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Showing all 4 results
Sastry, K. R. S. – Mathematics and Computer Education, 2007
This paper takes a known point from Brocard geometry, a known result from the geometry of the equilateral triangle, and bring in Euler's [empty set] function. It then demonstrates how to obtain new Brocard Geometric number theory results from them. Furthermore, this paper aims to determine a [triangle]ABC whose Crelle-Brocard Point [omega]…
Descriptors: Geometric Concepts, Number Concepts, Geometry, Theories
Sastry, K. R. S. – Mathematics and Computer Education, 2005
Mathematical historians place Heron in the first century. Right-angled triangles with integer sides and area had been determined before Heron, but he discovered such a "non" right-angled triangle, viz 13, 14, 15; 84. In view of this, triangles with integer sides and area are named "Heron triangles." The Indian mathematician Brahmagupta, born in…
Descriptors: Professional Personnel, Numbers, Geometric Concepts, Geometry
Peer reviewedSastry, K. R. S.; Pranesachar, C. R.; Venkatachala, B. J. – Mathematics and Computer Education, 1998
Focuses on the study of the sum of two integer squares, neither of which is zero square. Develops some new interesting and nonstandard ideas that can be put to use in number theory class, mathematics club meetings, or popular lectures. (ASK)
Descriptors: College Mathematics, Higher Education, Mathematical Concepts, Mathematics Instruction
Peer reviewedSastry, K. R. S. – Mathematics and Computer Education, 1998
Proposes that a mathematical treatment of Strong Inequality Triangles (sum of any two sides is greater than the third) within the reach of high school and college students is possible. Invites further explorations of other properties of Strong Inequality Triangles. (ASK)
Descriptors: High Schools, Higher Education, Mathematics Activities, Mathematics Education

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