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Plane Geometry
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Demonstrations 41  60 of 1240
Pasch's Axiom in Euclidean Geometry
28. Construct a Triangle ABC Given the Length of AB, the Sum of the Other Two Sides, and a Line Containing C
1. Constructing a Point on a Cassini Oval
Aristotle's Wheel Paradox
Parallel Tangents to an Ellipse
Orthogonality as well as Equidistance Can Be Used as the Sole Primitive Notion for Euclidean Geometry
Pieri's Ternary Relation and Euclidean Geometry
20b. Construct a Triangle Given the Length of Its Base, the Difference of Its Base Angles and a Line Containing the Third Vertex
Configuration Space for FourBar Linkage
Constructing a Parabola from Tangent Circles
Moser Spindles, Golomb Graphs and Root 33
Sylvester's FourPoint Problem
Elliptic Epitrochoid
Tomahawk Quinsector
23. Construct a Triangle Given Two Sides and the Inradius
22. Construct a Triangle Given the Hypotenuse and the Length of an Angle Bisector
Given a Segment, Construct Its Perpendicular Bisector; Given a Triangle, Construct Its Circumcircle
27b. Construct a Triangle Given Its Perimeter, an Angle and the Length of the Altitude to the Side Opposite the Angle
27a. Construct a Triangle Given a Side, the Length of the Altitude to It and the Opposite Angle
26c. Construct a Triangle Given the Length of Its Base, the Angle Opposite the Base and the Length of That Angle's Bisector
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