Name: _____________________________ Date: ____________________ Code: _______ Unit 7 (Chapter 4.8 & 5) Geometry: Isosceles & Equilateral Triangles Term Holt Page Reference Equidistant 300 Locus 300 Perpendicular Bisector Theorem 300 Converse: Angle Bisector Theorem 301 Converse: Concurrent 307 Point of concurrency 307 Holt Ref. Pages: 273-377 Definition/Description/Example Name: _____________________________ Date: ____________________ Code: _______ Unit 7 (Continued) Geometry: Classifying Triangles Term Holt Page Reference Holt Ref. Pages: 273-377 Definition/Description/Example Circumcenter 307 Circumcenter Theorem 307 inscribed 309 Incenter Theorem 309 Median 314 (Center of Gravity) Centroid 314 Name: _____________________________ Date: ____________________ Code: _______ Unit 7 (Continued) Geometry: Classifying Triangles Term Holt Page Reference Holt Ref. Pages: 273-377 Definition/Description/Example Centroid Theorem 314 Altitude 315 Orthocenter 316 Memory Trick: An Odd Peanut Butter Cup May Contain Apple Butter Instead Altitudes/Orthocenter…Perpendicular Bisectors/Circumcenter…Medians/Centroid…Angle Bisector/Incenter Midsegment 322 Triangle Midsegment Theorem 323 Name: _____________________________ Date: ____________________ Code: _______ Unit 7 (Continued) Geometry: Classifying Triangles Term Holt Page Reference Indirect Proof 332 Helpful Hint 332 Angle Side Relationships 5-5-1 333 Angle Side Relationships 5-5-2 333 Triangle Inequality Theorem 334 Inequalities in Two Triangles 340 Holt Ref. Pages: 273-377 Definition/Description/Example Name: _____________________________ Date: ____________________ Code: _______ Unit 7 (Continued) Geometry: Isosceles & Equilateral Triangles Term Holt Page Reference Hinge Theorem 340 Converse: Pythagorean Triple 348 Rhyme Converse: Remember: By the Triangle Inequality Theorem, the sum of any two side lengths is greater than the third side length. 351 45 45 90 Special Right Triangle Theorem 356 30 60 90 Special Right Triangle Theorem 358 Holt Ref. Pages: 273-377 Definition/Description/Example Name: _____________________________ Date: ____________________ Code: _______ Unit 7 (Continued) Geometry: Isosceles & Equilateral Triangles Term Holt Page Reference Isosceles Triangle Theorem 273 Converse: Equilateral Triangle Corollary 274 Equiangular Triangle Corollary 275 Holt Ref. Pages: 273-377 Definition/Description/Example
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