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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 between the electric field in the capacitor and the magnetic field in the inductor.

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 between the electric field in the capacitor and the magnetic field in the inductor.

Physics for Scientists and Engineers: Foundations and Connections
Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter33: Inductors And Ac Circuits
Section: Chapter Questions
Problem 75PQ
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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 between the electric field in the capacitor and the magnetic field in the inductor.
Transcribed Image Text: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 between the electric field in the capacitor and the magnetic field in the inductor.
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