New Approach for Similarity of Trapezoids
similarity, trapezoids, triangles
Abstract
Chaudhary and Getachew [1] recently introduce a new technique for identification of the nature of trapezoid. In this paper, the author presented presumably new technique to explain similarity of trapezoids. The author presented general conditions that make trapezoids [1] are similar by using known results.
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M Chaudhary, Getachew Abiye, Salilew (2016) Libya: New ISIS Frontier?. 53(3), 20936B-20936C.
(null) Figure 2 - Obtaining a self-similar figure of a Sierpinski napkin according to a given construction algorithm.
Gedefa Negassa, Feyissa, M Chaudhary (2015) On Identification of the Nature of Triangle by New Approach. 5, 138-140.
S Mr, A Devadoss, M Anand, A Mr (2007) A Analysis of Environmental Education for the Next Generation Using Combined Disjoint Block Fuzzy Cognitive Maps (CDBFCMS). 6(1).
M Chaudhary (2010) Development of Mathematics from Sanskrit, Indian's Intellectual Traditions and contribution to the world. 1-25.
Paul Yiu (1998) Isosceles Triangles Equal in Perimeter and Area. 10(2), 106-111.
R Homberger (1995) Episodes of 19 th and 20 th century Euclidean Geometry.
Clark Kimberling (1994) Central Points and Central Lines in the Plane of a Triangle. 67(3), 163-187.
Emmanouil Vermisso, Marco Mandra, Juanita Bernal, Sitki Sipahi (2001) Adjustable Casts. 30-31.
M Longuet -Higgins (1973) Reflections on a triangle, part 2. 57, 293-296.
C Kimberling (1997) Major centers of triangles. 104, 431-438.
C Kimberling (1998) Triangle centers and central triangle. 129, 1-285.
B Scimemi (2002) Paperfolding and Euler's theorem revisited. 2, 93.
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2017-05-30
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