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On the Routh-Steiner theorem and some generalisations

Published online by Cambridge University Press:  13 March 2015

Elias Abboud
Elias Abboud*
Affiliation:
Beit Berl College, Doar Beit Berl 44905, Israel e-mail: [email protected]
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Type
Articles
Information
The Mathematical Gazette , Volume 99 , Issue 544 , March 2015 , pp. 45 - 53
Copyright
Copyright © Mathematical Association 2015 

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References

1. Coxeter, H. S. M., Introduction to geometry (2nd edn.) Wiley, New York (1969).Google Scholar
2. Steiner, J., Gesammelte Werke, Vol. 1, Reimer, Berlin (1882).Google Scholar
3. Routh, E. J., A treatise on analytical statics with numerous examples, Vol. 1 (2nd edn.) Cambridge University Press (1896).Google Scholar
4. Bényi, A. and Ćurgus, B., A generalization of Routh's triangle theorem, The American Mathematical Monthly 9 (2013) pp. 841–846.Google Scholar
5. Walter, M., Reader reflections: Marion's theorem, Mathematics teacher 86 (1993) p. 619.Google Scholar
6. Watanabe, T., Hanson, R. and Nowosielski, F. D., Morgan's theorem, Mathematics teacher 89 (1996) pp. 420–423.Google Scholar
7. De Villiers, M., Feedback: Feynman's Triangle, Math. Gaz. 89 (March 2005) p. 107.Google Scholar