Super Linear Iterated Method for Solving Non-Linear Equations

Authors

  • U. K. QURESHI
  • M. Y. ANSARI
  • M. R. SYED

DOI:

https://doi.org/10.26692/surj-ss.v50i1.1310

Keywords:

Non-Linear Equations, two-point methods, number of iterations, rate of convergence, accuracy .

Abstract

In this paper a super linear iterated method has been suggested for solving non-linear equations. The proposed super linear method is very much effective and convenient for solving non-linear equations, and it is a derivative free two-point method. The proposed iterated method is derived from Newton Raphson Method and Taylor Series. We have observed in numerical outcome is that the super line a rmethod is rapidly converge with the assessment of Bisection Method, Regula-Falsi Method and Secant Method. Its hypothetical out comes and efficacy is inveterate by Numerical problems. Throughout the study, it has been perceived that the developed super linear algorithm is a decent attainment for estimating a single root of nonlinear equations.

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Published

2020-05-01

How to Cite

U. K. QURESHI, M. Y. ANSARI, & M. R. SYED. (2020). Super Linear Iterated Method for Solving Non-Linear Equations . Sindh University Research Journal - SURJ (Science Series), 50(1). https://doi.org/10.26692/surj-ss.v50i1.1310