Which points are invariant under a reflection in the line y = −2?
Reflection
Original Khojo Papers practice question — not from a past board paper.
An invariant point is a point whose image under the reflection is the point itself. For reflection in the x-axis every point on the x-axis is invariant, that is every point of the form (x, 0).
No citable source has been recorded for this record. Treat it as practice material, not as fact.
A point is invariant exactly when it lies on the mirror line.
From the same topic and chapter, at a similar level.
Which points are invariant under a reflection in the line y = −2?
Reflection
The point (3, −4) is reflected in the x-axis and its image is then reflected in the line x = 1. Find the final coordinates.
Reflection
Find the image of the point (2, 5) when reflected in the line y = 3.
Reflection
Find the image of the point (−1, 4) when reflected in the line x = 2.
Reflection
The point P(a, b) is reflected in the x-axis to P'(3, −5). Find a and b, and then find the image of P in the origin.
Reflection
Reflection in the origin maps (a, b) to:
Reflection