Show that perturbing an RLC circuit (like the one in the figure) in balance, evolves like a damped oscillator. a) What is the natural frequency of its oscillations? b) What is the characteristic damping time? c) Calculate the above values for a circuit with R = 2 Ω, C = 10^−3 F, L = 0.1 H.

An L-R-C series circuit has L = 0.300 H and C= 4.00 μF. Part A Calculate the angular frequency of oscillation for the circuit when R = 0. W = Submit Part B What value of R gives critical damping? Express your answer with the appropriate units. Submit Part C ΨΓ ΑΣΦ ▬ R= Value W = Request Answer Submit μA Request Answer Π ΑΣΦ 3 Units Request Answer www F What is the oscillation frequency w when R has half of the value that produces critical damping? ? ? rad/s ? rad/s

Pls help me asap with the given question and make sure is correct 100%. For related problem-solving tips and strategies, you may want to view a Video Tutor Solution of An R–L–C circuit. Part A. Compute the impedance of a series R-L-C circuit at angular frequencies of ω1=�1= 1000 rad/srad/s , ω2=�2= 780 rad/srad/s and ω3=�3= 450 rad/srad/s . Take R� = 250 ΩΩ ,  L� = 0.860 HH and C� = 1.85 μF�F . Express your answers in ohms separated by commas.   Part B.  What is the phase angle of the source voltage with respect to the current when ω� = 1000 rad/srad/s? Express your answer in degrees.

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Use the info given in this figure for the series RLC circuit to determine the phase angle between the current and voltage

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