translation: is a slide reflection : is a flip roation: you rotate the triganle around like 180 degrees
rotation (i think)
A rotation is the type of transformation that turns a figure around a fixed point, known as the center of rotation. During a rotation, every point of the figure moves in a circular path around this fixed point by a specified angle. The distance from the center to any point on the figure remains constant throughout the transformation.
A transformation that turns a figure around a given point is called a rotation. In a rotation, every point of the figure moves in a circular path around the center point, known as the center of rotation, by a specified angle. The distance from each point to the center remains constant, and the orientation of the figure changes according to the direction and degree of rotation. This transformation preserves the shape and size of the figure.
The transformation you're referring to is called rotation. In a rotation, each point of a figure is turned around a specific point, known as the center of rotation, through a specified angle and direction (clockwise or counterclockwise). This transformation preserves the shape and size of the figure while changing its orientation.
Reflection in the y-axis.
translation: is a slide reflection : is a flip roation: you rotate the triganle around like 180 degrees
A glide reflection is a combination of a reflection in a line and a translation along that line. This can be done in either order. A rotational transformation is a rotation around a fixed point or axis.
Yes, reflection and rotation are both transformations that can change the orientation of an object. Reflection is when an object is flipped over a line, while rotation is when an object is turned around a point.
rotation (i think)
A transformation can be several changes.A translation is a slide without changing the figure.A rotation is a turn around a point that doesn't change the figure.A dilation is a change in size either larger or smaller.A reflection is a flip over a line that doesn't change the size.
A rotation is the type of transformation that turns a figure around a fixed point, known as the center of rotation. During a rotation, every point of the figure moves in a circular path around this fixed point by a specified angle. The distance from the center to any point on the figure remains constant throughout the transformation.
A transformation that turns a figure around a given point is called a rotation. In a rotation, every point of the figure moves in a circular path around the center point, known as the center of rotation, by a specified angle. The distance from each point to the center remains constant, and the orientation of the figure changes according to the direction and degree of rotation. This transformation preserves the shape and size of the figure.
A rotation is a transformation that turns an object around a fixed point. It changes the orientation of the object without changing its shape or size. Rotations are a type of transformation that can be applied to objects in geometry to change their position or direction.
The transformation you're referring to is called rotation. In a rotation, each point of a figure is turned around a specific point, known as the center of rotation, through a specified angle and direction (clockwise or counterclockwise). This transformation preserves the shape and size of the figure while changing its orientation.
There are 4 transformations and they are:- 1 Enlargement which reduces or increases a shape proportionally 2 Rotation moves a shape around a fixed point 3 Reflection which produces a mirror image 4 Translation which moves a shape into a different position
To transform parallelogram ABCD into A'B'C'D', a series of transformations can be applied, such as translation, rotation, reflection, or scaling. For instance, if the shape is moved without changing its size or orientation, a translation is occurring. If the shape is turned around a point, a rotation is applied. The specific transformations would depend on the positions of the original and the transformed parallelogram.