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FC: The Geometry Scrapbook Sam Hughes, 3rd, 12/12/12

1: Table of Contents | Page 2&3 Geometry Basics Page 4&5 Angles and Measurements Page 6&7 Angle and Segment Bisector Page 8&9 Complementary, Supplementary and Vertical Angles Page 10&11 Parallel Lines and Angle formed by Transversals page 12&13 Perpendicular lines Page 14&15 Triangles Page 16&17 Pythagorean Theorem and Distance Formula Page 18&19 Congruent Triangles Page 20&21 Polygons

2: Geometry Basics | Intersection: The point or points that a figure has in common with another. | Point: has no dimension | line: has one dimension

3: A line is something straight with two ends. | A point is a dot

4: Angles and Their Measures | Angle: Two rays that have the same endpoint | Sides: the rays of the angle | Vertex: The endpoint of the angle

6: Segments and Angles | Midpoint: is the point on the segment that divides it into two congruent segment | Angle bisector: Is a ray that divides an angle to make it congruent | Segment bisector: A segment, ray, line, or plane that intersects a a mipoint

7: Cutting a pizza slice in half. Angle bisector

8: Complementary, Supplementary, and Vertical Angles | Complementary angles: If the sum of the measures equal 90 Degrees | Supplementary angles: When the sum of the measures equal 180 degrees | Vertical angles: If they are non adjacent and their sides are formed by two intersecting lines

10: Parallel lines and angles formed by a transversal | Parallel lines: Two line that do not intersect and lie on the same plane | Parallel plane: two planes that don't intersect | Transversal: A line that intersects two or more coplanar lines at different points

12: Perpendicular lines | Perpendicular lines: two line intersecting to make 90 degree angles | Perpendicular plane: a line that intersects a plane

14: Triangles | Triangles: A figure formed by three segments joining three noncollinear points. | Legs: Congruent sides of an isosceles triangles | base angles: Two angles at the base of the triangle

16: Pythagorean Theorem and Distance Formula | Hypotenuse:The side opposite of the right angle | Pythagorean theorem: Square of the two right angle sides and add them together | Distance Formula: Gives the distance between two point on a coordinate plane

18: Congruent triangle | Side side side: if all three side of one triangle is equal to another they are congurent | Side Angle Side: If two sides and an angle of a triangle are equal to another they are congruent | Angle Side Angle: If two angles and the including side are congruent to another then they are congruent | Angle Angle Side:If two angles and opposite side are Equal to another then they are congruent

19: Hypotenuse leg: If the leg and right angle of a triangle is congruent to another they are congruent

20: Polygons | Polygon: A plane figure that is formed by three or more sides | Quadrilateral: A polygon with four closed, straight sides | parallelogram: A quadrilateral with both pairs of opposite sides parallel

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  • By: Sam H.
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