The input of a transformation on the coordinate plane is called the "preimage." The preimage is the original figure before any transformation, such as translation, rotation, reflection, or dilation, is applied to it. After the transformation, the resulting figure is referred to as the "image."
A figure is always congruent to its image under transformation because congruence means that the two figures have the same shape and size. Transformations such as translations, rotations, and reflections preserve the lengths of sides and the measures of angles, ensuring that the original figure and its image maintain their geometric properties. Therefore, any transformation applied will result in an image that is congruent to the original figure.
A figure resulting from a transformation is called an IMAGE
It is called "image".
In mathematics, the image of a figure refers to the set of all output values (or results) that a function produces when applied to a given set of inputs. Specifically, for a function ( f: X \to Y ), the image is the subset of ( Y ) that consists of all values ( f(x) ) where ( x ) is in ( X ). This concept is crucial in understanding how functions map elements from one set to another. In the context of geometric figures, the image can also refer to the transformed version of a shape after a specific transformation has been applied.
The original figure is called the pre-image. After the transformation it becomes the image.
The input of a transformation on the coordinate plane is called the "preimage." The preimage is the original figure before any transformation, such as translation, rotation, reflection, or dilation, is applied to it. After the transformation, the resulting figure is referred to as the "image."
A figure is always congruent to its image under transformation because congruence means that the two figures have the same shape and size. Transformations such as translations, rotations, and reflections preserve the lengths of sides and the measures of angles, ensuring that the original figure and its image maintain their geometric properties. Therefore, any transformation applied will result in an image that is congruent to the original figure.
A figure resulting from a transformation is called an IMAGE
It is the image from the transformation.
It is called "image".
It is called the IMAGE
Dilation
What is a preimage. (The new figure is called the image.)
IMAGE
The figure that results from some transformation of a figure. It is often of interest to consider what is the same and what is different about a figure and its image EX: original Image
In mathematics, the image of a figure refers to the set of all output values (or results) that a function produces when applied to a given set of inputs. Specifically, for a function ( f: X \to Y ), the image is the subset of ( Y ) that consists of all values ( f(x) ) where ( x ) is in ( X ). This concept is crucial in understanding how functions map elements from one set to another. In the context of geometric figures, the image can also refer to the transformed version of a shape after a specific transformation has been applied.