Geometric dilation (size change, typically expansion) does not change the shape of a figure, or its center location, only the size.
Translation and dilation.
scale Or Dilation
Actually, when dilating a triangle, the angles remain unchanged while the side lengths are proportionally increased or decreased based on the scale factor of the dilation. Dilation is a transformation that enlarges or reduces a shape while maintaining its overall proportions. Therefore, the triangle's shape is preserved, but its size changes according to the dilation factor.
I t is a form of transformation in which all the linear dimensions of a shape are increased by the same proportion.
In mathematics, dilation refers to a transformation that alters the size of a geometric figure while keeping its shape and proportions intact. It involves scaling the figure up or down from a fixed point known as the center of dilation, using a scale factor that determines how much the figure is enlarged or reduced. Dilation can be applied in various contexts, including geometry and coordinate transformations.
Translation and dilation.
No a scale factor of 1 is not a dilation because, in a dilation it must remain the same shape, which it would, but the size must either enlarge or shrink.
scale Or Dilation
Dilation
dilation is to change or shrink an object.
The image is a similar shape to that of the original.
Dilation.
A similarity transformation uses a scale factor to enlarge or reduce the size of a figure while preserving its shape. It includes transformations such as dilation and similarity.
No, it doesn't change orientation because the coordinates do not change weather they are going clockwise or counter clockwise
I t is a form of transformation in which all the linear dimensions of a shape are increased by the same proportion.
A rigid transformation means it has the same size and shape so it would be a dilation
In mathematics, dilation refers to a transformation that alters the size of a geometric figure while keeping its shape and proportions intact. It involves scaling the figure up or down from a fixed point known as the center of dilation, using a scale factor that determines how much the figure is enlarged or reduced. Dilation can be applied in various contexts, including geometry and coordinate transformations.