Solving Linear Equations in Two Variables
... Two sides of Triangle A are the same lengths as two sides of Triangle B and two angles in Triangle A are the same sizes as two angles in Triangle B. Evaluating Conditions for Congruency ...
... Two sides of Triangle A are the same lengths as two sides of Triangle B and two angles in Triangle A are the same sizes as two angles in Triangle B. Evaluating Conditions for Congruency ...
Secondary 2 Chapter 3/4 1 3.1/3.2 – Triangle Sum, Exterior Angle
... Example 4: In groups, roll a dice 3 times to get values for three potential sides of a triangle. Write each of the three rolls on the chart below. Once you have written them down, using a ruler and the space below, determine whether the three sides form a triangle. ...
... Example 4: In groups, roll a dice 3 times to get values for three potential sides of a triangle. Write each of the three rolls on the chart below. Once you have written them down, using a ruler and the space below, determine whether the three sides form a triangle. ...
SECTION 14.1 – CONGRUENCE OF TRIANGLES Two geometric
... SECTION 14.1 – CONGRUENCE OF TRIANGLES Two geometric figures are congruent if they can be superimposed so as to coincide. congruent line segments have the same length. congruent angles have the same measure. 4ABC is congruent to 4DEF , denoted 4ABC ∼ = 4DEF , if we have A ↔ D, B ↔ E, C ↔ F and all c ...
... SECTION 14.1 – CONGRUENCE OF TRIANGLES Two geometric figures are congruent if they can be superimposed so as to coincide. congruent line segments have the same length. congruent angles have the same measure. 4ABC is congruent to 4DEF , denoted 4ABC ∼ = 4DEF , if we have A ↔ D, B ↔ E, C ↔ F and all c ...
Apollonian network
In combinatorial mathematics, an Apollonian network is an undirected graph formed by a process of recursively subdividing a triangle into three smaller triangles. Apollonian networks may equivalently be defined as the planar 3-trees, the maximal planar chordal graphs, the uniquely 4-colorable planar graphs, and the graphs of stacked polytopes. They are named after Apollonius of Perga, who studied a related circle-packing construction.