Relationship between Circle and Rectangle by Identity


Authors : Altaf Hussain

Volume/Issue : Volume 9 - 2024, Issue 9 - September


Google Scholar : https://tinyurl.com/4xp34m6r

Scribd : https://tinyurl.com/yhefmced

DOI : https://doi.org/10.38124/ijisrt/IJISRT24SEP894

Note : A published paper may take 4-5 working days from the publication date to appear in PlumX Metrics, Semantic Scholar, and ResearchGate.


Abstract : In this article, we shall know some identities for length of rectangle and breath of rectangle that truly defines the relationship between area of circle and rectangle. The expressed relation between circle and rectangle in terms of identity will lead to new theories and help in solving complex problems and will make concepts easier to remember and understand.

Keywords : Circle: A Round Shaped Closed Figure Having No Edge, Rectangle:- A Closed Figure Having 4 Segments As Its Sides, Area Of Circle = πr 2 Where π = 22 7 And R Is The Radius Of Circle, Circumference Of Circle = 2πr.

References :

  1. Bjärngard, B. E., & Siddon, R. L. (1982). A note on equivalent circles, squares, and
    rectangles. Medical physics9(2), 258-260
  2. Bartolini Bussi, M. G., & Baccaglini-Frank, A. (2015). Geometry in early years: sowing seeds for a mathematical definition of squares and rectangles. ZDM47(3), 391-405.

In this article, we shall know some identities for length of rectangle and breath of rectangle that truly defines the relationship between area of circle and rectangle. The expressed relation between circle and rectangle in terms of identity will lead to new theories and help in solving complex problems and will make concepts easier to remember and understand.

Keywords : Circle: A Round Shaped Closed Figure Having No Edge, Rectangle:- A Closed Figure Having 4 Segments As Its Sides, Area Of Circle = πr 2 Where π = 22 7 And R Is The Radius Of Circle, Circumference Of Circle = 2πr.

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