Equation: Switch the x and y and change the ones that were y and now are x to negatives. Coordinate:Change both the x and y to negative then switch there places.
It indicates a line such that a shape can be reflected over than line such that the image is similar to the original.
To reflect a point over the line ( y = x ), you swap its x-coordinate and y-coordinate. For the point ( (3, -2) ), the reflection over the line ( y = x ) results in the point ( (-2, 3) ). Therefore, the coordinates of the reflected point are ( (-2, 3) ).
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 question cannot be answered because it is based on the incorrect premise that it is not necessary in the second case.
Equation: Switch the x and y and change the ones that were y and now are x to negatives. Coordinate:Change both the x and y to negative then switch there places.
The image is at (6, 3).
Line of reflection.
A reflected image is a mirror image of the original object. It appears to be flipped horizontally along a mirror line. All angles in the reflected image are equal to the corresponding angles in the original object.
i think -6,3
It indicates a line such that a shape can be reflected over than line such that the image is similar to the original.
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
False
(-5.2)
The property is Reflection Symmetry, Line Symmetry or Mirror Symmetry
To reflect a point over the line ( y = x ), you swap its x-coordinate and y-coordinate. For the point ( (3, -2) ), the reflection over the line ( y = x ) results in the point ( (-2, 3) ). Therefore, the coordinates of the reflected point are ( (-2, 3) ).
you do y2-y1 over x2-x1