When a line is reflected over the Y-axis, the x-coordinates of all points on the line change sign, while the y-coordinates remain the same. For example, a point (x, y) would become (-x, y) after reflection. This transformation effectively flips the line horizontally, maintaining its slope but altering its position in the Cartesian plane.
The axis over which a design is reflected can be described as a line of symmetry. This line acts as a mirror, dividing the design into two identical halves, where each side is a mirror image of the other. Reflective designs can be vertical, horizontal, or diagonal, depending on the orientation of the axis. Understanding this axis is essential for creating balanced and harmonious compositions.
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The axis over which a design is reflected is typically a line or a point that serves as a mirror, allowing for the symmetrical duplication of shapes or elements on either side. This axis can be vertical, horizontal, or diagonal, depending on the desired effect in the design. The reflection creates a balanced and harmonious aesthetic, often enhancing the visual appeal of the composition.
When a point is reflected over the y-axis, the x-coordinate changes its sign while the y-coordinate remains the same. For example, if a point has the coordinates (x, y), after reflection over the y-axis, its new coordinates will be (-x, y). This transformation effectively mirrors the point across the y-axis.
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It is the axis of reflection.
Reflections are congruence transformations where the figure is reflected over the x-axis, y-axis, or over a line.
It will be where it was, to start with.
The point (5,3) is reflected to (-5, 3)
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i think -6,3
You change the value of y to -y. ex: (4,5) reflected over the x-axis is (4,-5)
-1,3
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Axial reflection is a type of transformation in geometry where a figure is reflected over an axis. The axis of reflection is a line that remains fixed while the rest of the figure is mirrored across it. This transformation preserves the size and shape of the figure.
imagine there is a grid and you look at it and look at the cordentise and then you find the answer that you were looking for