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the answer is translation
A plane figure is one that is entirely in one plane. One way to think of that is it can be made to lie flat - no ups or downs. A closed figure is one where you can go around the outside of the figure and return to your starting point - without jumping. If you take any two points - one inside the figure and one outside, then you cannot draw a curve from one to the other without crossing the boundary of the figure.
In a close figure it is the set of points inside the figure.
Triangle: A figure formed by exactly three (non-colinear) points joined by line segments is a triangle. A figure formed by three or more points is generally called a polygon. Of course, if all of the points are co-linear then there is not much of a figure. A polygon has 3 or more sides.
A decagon perhaps
the answer is translation
Its called points maybe
The original figure is called the pre-image. After the transformation it becomes the image.
translation
Invariants are points that remain the same under certain transformations. You could plug the points into your transformation and note that what does in is the same as what comes out. The details depend on the transformation.
Image.
In a convex figure, if you pick any two points, the points between them are also a part of the figure.
Formula transformation is usually used to transform a shape or a set of points to another shape or set of points. It is a set of instructions on how to adjust a given shape or point.
translation
A transformation using coordinate notation involves applying a specific set of rules to the coordinates of points in a geometric figure to create a new figure. This is often represented as (x, y) → (x', y') where the prime (') denotes the new coordinates after the transformation has been applied. The specific rules can include translations, rotations, reflections, or scaling.
A plane figure is one that is entirely in one plane. One way to think of that is it can be made to lie flat - no ups or downs. A closed figure is one where you can go around the outside of the figure and return to your starting point - without jumping. If you take any two points - one inside the figure and one outside, then you cannot draw a curve from one to the other without crossing the boundary of the figure.
In a close figure it is the set of points inside the figure.