Conjecture - Miami Killian Senior High School
... 93 Minimal Path Conjecture - If points A and B are on one side of line l, then the minimal path from point A to line l to point B is found by reflecting point B over line l, drawing segment AB , then drawing segments AC and CB where point C is the point of intersection of segment AB and line l. ...
... 93 Minimal Path Conjecture - If points A and B are on one side of line l, then the minimal path from point A to line l to point B is found by reflecting point B over line l, drawing segment AB , then drawing segments AC and CB where point C is the point of intersection of segment AB and line l. ...
Conjectures
... Centroid Conjecture The centroid of a triangle divides eacl-r median into two parts so that the distance from the centroid to the vertex is twice the distance from the centroid to the midpoint of the opposite side. (Lesson 3.8) coNJECruREs ...
... Centroid Conjecture The centroid of a triangle divides eacl-r median into two parts so that the distance from the centroid to the vertex is twice the distance from the centroid to the midpoint of the opposite side. (Lesson 3.8) coNJECruREs ...
CONJECTURES - Discovering Geometry Chapter 2 C
... Minimal Path Conjecture - If points A and B are on one side of line l , then the minimal path from point A to line l to point B is found by reflecting point B over line l , drawing segment AB ¢ , then drawing segments AC and CB where point C is the point of intersection of segment AB ¢ and line l . ...
... Minimal Path Conjecture - If points A and B are on one side of line l , then the minimal path from point A to line l to point B is found by reflecting point B over line l , drawing segment AB ¢ , then drawing segments AC and CB where point C is the point of intersection of segment AB ¢ and line l . ...
Conjectures for Geometry for Math 70 By I. L. Tse Chapter 2
... 1. Triangle Sum Conjecture – the sum of the measures of angles in every triangle is 180°. 2. Isosceles Triangle Conjecture: If a triangle is isosceles, then its base angles are congruent. 3. Converse of the Isosceles Triangle Conjecture: If a triangle has two congruent angles, then the triangle is ...
... 1. Triangle Sum Conjecture – the sum of the measures of angles in every triangle is 180°. 2. Isosceles Triangle Conjecture: If a triangle is isosceles, then its base angles are congruent. 3. Converse of the Isosceles Triangle Conjecture: If a triangle has two congruent angles, then the triangle is ...
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... 7. Students who have a diagnosed math disability may be eligible for further accommodations. Please see your math mentor, or learning support teacher, if you think you may be eligible. ...
... 7. Students who have a diagnosed math disability may be eligible for further accommodations. Please see your math mentor, or learning support teacher, if you think you may be eligible. ...
Exotic spheres and curvature - American Mathematical Society
... five, any smooth manifold with the homotopy type of a sphere must be homeomorphic to a sphere. This is the Generalised Poincaré Conjecture, proved by Smale in [Sm1]. Thus in these dimensions the set of diffeomorphism classes of homotopy spheres is precisely the union of the diffeomorphism class of the ...
... five, any smooth manifold with the homotopy type of a sphere must be homeomorphic to a sphere. This is the Generalised Poincaré Conjecture, proved by Smale in [Sm1]. Thus in these dimensions the set of diffeomorphism classes of homotopy spheres is precisely the union of the diffeomorphism class of the ...
Inductive reasoning
... three times higher than the greatest humpbackwhale spout (9 ft). Possible conjectures: The height of a blue whale’s spout is about three times greater than a humpback whale’s spout. The height of a blue-whale’s spout is greater than a humpback whale’s spout. ...
... three times higher than the greatest humpbackwhale spout (9 ft). Possible conjectures: The height of a blue whale’s spout is about three times greater than a humpback whale’s spout. The height of a blue-whale’s spout is greater than a humpback whale’s spout. ...
Reteach Using Inductive Reasoning to Make Conjectures
... 8. When a tree is cut horizontally, a series of rings is visible in the stump. Make a conjecture about the number of rings and the age of the tree based on the data in the table. Number of Rings ...
... 8. When a tree is cut horizontally, a series of rings is visible in the stump. Make a conjecture about the number of rings and the age of the tree based on the data in the table. Number of Rings ...
conjecture. - Nutley Public Schools
... Show that the conjecture is false by finding a counterexample. The monthly high temperature in Abilene is never below 90°F for two months in a row. Monthly High Temperatures (ºF) in Abilene, Texas ...
... Show that the conjecture is false by finding a counterexample. The monthly high temperature in Abilene is never below 90°F for two months in a row. Monthly High Temperatures (ºF) in Abilene, Texas ...
