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Concurrency of the altitudes of a triangle
Of all the traditional (or Greek) centers of a triangle, the orthocenter (i.e., the point of concurrence of the altitudes) is probably the one that attracted the most of attention. This may be due to the fact that it is the only one that has no exact analogue for arbitrary higher dimensional simplices, for spherical and hyperbolic triangles, or for ...
Horst Martini, Mowaffaq Hajja
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Vladimir I. Arnold
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The Altitudes of a Triangle and of a Tetrahedron
Victor Thébault
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Triangles Formed by Line Segments Parallel to the Altitudes and Angle Bisectors of a Triangle
Jack M. Elkin
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On the Altitudes of the Triangle and of the Tetrahedron
Victor Thébault
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2997. Relations between the portions of the altitudes of a plane triangle
John Satterly
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104.35 Proof without Words: A right triangle ABC with altitude AH = BC
Victor Oxman, Moshe Stupel
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Global Peak Detection with Novel PV Curve Triangle for Partially Shaded PV Modules
2023 Middle East and North Africa Solar Conference (MENA-SC), 2023The Photovoltaic (PV) panel placed on the roof is frequently subjected to partial shading conditions and exhibits several multiple peaks in the $P-V$ characteristics. Initially identify the maximum power peak to track Global Maximum Power Point (GMPP) in
Linta Eliya Mathew, Ashish K Panchal
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73.55 To show that the altitudes of a triangle are concurrent
A. C. Norris
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The aim of this research is to examine the efforts of 7th grade students to draw altitude in parallelograms and triangles. Moreover, it is to reveal the difficulties students experience in drawing altitude. For this purpose, a case study from qualitative research methods was managed.
ŞENGÜN, Kazım Çağlar, YILMAZ, Süha
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