A series RLC ac circuit has R = 425 2, L = 1.25 H,C = 3.50µF, w = 377s ! and AVnor = 150 V.Find the maximum voltage across the capacitor. %3D %3D %3D %3D max
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Q: Question 12 A series RLC ac circuit has R = 425 LL = 1.25 H,C = 3.50µF.w = 377s and AVmax = 150 V.…
A: Hey dear using formula for impedance and ohm's law
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- A two-part problem concerning resonance in an RLC series circuit. a. Calculate the resonant angular frequency of an RLC series circuit for which R = 20 Ω, L = 75 mH, and C = 4.0 uF. b. Does the resonant angular frequency increase, decrease, or stay the same if the resistance is changed to 300 Ω? Does changing this resistance have any other effect on the circuit? Explain.Refering to the figure (AC bridge which used to calculate the unknown capacitor ): if Lx =70 cm and Cx2 = 100μF, Cx1 =200uF then Cx2 equal to : Cx1 Cx2 Lx Oscilloscope wwwwww Ls 12 ○ a. 100μF O O b. 700μF O c. 300μF O d. 200μFA sinusoidal voltage with AVmax= 120 V and frequency w = 120 rad/s is applied to a series RLC circuit with L = 20 mH, C = 160 µF and R = 40 Q. Calculate the impedance and the maximum current in this circuit. %3D
- 10 Consider a series RLC circuit where the resistance R = 957 Q, the capacitance C = 2.25 µF, and the inductance L = 35.0 mH. %3D %3D Determine the resonance frequency wo of the circuit. rad/s What is the maximum current Imax when the circuit is at resonance, if the amplitude of the AC driving voltage is 24.0 V? Imax =Consider the RLC series circuit shown in the figure below where R = 420Ω, L = 75 mH, and C = 0.750 µF. The current in the circuit is given byi(t) = I cos[(9050 rad/s)t], where I is the amplitude current. Find the phaseshift between the source voltage relative to the current in the circuit.Q02
- The mains ac supply in some countries is 110 V r.m.s at 50 Hz (sinusoidal). How much time will take one cycle of this ac supply? Select one: a. 0.02s b. 50s C. 314 s С. d. 0.00318In a simple AC circuit shown on the right, C = 0.0045 F, L = 1.4 H, R = 45 Ω, and ΔV = ΔVmaxsin(ωt), where ΔVmax = 5.5 V and ω = 45 rad/s. a. Calculate the numerical value of Z in ohms. b. Calculate the numerical value of Imax in A. c. Calculate the numerical value of φ in radians.Refering to the figure (AC bridge which used to calculate the unknown capacitor): if Lx =50 cm and Cs =1000μF, Cx1 =250µF then CX2 equal to : Answer Cx1 AC D Cx2 12 Lx Oscilloscope Ls 1 LS 12 wwwwwww B a. 1500 µF b. 750 μF C. 1500 pF d. 667 nF