Modulus of rigidity of the helical spring

Keywords: Helical spring, harmonic oscillator, modulus of rigidity, Hooke's law, Newton's law

Abstract

In this laboratory practice, the constant of the helical spring in a mass-spring system is determined through the differential equation of the simple harmonic oscillator, in order to know the modulus of rigidity of the helical spring.

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References

Rao, S. S. (2012). Vibraciones Mecánicas. D. F. México: Pearson Education.

Sofronas, A. (2012). Case Histories in Vibration Analysis and Metal Fatigue for the Practicing Engineer. N. J. USA: John Wiley and Sons, Inc.

Russell Johnston E. R., DeWolf J. T. y Mazurek F. D. (2012). Mecánica de Materiales. D. F., México. Mc Graw Hill Education.

Nunes da Silva J. M., (1994), Renormalized vibrations of a loaded spring. Am. J. Phys. 62 (5), 423-426.

Christensen, J., (2004), An improved calculation of the mass for the resonant spring pendulum. Am. J. Phys. 72 (6), 721-848.

Published
2022-01-05
How to Cite
Ortiz-Domínguez, M., & Cruz, A. (2022). Modulus of rigidity of the helical spring. Ingenio Y Conciencia Boletín Científico De La Escuela Superior Ciudad Sahagún, 9(17), 64-76. https://doi.org/10.29057/escs.v9i17.7892