A reflection is a flip: every point jumps to the same distance on the other side of the mirror line, and the image comes out reversed. This lesson covers axis reflections and the sign rules behind them.
It might be the y-axis, the x-axis, or any given line on the grid.
Count squares from the point to the mirror — the image sits the SAME distance beyond it.
The image is reversed, like text in a mirror. (2, 4) reflected in the y-axis → (−2, 4).
Reflect the point (3, 2) in the x-axis, then in the y-axis.
Not a translation! A reflection reverses the shape — if the image faces the same way, it’s wrong.
Count carefully! A point 2 squares from the line lands exactly 2 squares beyond it — not 1, not 3.
Wrong axis! Reflecting in the x-axis flips y: (3, −2).
A transformation that flips a shape over a mirror line, producing a reversed image the same distance from the line on the other side.
The x-coordinate changes sign and y stays the same: (3, 2) becomes (−3, 2).
Translation slides the shape without changing its orientation; reflection flips it, so the image is reversed like writing in a mirror.
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