Wolfram Demonstrations Project
Izidor. Hafner
Demonstrations 41 - 60 of 1036
26b. Construct a Triangle Given the Length of Its Base, the Angle Opposite the Base and the Length of That Angle's Bisector25. Construct a Triangle Given Its Base, the Difference of the Base Angles and the Length of One of Three Line Segments24c. Construct a Triangle Given the Difference of Base Angles, Length of the Altitude from the Base and the Sum of the Lengths of the Other Two Sides24b. Construct a Triangle Given the Length of the Altitude to the Base, the Difference of Base Angles and the Sum of the Lengths of the Other Sides24a. Construct a Triangle Given the Length of the Altitude to the Base, the Difference of Base Angles and the Sum of the Lengths of the Other Sides
20. Construct a Triangle Given the Length of Its Base, the Difference of Its Base Angles and a Line Containing the Third VertexDissection of a Spherical Triangle into Three Spherical Triangles around a Spherical HexagonDissection of a Spherical Square into Two Spherical Regular PentagonsDissection of Three Regular Spherical Pentagons into Five Equilateral Spherical TrianglesOp Art on a Sphere
Colored Nets of Various PolyhedraRegular Tetrahedon Rolling on a PlaneMöbius TrianglesNets for Regular Spherical ModelsSpherical Models of Polyhedra
21. Construct a Triangle with Equal Base Angles That Are Each Double the Third Angle19. Construct a Triangle Given the Length of Its Base, the Difference of Its Base Angles and a Special Point of Intersection18. Construct a Triangle Given the Length of Its Base, the Difference of Angles at Its Base and the Point of Intersection of an Angle Bisector with Its BaseVieta's Solution of a Cubic EquationConstructing a Regular Heptagon Using Gleason's Method

 
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