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Q: 1. In the circuit shown in the figure, R1 = R2 = 2kN, C1 = 500µF, C2 = 1000µF, C3 = 1000µF, and 50V.…
A: R1 = 2000 ohm R2 = 2000 ohm C1 = 500 μF C2 = 1000 μF C3 = 1000 μF E = 50 volts
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A: Step 1:
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A: The solution can be given as follows:-
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- 5. An electric circuit contains a resistance R and a capacitor C in series, and a battery supplying a time-varying electromotive force (or voltage) V(t). The charge q on the capacitor therefore obeys the following differential equation: Rdq + 2 = V(t). dt Assuming that initially there is no charge on the capacitor, and given that V(t) Vosinut, where V₂ and w are some constants, find the charge on the capacitor as a function of time. = Hint: You may have to do integration by parts twice to evaluate the following inte- gral: feRc sin(wt)dt.d. An RC circuit has a resistance of 20, a capacitance of 50µF, and is connected to a battery of 5V. What| will be the capacitor's maximum charge and about how long will it take to charge it to 99% of its maximum value?The following resistors are connected in a DC circuit: R₁ = 214 2 R₂=182 2 R3 = 335 2 . . a. Calculate the total resistance if each resistor is connected in series. b. Req= BB 2 Ω Calculate the total resistance if each resistor is connected in parallel. Req= 52
- 102 C 3. For the circuit at right, find: 102 Paralel (a) The current at pts. A, B, C, D, & E. The power dissipated by each resistor. (c) The power supplied by the battery. (d) The potential differences VB- VA, Vc- VB, VD-Vc, VE-VA. 100 V E1F IF 6V 6 V 10 (A) (B) Figure 1:In the figure, these three resistors are connected to a voltage source so that R2 = 4.25 Ω and R3 = 9.5 Ω are in parallel with one another and that combination is in series with R1 = 1.5 Ω. Answer both questions below: A) Calculate the power being dissipated by the third resistor R3, in watts. B) Find the total power supplied by the source, in watts.
- 2. A 0.30-m-long metal bar is moving to the left at constant speed of 20 m/s perpendicular to a uniform 2.0 T magnetic field. The bar rides on parallel metal rails connected through a 6.00 resistor, so the apparatus makes a complete circuit, as shown in the figure below. Ignore the resistance of the bar and the rails.In an RC circuit, if we change the resistance to one with a higher value, we would expect that: A. The area under the curve changes B. Capacitor discharges faster C. The capacitor takes longer to achieve Q max D. Change the Vc voltage when the capacitor charges