A reflection.
A reflection in math is when a shape is flipped over the x or y axis by counting how many units the points are away from the axis and putting the point on the other side the same distance away. Shapes which are reflections are labeled with a '. Example: Shape ABC was reflected over the x axis to create shape A'B'C'.
You draw it. Or you can use the Math Input Panel (in start menu) to draw a line with numbers underneath.
periodic line
A bar.
Plus + minus - Times * or X Divide one line and 2 dots over and under the line (almost like a fraction)
It is called a reflection.
A reflection is when a shape flips completely over. The coordinates of the shape will opposite as well. The reflection can change depending what you are flipping it over.
To flip a figure over a line is a reflection.
It means that when it is flipped over an axis and the image is essentially a mirror image or reflection of what it was.
A reflection?
A reflection.
It is the axis of reflection.
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 flip over the x-axis on a graph.
Well, darling, let me break it down for you. Non-examples of reflection in math terms would be things like rotation, translation, or dilation. Basically, anything that doesn't involve flipping an object over a line like a pancake on a Sunday morning. So, remember, reflection is all about mirroring, not spinning or shifting.
reflection
In mathematics, rotation refers to turning a shape around a fixed point, called the center of rotation, by a certain angle. Reflection involves flipping a shape over a line (the line of reflection) to create a mirror image. Translation is the process of sliding a shape in a straight line from one position to another without changing its orientation or size. Together, these transformations are fundamental in geometry for manipulating figures in a plane.