Practice Your Skills for Chapter 5
... In Exercises 7 and 8, use the properties of kites and trapezoids to construct each figure. Use patty paper or a compass and a straightedge. , B, and distance 7. Construct an isosceles trapezoid given base AB between bases XY. A ...
... In Exercises 7 and 8, use the properties of kites and trapezoids to construct each figure. Use patty paper or a compass and a straightedge. , B, and distance 7. Construct an isosceles trapezoid given base AB between bases XY. A ...
Lesson 5.1 • Polygon Sum Conjecture
... In Exercises 7 and 8, use the properties of kites and trapezoids to construct each figure. Use patty paper or a compass and a straightedge. , B, and distance 7. Construct an isosceles trapezoid given base AB between bases XY. A ...
... In Exercises 7 and 8, use the properties of kites and trapezoids to construct each figure. Use patty paper or a compass and a straightedge. , B, and distance 7. Construct an isosceles trapezoid given base AB between bases XY. A ...
Unit 5 * Triangles
... Directions: For each section, use the indicated GeoGebra applet, along with the Word Bank, to fill in the blanks below. adjacent bisect(s) ...
... Directions: For each section, use the indicated GeoGebra applet, along with the Word Bank, to fill in the blanks below. adjacent bisect(s) ...
Unit 7 Lesson 2 - Trimble County Schools
... Kite Diagonal Bisector Conjecture The_________________ connecting the ______________ angles of a ______________ is the ___________________________ of the other _________________ ...
... Kite Diagonal Bisector Conjecture The_________________ connecting the ______________ angles of a ______________ is the ___________________________ of the other _________________ ...
2-1 indcutive reasoning
... female is longer. Conjecture: Female whales are longer than male whales. ...
... female is longer. Conjecture: Female whales are longer than male whales. ...
Explore Ratios, Proportions, and Equalities within a Triangle
... Explore Ratios, Proportions, and Equalities within a Triangle Directions: 1. Determine which statements are true. 2. Provide a counterexample for the statements that are false. 3. Conjecture and explore on your own to find additional true statements, or modify a statement to make it true. 4. Prove t ...
... Explore Ratios, Proportions, and Equalities within a Triangle Directions: 1. Determine which statements are true. 2. Provide a counterexample for the statements that are false. 3. Conjecture and explore on your own to find additional true statements, or modify a statement to make it true. 4. Prove t ...
GEOMETRY FINAL EXAM MATERIAL
... o Be able to find the geometric mean of two numbers o Geometric Mean Triangle Altitude Conjecture, Geometric Mean Triangle Leg Conjecture Special Right Triangles o 30-60-90 , 45-45-90 Right Triangle Trigonometry o SohCahToa o Be able to use trigonometric functions (sine, cosine, tangent) to find ...
... o Be able to find the geometric mean of two numbers o Geometric Mean Triangle Altitude Conjecture, Geometric Mean Triangle Leg Conjecture Special Right Triangles o 30-60-90 , 45-45-90 Right Triangle Trigonometry o SohCahToa o Be able to use trigonometric functions (sine, cosine, tangent) to find ...
Properties of Parallelograms
... Use the segment tool to draw the diagonals of your parallelogram. Put a point at the intersection of the two diagonals. Measure from the point of intersection to each of the vertices. Make a conjecture based on the measurements. ...
... Use the segment tool to draw the diagonals of your parallelogram. Put a point at the intersection of the two diagonals. Measure from the point of intersection to each of the vertices. Make a conjecture based on the measurements. ...
Symplectic Topology
... cousin “contact geometry”, are hence very natural, but we won’t come back to this. ...
... cousin “contact geometry”, are hence very natural, but we won’t come back to this. ...
Shing-Tung Yau
Shing-Tung Yau (Chinese: 丘成桐; pinyin: Qiū Chéngtóng; Cantonese Yale: Yāu Sìngtùng; born April 4, 1949) is a Chinese-born American mathematician. He was awarded the Fields Medal in 1982.Yau's work is mainly in differential geometry, especially in geometric analysis. His contributions have had an influence on both physics and mathematics and he has been active at the interface between geometry and theoretical physics. His proof of the positive energy theorem in general relativity demonstrated—sixty years after its discovery—that Einstein's theory is consistent and stable. His proof of the Calabi conjecture allowed physicists—using Calabi–Yau compactification—to show that string theory is a viable candidate for a unified theory of nature. Calabi–Yau manifolds are among the standard toolkit for string theorists today.