Geometry - Semester 2 Unit 4 Circles
... The distance from P to that colored point equals the distance from P to points A and B. By transitivity, the distance from P to the first colored point C, equals the distance from P to any other colored point. ...
... The distance from P to that colored point equals the distance from P to points A and B. By transitivity, the distance from P to the first colored point C, equals the distance from P to any other colored point. ...
§3.2 Corresponding Parts of Congruent Triangles
... There are three cases concerning parallelism. Given a line l and a point P not on l: 1. There exists no line through P parallel to l. 2. There exists one line through P parallel to l. ...
... There are three cases concerning parallelism. Given a line l and a point P not on l: 1. There exists no line through P parallel to l. 2. There exists one line through P parallel to l. ...
- wced curriculum development
... Dividing a line into equal parts Given the line to be divided Draw a light construction line at any convenient angle from one end of the given line. With dividers or scale, set off from the intersections of the lines as many equal divisions as needed (in this example, three). Connect the last divisi ...
... Dividing a line into equal parts Given the line to be divided Draw a light construction line at any convenient angle from one end of the given line. With dividers or scale, set off from the intersections of the lines as many equal divisions as needed (in this example, three). Connect the last divisi ...
Document
... Recall of linear equations in one variable. Introduction to the equation in two variables. Focus on linear equations of the type ax+by+c=0. Prove that a linear equation in two variables has infinitely many solutions and justify their being written as ordered pairs of real numbers, plotting them and ...
... Recall of linear equations in one variable. Introduction to the equation in two variables. Focus on linear equations of the type ax+by+c=0. Prove that a linear equation in two variables has infinitely many solutions and justify their being written as ordered pairs of real numbers, plotting them and ...
Geometry
... motions: translations, rotations, reflections, and combinations of these, all of which are here assumed to preserve distance and angles (and therefore shapes generally). Reflections and rotations each explain a particular type of symmetry, and the symmetries of an object offer insight into its attribu ...
... motions: translations, rotations, reflections, and combinations of these, all of which are here assumed to preserve distance and angles (and therefore shapes generally). Reflections and rotations each explain a particular type of symmetry, and the symmetries of an object offer insight into its attribu ...
Bisector surfaces and circumscribed spheres of tetrahedra derived
... Sol geometry, determine their equations and visualize them. The translation-like bisector surfaces play an important role in the construction of the D − V cells because their faces lie on bisector surfaces. The D − V -cells are relevant in the study of tilings, ball packing and ball covering. E.g. i ...
... Sol geometry, determine their equations and visualize them. The translation-like bisector surfaces play an important role in the construction of the D − V cells because their faces lie on bisector surfaces. The D − V -cells are relevant in the study of tilings, ball packing and ball covering. E.g. i ...
