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Lines and conics derived from an extension of the theory of pedal lines of a triangle - by Arpi Lajinian

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dc.contributor.author Lajinian, Arpi
dc.date.accessioned 2012-06-13T06:39:55Z
dc.date.available 2012-06-13T06:39:55Z
dc.date.issued 1986
dc.identifier.uri http://hdl.handle.net/10938/4236
dc.description Thesis (M.S.)--American University of Beirut. Department of Mathematics, 1986.;"Advisor: Peter Yff, Professor of Mathematics -- Members of Committee: Faruk Abi-Khuzam, Professor of Mathematics Amin Muwafi, Professor of Mathematics"
dc.description Bibliography: leaf 78.
dc.description.abstract From a point P in the plane of a triangle (T) , three lines are drawn with fixed directions. These lines intersect the sides of (T) in nine points, three of which are collinear, and the other six are on one conic. The condition on P is that its locus is a
dc.format.extent viii, 78 leaves cm.
dc.language.iso eng
dc.relation.ispartof Theses, Dissertations, and Projects
dc.subject.classification T:003300 AUBNO
dc.subject.lcsh Triangle
dc.title Lines and conics derived from an extension of the theory of pedal lines of a triangle - by Arpi Lajinian
dc.type Thesis
dc.contributor.department American University of Beirut. Faculty of Arts and Sciences. Department of Mathematics


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