Difference between revisions of "Gems of Geometry"
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[https://youtu.be/395PoBfLDqs/ Session # 06] : Each angle bisector of a triangle divides the opposite side into segments proportional in length to the adjacent sides. Proof using Sine Rule | [https://youtu.be/395PoBfLDqs/ Session # 06] : Each angle bisector of a triangle divides the opposite side into segments proportional in length to the adjacent sides. Proof using Sine Rule | ||
| − | [https://storage.cloud.google.com/centumwiki/Worksheets/Mathematics/GeometryGems/Gems%20of%20Geometry%20%23%202%20Stewart's%20Th.pdf Worksheet # 02] : Worksheet on Stewart | + | [https://storage.cloud.google.com/centumwiki/Worksheets/Mathematics/GeometryGems/Gems%20of%20Geometry%20%23%202%20Stewart's%20Th.pdf Worksheet # 02] : Worksheet on Stewart's Theorem and properties of medians of a triangle |
Revision as of 18:14, 19 December 2019
Concept Lecture
Session # 01 : The Laws of Sine
Session # 02 : Ceva's Theorem
Worksheet # 01 : Worksheet on Sine Law and Ceva's Law
Session # 03 : Stewart's Theorem
Session # 04 : Medians of a triangle divide it into six parts of equal areas.
Session # 05 : Medians of a triangle trisect each other
Session # 06 : Each angle bisector of a triangle divides the opposite side into segments proportional in length to the adjacent sides. Proof using Sine Rule
Worksheet # 02 : Worksheet on Stewart's Theorem and properties of medians of a triangle
