To determine the relationship between triangles abc and a′b ′c ′ with given vertices, we need to analyze their coordinates carefully The coordinates of the vertices of a′b′c′ are a′ (−1, −3) , b′ (−4, −6) , and c′ (−1, −6) The coordinates of the vertices are as follows:
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The coordinates of the vertices of abc are a(−4, 6), b (−2, 2), and c (−6, 2)
The coordinates of the vertices of a′b ′c ′ are a′(2,6), b ′(0,2), and c ′(4,2)
Drag and drop the answers into the boxes to correctly complete the statement A sequence of transformations that maps abc to a′b ′c ′ is a ____ followed by a ____ Translation 2 units left reflection across the x. It is not a right triangle for c = (0, 4).
To determine whether triangle abc is a right triangle for each given vertex c, we need to find the lengths of the sides of the triangle using the distance formula. To find the perimeter of triangle abc with vertices at a(−2,2), b (5,−3), and c (−4,−1), we first need to calculate the lengths of each side using the distance formula. Abc is a right triangle for various coordinates of vertex c, we can use the coordinate points of vertices a and b, which are a(1,2) and b (−3,−1) Calculate the lengths of sides ab, ac, and bc.