Consider the diagram of the following figure: Determine the charge voltage and energy of each of the capacitors. Make and complete your data table, if the voltage is 300 V C HF C₁ = 30 C₂=60 C₁=22 Ca=74 C₁=32 q μC V V 3 3 W 300 60μ 22NF C2 C3 30MF HH C1 C4 74 MF 3 CS C6 45AF

The shown circuit is connected for a very long time with all capacitors were initially unchargod. The final charge on C and C2 are Q1 nd 02. respectively. You are given that C 2C2. Ey E and Ey- 17 E. Find the ratio QQ1. R Es

Find the equivalent inductance of the circuit shown in the figure. 0.06 H 0.04 H 0.06 H 0.06 H

AC 15. What would the equivalent resistance be of a 159 uF capacitor? 16. What is the RMS voltage of a circuit if the peak voltage is 170 volts? 17. If the RMS voltage is 240 volts AC, what is the peak voltage? 18. What is the formula for finding an inductors equivalent resistance? 19. What is the equivalent resistance of an inductor with 0.17 henrys? 20. What is the symbol of an AC power source? 21. What is the equivalent inductance of a parallel circuit with a 0.01L, 0.02L, and 1.7L inductor? 22. What is the equivalent inductance of a series circuit with a 0.03L, 0.04L, and 1.6L inductor? 23. A transformer with a primary voltage of 480 volts and a turns ratio of 2:1 will have what secondary voltage? 24. A Power Network is comprised of what three components? 25. What is the main difference between a fuse and a circuit breaker?

What benefits are there the electrical industry to install capacitors in inductive circuits?

Obtain the equivalent capacitance in pF. Determine the charge Q1 (nC) at the capacitor C1.  Determine the charge Q2 (nC) at the capacitor C2. Determine the charge Q4 (nC) at the capacitor C4. Solve the voltage (V) across C1. Solve the voltage (V) across C2.  Solve the voltage (V) across C3. Solve the voltage (V) across C4.  use 2 decimal places for the answer

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Consider three charged capacitors connected as shown in the figure where C1=6 µF ,C2=2 µF, and C3=3 µF. The charge on C1 is Q1= 30 µC. Find the charge Q3 (in µC) on C3. C2 C3

R1 R2 R3 10V Compute the energy stored in the capacitor in micro-Joules given the following component values R1=30 R2-8 2 R3=3 2 L=3.2 mH C-6.1HF Note: Round your answer to the nearest single digit decimal place. Your answer should be in micro-Joules. For example.

An R-C series circuit has a supply voltage of 100 V. The resistance is 200 ohms and the capacitance is 0.0001 Farad. Solve for the current "i" at any time "t". Solve for the charge "q" at any time "t".