For the simple network of Figure Q3.1, find the voltage across C2 after each capacitor has charged toits final value The supply voltage is 93.7 V C, = 004 µF C2 = 0 08 µF Give your answer in volts,correct to 2 decimal places.2 kl4 kN0.04 uF 0.08 µFFigure Q3.1.Answer:NEXT PAGE A copper wire carries a current from west to east. Assume the magnetic field of the earth at thislocation to be horizontal and directed from south to north with a magnitude of 7.0E-5 T. How muchcurrent would make the magnetic force on the wire equal in magnitude to the gravitational force on thewire for a length of 40 m of wire? The density of copper is 8.92 x103 kg/m and the cross-sectionalarea of the wire is 5.0E-6 m2. Give your answer in amperes, correct to three decimal places.Answer:NEXT PAGE

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Answered: 2 kl 4 kn 0.04 uF 0.08 µF Figure Q3.1.

Engineering

Electrical Engineering

2 kl 4 kn 0.04 uF 0.08 µF Figure Q3.1.

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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A potential difference of V = 58.0 V is applied across a circuit with capacitances C1 = 4.7 nF, C2 = 3.1 nF, and C3= 1.3 nF, as shown in the figure.a) What is the magnitude and sign of q3l, the charge on the left plate of C3 (marked by point A)? b) What is the electric potential difference, V3, across C3? c) What is the magnitude and sign of the charge q2r, on the right plate of C2 (marked by point B)?
In the circuit in the figure, E1=E2= 12V, E3=6V,R1=8 OHM,R2=8 OHM,R3=4 OHM,R4=12 OHM,R5=6 OHM,C1= 4, C2=6 microfarads and the circuit is stable. Accordingly, what is the ratio of the charge q1 of the capacitor C1 in the circuit to the charge q2 of the capacitor C2? Which terminal of capacitor C1 is positive, A or B?
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Consider the mutually coupled inductors shown in Figure 3.25(a), with a short connected across the terminals of L2. Derive an expression for the equivalent inductance seen looking into the terminals of L1.
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