This is a transformation which could be a rotation, translation or reflection.
When the coordinates of a figure are added, the figure is translated or shifted in the coordinate plane. For example, if you add a constant value to each coordinate of the figure's points, it moves uniformly in the direction of that value. This transformation does not change the shape, size, or orientation of the figure; it simply relocates it to a different position.
A transformation that changes the orientation of a figure is called a reflection. In a reflection, the figure is flipped over a line, known as the line of reflection, resulting in a mirror image that has a reversed orientation. Other transformations, such as rotations and translations, do not change the orientation of the figure.
A translation.
To translate a figure in a coordinate plane, you add specific values to the x-coordinates and y-coordinates of each point of the figure. For example, if you want to translate a figure 3 units to the right and 2 units up, you would add 3 to each x-coordinate and 2 to each y-coordinate. The result will be the new coordinates of the translated figure, maintaining its shape and orientation.
No, translating a figure does not change its orientation. Translation involves moving a figure from one position to another without altering its shape, size, or direction. The figure maintains its original alignment and angles throughout the process.
When the coordinates of a figure are added, the figure is translated or shifted in the coordinate plane. For example, if you add a constant value to each coordinate of the figure's points, it moves uniformly in the direction of that value. This transformation does not change the shape, size, or orientation of the figure; it simply relocates it to a different position.
A transformation that changes the orientation of a figure is called a reflection. In a reflection, the figure is flipped over a line, known as the line of reflection, resulting in a mirror image that has a reversed orientation. Other transformations, such as rotations and translations, do not change the orientation of the figure.
A translation.
To translate a figure in a coordinate plane, you add specific values to the x-coordinates and y-coordinates of each point of the figure. For example, if you want to translate a figure 3 units to the right and 2 units up, you would add 3 to each x-coordinate and 2 to each y-coordinate. The result will be the new coordinates of the translated figure, maintaining its shape and orientation.
No, translating a figure does not change its orientation. Translation involves moving a figure from one position to another without altering its shape, size, or direction. The figure maintains its original alignment and angles throughout the process.
A transformation.
A translation does not preserve the orientation of a figure because it simply shifts the entire figure in a specific direction without changing its shape or size. While the relative positions of the points within the figure remain consistent, the overall orientation can be perceived differently, especially in relation to other figures or coordinate axes. For example, if a triangle is translated, its vertices move to new locations, potentially altering its alignment with respect to a reference frame, which affects the perceived orientation.
The orientation of figure L would remain unchanged after a translation of 8 units to the right and 3 units up. Translation moves a figure without altering its shape, size, or direction. Thus, while the position of figure L will change, its orientation will stay the same.
A translation of a figure is when a figure changes it's position, And can be in the direction of up, down, left, right, and maybe diagonal.
When a figure is reflected, its orientation changes, meaning that the figure appears as a mirror image across the line of reflection. While the shape and size of the figure remain unchanged, the relative positions of points in the figure are reversed. This transformation preserves distances and angles, maintaining congruence with the original figure.
A reflection in a graph occurs when a shape or figure is flipped over a specified line, creating a mirror image. Common lines of reflection include the x-axis, y-axis, or any line defined by a specific equation. This transformation maintains the shape and size of the figure but alters its orientation. For example, reflecting a point across the y-axis changes its x-coordinate to its negative while keeping the y-coordinate the same.
In mathematical terms, "reflect" refers to the process of flipping a shape or figure over a specific line, known as the line of reflection, to create a mirror image. This transformation alters the orientation of the figure while maintaining its size and shape. In coordinate geometry, reflecting a point across a line involves changing its coordinates based on the line's equation. For example, reflecting a point across the x-axis changes its y-coordinate to its negative.