First, we change A, B, and C using the first rule, which adds 4 to the x-coordinates and subtracts 6 from the y-coordinates. So A becomes (-4, -2), B becomes (-1, 2), and C becomes (1, -3). Then, we apply the second rule to these new points, which adds 5 to the x-coordinates and subtracts 3 from the y-coordinates, giving us A" (1, -5), B" (4, -1), and C" (6, -6), which will be in Quadrant IV because both x and y are positive.
Use the function rules to find the coordinates of AA" B" C" and predict the quadrant it will be in after the transformations. ABC, with coordinates A (-8, 4), B (-5, 8), and C (-3, 3), is transformed by (I, y) → (I + 4, y - 6) to produce A A'B'C'. A A'B'C' is transformed by the rule (x, y) → (2 + 5, y - 3). Create the rule for the composition transformation and predict what quadrant the image will be in. (4 points) respond in a 5th graders response in 3 sentences
1 answer
1 answer