A Method for the Solution of Quadratic Equations Based On Difference of Squares

Authors

  • Eno John Akwa Ibom State Polytechnic, Ikot Osurua
  • Promise Asuquo Federal Polytechnic, Ukana
  • A. George Gregory Akwa Ibom State Polytechnic, Ikot Osurua

Keywords:

Discriminant, perfect squares, general solution, difference of two squares

Abstract

The paper reviews a procedure for the general solution of certain types of quadratic equations. Earlier Eno D. John (2017) showed of a quadratic equation can be obtained through a process that reduces the equation into a difference of two squares for  Under this review, we studied the implementation of the procedure when  Examples are given at the end of this work to demonstrate the method.

References

Aravind Narayan, (2013), Graphing the Complex Roots of Quadratic Functions on a Three-Dimensional Coordinate Space, IOSR Journal of Mathematics, 5(5), 27-36

Eno D. John, (2017), An Alternative Method for the Solution of Quadratic Equations, Akwapoly journal of Communication and Scientific Research, 2(1) 2016

Makbule Gözde Didiş Kabar, (2023), A Thematic Review of Quadratic Equation Studies in The Field of Mathematics Education, Participatory Educational Research (PER) Vol.10(4), pp. 29-48

Nayak T. and Dash, T. (2013). Solution of Quadratic Equations using Genetic Algorithm, Proceedings of national Conference on AIRES. http:arxiv.org/ftp/arxiv/papers/1306

Parent J. S. S. (Students’ Understanding of the Quadratic function: Learning from Students’ Voices, Dissertation, University of Vermont, schorlarlyworks.uvm.edu

Parker, G. W. (1977). Projectile Motion with Air resistance Quadratic in Speed, American Journal of Physics, 45(7), 606 – 610

Sergey, G. (2006). The Maynard Smith Model of Sympatric Speciation, Journal of Theoretical Biology, 239, 172 – 182

Rich, B. & Schimdt, P. (2004). Schaum Outline of Theory and Problems of Elementary Algebra, Magraw Hill Company.

Stroud, K. A. and Booth, D., (2001), Engineering Mathematics, Fifth Edition, Palgrave New York

Downloads

Published

2024-06-04

How to Cite

John, E., Asuquo, P., & Gregory, A. G. (2024). A Method for the Solution of Quadratic Equations Based On Difference of Squares. Journal of Research in Education and Society (JRES) , 15(1), 32–38. Retrieved from http://icidr.org.ng/index.php/Jres/article/view/1053

Issue

Vol. 15 No. 1 (2024): Journal of Research in Education and Society

Section

Articles

License

Copyright (c) 2024 Journal of Research in Education and Society (JRES)

Creative Commons License

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.