substitute x = y and y = -x
Ex: y = x2 becomes
-x = y2
(-2,3) reflected over y = x is (3,-2) (400,-2) reflected over y = x is (-2,400) All you do is switch the ordered pair.
You switch the x and y coordinates of the line. In other words, (x,y) ---> (y,x). I hope this helps! :)
12
No
A straight line graph with negative slope slants downward from left to right.
In mathematical terms, "reflect" refers to the process of flipping a shape or figure over a specific line, known as the line of reflection, to create a mirror image. This transformation alters the orientation of the figure while maintaining its size and shape. In coordinate geometry, reflecting a point across a line involves changing its coordinates based on the line's equation. For example, reflecting a point across the x-axis changes its y-coordinate to its negative.
No. You can reflect any shape about a line but if the resulting image is not the same as the original, that line is not a line of symmetry.
you put it at a 90 degree angle
negative 1
(-2,3) reflected over y = x is (3,-2) (400,-2) reflected over y = x is (-2,400) All you do is switch the ordered pair.
The visual elements of art is line shape positive negative
To reflect a point over the line ( y = x ), you swap the coordinates of the point. For example, if the original point is ( (a, b) ), its reflection over ( y = x ) will be ( (b, a) ). This process applies to any shape or set of points by reflecting each point individually.
Negative association.
That's the equation of a straight line. Unless the line is horizontal (for m = 0), the y-coordinate of the line will always be positive for part of the line, and negative for another part of the line.
x = negative 1 is a vertical straight line parallel to the y axis at x = -1 ; its slope is infinite
Find an equati find an equation for the line perpendicular to the line 8x - 8 y equals negative 2 having the same Y intercept as -6x + 2 y equals negative 8
The definition of a line of symmetry is a line that can be draw down the center of any shape or object to show mirror image of the other side. where each side is a mirror image of the other side.