Embedded Files
Unit_2c_Review_Vids
Unit_2c_Review_Vids
Review Supplement 2c: Q47-Q49
Review Supplement 2c: Q47-Q49
Compass and straightedge constructions demonstrating the Triangle Sum and Base Angles Theorems. Duration_10_47
Review Supplement 2c: Q50
Review Supplement 2c: Q50
Compass and straightedge construction that uses a centroid to trisect a segment. Duration_7_33
Review Supplement 2c: Q51
Review Supplement 2c: Q51
Compass and straightedge construction of the inscribed and circumscribed circles of an obtuse triangle. Duration_13_34
Review Supplement 2c: Q52
Review Supplement 2c: Q52
Compass and straightedge construction of the Euler Line of a triangle, containing the circumcenter, the centroid, and the orthocenter. Duration_14_35
Review Supplement 2c: Q53
Review Supplement 2c: Q53
Compass and straightedge demonstration of the Triangle Inequality. Given two sides of a triangle, between what two segment lengths must the third side be? Duration_5_44
Review Supplement 2c: Q54
Review Supplement 2c: Q54
Find the unknown center of a given circle by constructing the circumcenter or the incenter of a triangle. Duration_9_50
Review Supplement 2c: Q55
Review Supplement 2c: Q55
User inputs two side lengths. Calculator determines the range of possible values for the third side length. Duration_6_56
Challenge 1 Sol.mp4Review Supplement 2c: Q56
Review Supplement 2c: Q56
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. Code your program in such a way that the graph screen displays the entirety of the user’s triangle. Duration_9_21
Challenge 2 Sol.mp4Review Supplement 2c: Q57
Review Supplement 2c: Q57
User inputs three sets of noncollinear coordinates. Calculator determines if the triangle formed by joining the user’s coordinates is scalene, isosceles, or equilateral. Duration_15_14
Challenge 3 Sol.mp4Review Supplement 2c: Q58
Review Supplement 2c: Q58
User inputs three sets of noncollinear coordinates. Calculator graphs the shortest median. Duration_22_56
Challenge 4 Sol.mp4Report abuse