Version 1
: Received: 19 March 2024 / Approved: 21 March 2024 / Online: 26 March 2024 (02:48:26 CET)
Version 2
: Received: 29 March 2024 / Approved: 29 March 2024 / Online: 5 April 2024 (03:16:41 CEST)
How to cite:
Chew, P. Peter Chew Sum: Beyond Newton Sum in Quadratic Root Function Computations. Preprints2024, 2024031316. https://doi.org/10.20944/preprints202403.1316.v2
Chew, P. Peter Chew Sum: Beyond Newton Sum in Quadratic Root Function Computations. Preprints 2024, 2024031316. https://doi.org/10.20944/preprints202403.1316.v2
Chew, P. Peter Chew Sum: Beyond Newton Sum in Quadratic Root Function Computations. Preprints2024, 2024031316. https://doi.org/10.20944/preprints202403.1316.v2
APA Style
Chew, P. (2024). Peter Chew Sum: Beyond Newton Sum in Quadratic Root Function Computations. Preprints. https://doi.org/10.20944/preprints202403.1316.v2
Chicago/Turabian Style
Chew, P. 2024 "Peter Chew Sum: Beyond Newton Sum in Quadratic Root Function Computations" Preprints. https://doi.org/10.20944/preprints202403.1316.v2
Abstract
This study provides a comprehensive comparison of the Peter Chew Sum method and Newton's Sum in Quadratic Root Function Computations. Both methods offer significant advancements by alleviating the need for memorization of multiple formulas. However, when confronted with higher-order quadratic root functions such as the calculation of power 33. Newton's Sum method proves cumbersome due to its requirement of all previous answers for final computation, leading to increased steps and error risks. In contrast, the Peter Chew Sum method simplifies the computational process by requiring only a few previous answers, resulting in a more straightforward series of operations. We contextualize our analysis within the historical progression of mathematical techniques, highlighting the transformative leap represented by the Peter Chew Sum method in quadratic root function computations. Peter Chew Sum addressing the limitations of Newton's Sum , especially concerning higher-order functions such as the calculation of power 256. Furthermore, study demonstrates that the innovative approach of the Peter Chew Sum method not only simplifies complex computations but also fosters enhanced conceptual understanding among students. In conclusion, study findings underscore the profound impact of the Peter Chew Sum method on quadratic root function computations.
Keywords
Peter Chew Sum; Newton's Sum;Quadratic; Root; Function; Computations
Subject
Computer Science and Mathematics, Mathematics
Copyright:
This is an open access article distributed under the Creative Commons Attribution License which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
