An LC circuit with a 5.01 pF capacitor oscillates in such a manner as to radiate at a wavelength of 3.26 m. a) What is the resonant frequency? Hz b) What inductance is in series with the capacitor? µH

An LC circuit with a 5.01 pF capacitor oscillates in such a manner as to radiate at a wavelength of 3.26 m. a) What is the resonant frequency? Hz b) What inductance is in series with the capacitor? µH

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

Calculate the inductance of an LC circuit that oscillates at 120 Hz when the capacitance is 8.97 µF. H
An RLC circuit has a capacitance of 0.35 µF . Part A What inductance will produce a resonance frequency of 91 MHz ? Express your answer using two significant figures. ΑΣφ ? L = H Submit Request Answer Part B It is desired that the impedance at resonance be one-fifth the impedance at 11 kHz . What value of R should be used to obtain this result? Express your answer using two significant figures. ΑΣφ ? R = Ω
Phase Angle An AC Circuit has an inductor, a capacitor and a resistor. The inductor has a value of L = 62.00 mH, the capacitor has a value of C = 624.0 UF and the resistor has a value of R = 412.0 Ohms. The system has a frequency of f = 62.0 Hz. What is the phase angle of this system? Give your answer in degrees. Make sure to give your answer with an appropriate number of significant figures. Your Answer: Answer
Problem 8: An oscillating LC circuit has inductance L and capacitance C. The maximum charge on the capacitor during oscillations is qma a Part (a) Enter an expression for the charge on the capacitor, when energy is shared equally between the electric field in the capacitor and the magnetic field in the inductor. Form your expression in terms of qmax Part (b) Using the value qmax = 5 nC, find the charge on the capacitor, in nanocoulombs, when energy is shared equally between the electric field in the capacitor and the magnetic field in the inductor. Be careful with your charge units. Part (c) Enter an expression for the current through the inductor, when energy is shared equally between the electric field in the capacitor and the magnetic field in the inductor. Form your expression in terms of the inductance, L, the capacitance, C, and qmax Δ Part (d) Given the values qmax-5 nC, L 21 mH, and C 1.4 μF, find the current through the inductor, in amperes, when energy is shared equally…
A series RLC circuit consists of a 55 resistor, a 3.1 mH inductor, and a 510 nF capacitor. It is connected to an oscillator with a peak voltage of 4.5 V . You may want to review (Pages 915 - 918). Part A Determine the impedance at frequency 3000 Hz. ΨΕ ΑΣΦ Submit Part B Request Answer Determine the peak current at frequency 3000 Hz. VE ΑΣΦ Submit Part C www Request Answer P ? Determine phase angle at frequency 3000 Hz. Ω A
a
In an RLC series circuit, the voltage amplitude and frequency of the source are 240 V and 200 Hz, respectively, and: R = 800 N; L = 0.10 H; and C = 8.0 µF. a) What is the impedance of the circuit? Z = Ω b) What is the amplitude of the current through the resistor? Io = A c) What is the phase difference (in degrees) between the voltage and the current in the source? $ =
In an oscillating LC circuit with L = 46 mH and C = 3.0 μF, the current is initially a maximum. How long will it take before the capacitor is fully charged for the first time? Number i Units
A capacitor of capacitance 160 μF and an inductor form an LC circuit that oscillates at 11 kHz, with a current amplitude of 7 mA. What are the inductance, the total energy in the circuit, and the maximum charge on the capacitor? The inductance, L = Units . The total energy, U = Units . The maximum charge, Qmax = Units
The value of the rms current is most nearly A. 154 mA The current in the circuit is given by i(t) = I cos[(9580 rad/s)}), where I is the amplitude current. The voltage amplitude of the AC source is 112 V. B. 272 mA C. 384 mA D. 121 mA E. 334 mA R = 335 N C = 0.625 µF L = 75.8 mH
A 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 =