Harjeet's Synergistic Trigonometric Identities

  • Unique Paper ID: 168281
  • Volume: 11
  • Issue: 5
  • PageNo: 257-263
  • Abstract:
  • In this paper, we present three novel trigonometric formulae derived by summing two or more trigonometric ratios. These formulae offer a new perspective on classical trigonometric relationships, providing simplified expressions for specific combinations of angles. The derivations are grounded in fundamental trigonometric identities, and their validity is demonstrated through various proofs and applications. This discovery contributes to the broader understanding of trigonometric functions and offers potential for application in advanced mathematical problems and geometrical computations. The formulae are explored in both theoretical and practical contexts, highlighting their relevance in modern mathematical analysis.

Copyright & License

Copyright © 2025 Authors retain the copyright of this article. This article 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.

BibTeX

@article{168281,
        author = {Harjeet Singh},
        title = {Harjeet's Synergistic Trigonometric Identities},
        journal = {International Journal of Innovative Research in Technology},
        year = {2024},
        volume = {11},
        number = {5},
        pages = {257-263},
        issn = {2349-6002},
        url = {https://ijirt.org/article?manuscript=168281},
        abstract = {In this paper, we present three novel trigonometric formulae derived by summing two or more trigonometric ratios. These formulae offer a new perspective on classical trigonometric relationships, providing simplified expressions for specific combinations of angles. The derivations are grounded in fundamental trigonometric identities, and their validity is demonstrated through various proofs and applications. This discovery contributes to the broader understanding of trigonometric functions and offers potential for application in advanced mathematical problems and geometrical computations. The formulae are explored in both theoretical and practical contexts, highlighting their relevance in modern mathematical analysis.},
        keywords = {Trigonometric Identities, Trigonometric Relations, Trigonometric Simplification, Trigonometric Equations},
        month = {October},
        }

Cite This Article

  • ISSN: 2349-6002
  • Volume: 11
  • Issue: 5
  • PageNo: 257-263

Harjeet's Synergistic Trigonometric Identities

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