New Approach for Similarity of Trapezoids

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Getachew Abiye Salilew
Getachew Abiye Salilew
α Madda Walabu University

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New Approach for Similarity of Trapezoids

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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.

References

14 Cites in Article
  1. M Chaudhary,Getachew Abiye,Salilew (2016). Libya: New ISIS Frontier?.
  2. (null). Figure 2 - Obtaining a self-similar figure of a Sierpinski napkin according to a given construction algorithm.
  3. M Chaudhary,Getachew Abiye,Salilew (2016). Libya: New ISIS Frontier?.
  4. Gedefa Negassa,Feyissa,M Chaudhary (2015). On Identification of the Nature of Triangle by New Approach.
  5. 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. M Chaudhary (2010). Development of Mathematics from Sanskrit, Indian's Intellectual Traditions and contribution to the world.
  7. Paul Yiu (1998). Isosceles Triangles Equal in Perimeter and Area.
  8. R Homberger (1995). Episodes of 19 th and 20 th century Euclidean Geometry.
  9. Clark Kimberling (1994). Central Points and Central Lines in the Plane of a Triangle.
  10. Emmanouil Vermisso,Marco Mandra,Juanita Bernal,Sitki Sipahi (2001). Adjustable Casts.
  11. M Longuet -Higgins (1973). Reflections on a triangle, part 2.
  12. C Kimberling (1997). Major centers of triangles.
  13. C Kimberling (1998). Triangle centers and central triangle.
  14. B Scimemi (2002). Paperfolding and Euler's theorem revisited.

Funding

No external funding was declared for this work.

Conflict of Interest

The authors declare no conflict of interest.

Ethical Approval

No ethics committee approval was required for this article type.

Data Availability

Not applicable for this article.

How to Cite This Article

Getachew Abiye Salilew. 2017. \u201cNew Approach for Similarity of Trapezoids\u201d. Global Journal of Science Frontier Research - F: Mathematics & Decision GJSFR-F Volume 17 (GJSFR Volume 17 Issue F3): .

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Issue Cover
GJSFR Volume 17 Issue F3
Pg. 59- 61
Journal Specifications

Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

Keywords
Classification
GJSFR-F Classification: MSC :51A15, 51M20, 51M20
Version of record

v1.2

Issue date

May 30, 2017

Language
en
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Published Article

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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New Approach for Similarity of Trapezoids

Getachew Abiye Salilew
Getachew Abiye Salilew Madda Walabu University

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