The y-axis is the symmetry line, so that (5, -3) and (-5, -3) are symmetric points.
S' = (3, -2) B' = (0, -1) C' = (3, -4).
the slope tells you the angle to draw a line. for example the slope 3/5 tells you that line line rises 3 units for every 5 units it moves across the x axis. this can be remembered by rise over run.
The image is (-5, 3)
What is the image of point (3, 5) if the rotation is
The y-axis is the symmetry line, so that (5, -3) and (-5, -3) are symmetric points.
It is (-3, 5).
Each reflection produces a mirror image.=================================Answer #2:With the initial point at (0, 0) ... the origin of coordinates ...-- the first reflection, across x = -3, moves the point to (-6, 0), and-- the second reflection, around y = -3, moves it to (-6, -6) .
There are the identity transformations:translation by (0, 0)enlargement by a scale factor of 0 - with any point as centre of enlargement.In addition, it can be reflection about the perpendicular bisector of any side of the rectangle, or a rotation of 180 degrees about the centre of the rectangle.
The answer will depend on the original coordinates of A: these have not been provided so neither has an answer.
It will be (-2, 3, -5).
The answer to this question depends on whether the reflection is in a vertical line or a horizontal line. For example, the reflection of 3 in a horizontal line is 3 but in a vertical line it is E.
The image of point P(2, 3, 5) after a reflection about the xy-plane is P'(2, 3, -5). This means that the x and y coordinates remain the same, but the z coordinate is negated.
Three types of transformations are translation, rotation, and reflection. These transformations can occur in a plane, on a grid, or in three-dimensional space. Translation moves an object without changing its orientation, rotation turns an object around a fixed point, and reflection flips an object across a line.
The 3 transformations of math are: translation, reflection and rotation. These are the well known ones. There is a fourth, dilation, in which the pre image is the same shape as the image, but the same size in the world
0
S' = (3, -2) B' = (0, -1) C' = (3, -4).