSolve for Nodal analysis Find VsV(A)V(B)V(C)V(D)V(E)I(A)I(B)I(C)arrow_forward
- 2) a. For the circuit shown below, use the Branch Current Method to find an expression for i3 in terms of the circuit components. [ ans: i3 = -Va (R1 + R2)/ (RI R2 + R2 R3 +RI R3) ] b. Do at least two ranging checks on the answer of part a. c. Evaluate the voltage across R3 for the component values given. | ans: v = - 600 mV ] R, Values: Va = 1.0 v R1 = 100 2 R3 R2 = 200 2 R3 = 100 2 a. Use the Branch Current Method to derive an expression for v3 in the circuit below in terms of the other parameters of the circuit. (Hint: Solve for iz first.) W- R, ww | V,R, - V,(R, +R2)], V3= R3 R,R2 +R;R3+R,R3 [ans: b. Perform a units check on this equation. c. Perform one ranging check on this equation. wwarrow_forwardFor the circuit shown in the image: • What is the equation of node v1, node v2 and node v3. Response format: (A) v1 + (B) v2 + (C) v3 = D where A, B and C are complex numbers in rectangular format and D is a complex number in polar format. Constants X and Y have a value of: X = 3 and Y = 8 • And the value of each voltage, in other words the value of v1, v2 and v3 (give answer in a complex number in polar format) 2iz -jYN v1 V3 j4N 8260°V (+ 10230°Aarrow_forwardi need the answer quicklyarrow_forward
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