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Minimal area of a bicentric quadrilateral

Published online by Cambridge University Press:  10 July 2015

Martin Josefsson
Martin Josefsson*
Affiliation:
Västergatan, 25d, 285 37 Markaryd, Sweden e-mail: [email protected]
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Abstract

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Type
Articles
Information
The Mathematical Gazette , Volume 99 , Issue 545 , July 2015 , pp. 237 - 242
Copyright
Copyright © Mathematical Association 2015 

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References

1.Josefsson, M., Maximal area of a bicentric quadrilateral, Forum Geom., 12 (2012) pp. 237–241.Google Scholar
2.Radić, M., Certain inequalities concerning bicentric quadrilaterals, hexagons and octagons, Journal of Inequalities in Pure and Applied Mathematics, Volume 6, Issue 1, Article 1 (2005).Google Scholar
3.Bencze, M.Drăgan, M., Some inequalities in bicentric quadrilaterals, Mathematica, Acta Universitatis Sapientiae, 5 (2013) pp. 20–38.Google Scholar
4.Pop, O. T.Minculete, N. and Bencze, M., An introduction to quadrilateral geometry, Editura Didactică şi Pedagogică, Bucharest, Romania (2013).Google Scholar
5.Yun, Z., Euler’s inequality revisited, Mathematical Spectrum, 40 (2008) pp. 119–121.Google Scholar
6.Blundon, W. J., Eddy, R. H., Problem 488, Nieuw Arch. Wiskunde, 26 (1978) pp. 231, 465–466.Google Scholar
7.Tóth, L. Fejes, Inequalities concerning polygons and polyedra, Duke Math. J. 15 (1948) pp. 817–822.Google Scholar
8.Josefsson, M., A new proof of Yun’s inequality for bicentric quadrilaterals, Forum Geom. 12 (2012) pp. 79–82.Google Scholar
9.Alsina, C. and Nelsen, R. B., Icons of mathematics. An exploration of twenty key images, Mathematical Association of America (2011) pp. 130, 287.Google Scholar
10.Hoehn, L., Circumradius of a cyclic quadrilateral, Math. Gaz. 84 (March 2000) pp. 69–70.Google Scholar