Resonance is an important, and rather dramatic, phenomenon in physics. The mechanical case of a mass-spring oscillator is generally the first example that students encounter in introductory courses. In electromagnetism, the resonance in driven RLC circuits is presented in analogy with mechanics, since the mathematical equations describing them are similar. In this work, the resonance phenomenon is approached by means of the graphs of the power as a function of time, something unusual in textbooks on electricity. The maximum absorption of energy by the circuit at resonance is emphasized, using the mathematical solutions for this oscillation. The meanings of power delivered by the external source and energy absorbed by the system are highlighted by means of both the physical interpretation of the equation for P(t) and the graphs of the power vs. time.
Skip Nav Destination
Article navigation
April 2020
PAPERS|
April 01 2020
Driven Series RLC Circuit and Resonance: A Graphic Approach to Energy
Fabiana Botelho Kneubil
Fabiana Botelho Kneubil
Instituto Educacional Futuro da Ciência (IEFC)
, Sao Paulo, Brazil
Search for other works by this author on:
Phys. Teach. 58, 256–259 (2020)
Citation
Fabiana Botelho Kneubil; Driven Series RLC Circuit and Resonance: A Graphic Approach to Energy. Phys. Teach. 1 April 2020; 58 (4): 256–259. https://doi.org/10.1119/1.5145472
Download citation file:
Sign in
Don't already have an account? Register
Sign In
You could not be signed in. Please check your credentials and make sure you have an active account and try again.
Pay-Per-View Access
$40.00
Citing articles via
Theoretical and Experimental Analysis of Tethered Buoys
Hans C. Mayer
Direct Observations and Measurements of Single Atoms
Natascha Hedrich, Ilia Sergachev, et al.
Where Is Half of the Universe?
Don Lincoln
Related Content
A Wireless Li-Fi-Based Signal Generator and Its Use in a Series RC Circuit
Phys. Teach. (September 2024)
Voltage decay in an RLC circuit is not what is taught: An advanced laboratory exercise
Am. J. Phys. (March 2024)
On the ubiquity of classical harmonic oscillators and a universal equation for the natural frequency of a perturbed system
Am. J. Phys. (December 2021)
Energy-mass equivalence from Maxwell equations
Am. J. Phys. (April 2022)