Solving a quadratic proportion. Duration_2_55
Graphing a dilation in the coordinate plane, identifying the center of dilation and scale factor, and writing a coordinate mapping for the dilation. Duration_6_19
Solving a quadratic proportion to find the side lengths in a dilation, then writing a coordinate mapping for the dilation. Duration_4_30
Indirectly finding the height of a flagpole using a mirror and similar triangles. Duration_2_33
Using Parallel Lines Proportionality Theorem to solve for a distance between parallel lines. Duration_1_45
Using Parallel Lines Proportionality Theorem to solve for a distance between parallel lines. Duration_3_58
Solving a quadratic proportion based on similar right triangles and the geometric mean (Heartbeat Method). Duration_3_03
Solving a system of equations based on similar right triangles and the geometric mean (Boomerang Method). Duration_2_47
User inputs two side lengths. Calculator determines the range of possible values for the third side length. Duration_6_56
User inputs three sets of noncollinear coordinates. Calculator determines if the triangle formed by joining the user’s coordinates is scalene, isosceles, or equilateral. In the video, Mr. T references a program TRI, which plots a triangle in the coordinate plane based on a user's input. See PrgmTRI video below for details. Duration_15_14
User inputs three sets of noncollinear coordinates. Calculator determines if it is possible to create a triangle using the points, and graph the resulting triangle using the LINE( command found in the DRAW menu. Duration_9_21
Constructing a dilation using a compass and straightedge. Duration_6_13
Using a compass and straightedge to construct a segment whose length is root 2 times the length of a given segment. Duration_2_57
Using a compass and straightedge to construct a segment whose length is root 3 times the length of a given segment. Duration_2_34