They are all types of transformations.
Rotations, reflections, and translations are all isometries while a dilation isn't because it doesn't preserve distance
rotations and translations
There is not enough information to provide an answer. You need to know the coordinates of three vertices before you can find the coordinates of the fourth. Otherwise, there are alternative solutions using translations, reflections and rotations.
Because congruent figures just rotate or reflect making the shape the same size same everything, but when you dilate you shrink it or enlrge it making a similar figure but not a congruent figure. but translations, reflections, rotations, and dilations common thing is that when you move it or shrink it your shape still has the same angles.
Reflections, translations, rotations.
the image that is reflected is counterclockwise to the original
They are all types of transformations.
Rotations, reflections, and translations are all isometries while a dilation isn't because it doesn't preserve distance
None of these transformations affect the size nor shape of the image.
A transformation is how you move a shape from one place to another. For example rotations, translations and reflections are all ways of moving a shape.
Transformations that preserve the orientation of the image relative to the preimage include translations, rotations, and dilations. These transformations maintain the order of points and the overall direction of the figure. In contrast, reflections and certain types of glide reflections change the orientation, resulting in a mirror image. Therefore, only translations, rotations, and dilations keep the same orientation as the original figure.
A figure can be transformed through translations, rotations, reflections, and dilations.Translations involve moving the figure in a certain direction without rotating or flipping it. Rotations involve turning the figure around a point. Reflections involve flipping the figure over a line. Dilation involves resizing the figure proportionally.
The result of a transformation is a change in the object's position, size, or shape according to a set of rules or operations defined by the transformation. This can include translations, rotations, reflections, and dilations.
Rotations, Reflections and Enlargments
Reflections, translations, and rotations are considered rigid motions because they preserve the size and shape of the original figure. These transformations do not distort the object in any way, maintaining the distances between points and angles within the figure. As a result, the object's properties such as perimeter, area, and angles remain unchanged after undergoing these transformations.
rotations and translations