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References
1
1.Bialostocki, A. and Bialostocki, D., The incenter and an excenter as solutions to an extremal problem, Forum Geom.11 (2011) pp. 9–12.Google Scholar
2
2.Hajja, M., Extremal properties of the incentre and the excentres of a triangle, Math. Gaz.96 (November 2012) pp. 315–317.CrossRefGoogle Scholar
3
3.Hajja, M., Review of [1], Zentralblatt Math., Zbl 1213.51012.Google Scholar
4
4.Bialostocki, A. and Ely, R., Points on a line that maximize and minimize the ratio of the distances to two given points, Forum Geom. 15 (2015) pp. 177–178.Google Scholar
6.Hajja, M., Review of [4], Zentralblatt Math., Zbl 1322.51008.Google Scholar
7
7.Leonard, I. E., Lewis, J. E., Liu, A. C. F., and Tokarsky, G. W., Classical geometry – euclidean, transformational, inversive, and projective, John Wiley & Sons, Inc., New Jersey (2014).Google Scholar
8
8.Rabinowitz, S., Problem 1168, Math. Mag.56, (1983) p. 111.Google Scholar