Understand the rule first
A reflected point remains the same perpendicular distance from the mirror line. A vertical mirror swaps left and right; a horizontal mirror swaps top and bottom.
Reflect positions accurately across vertical and horizontal mirror lines.
A reflected point remains the same perpendicular distance from the mirror line. A vertical mirror swaps left and right; a horizontal mirror swaps top and bottom.
Rotating a figure or moving a mark without preserving its distance from the mirror.
Reusable method: Measure distance from the mirror line.Swap left and right but keep the height.
Answer A: top-right
Top-left reflects to top-right.
Quick method: Measure distance from the mirror line.
A horizontal mirror swaps up and down but preserves left and right.
Answer B: up-right
Down becomes up while right remains right.
Quick method: Measure distance from the mirror line.
Preserve the distance on the opposite side.
Answer C: three squares below
It appears three squares below the line.
Quick method: Measure distance from the mirror line.
A vertical mirror swaps left and right while preserving top and bottom.
Answer B: Right of an upward arrow
The arrow still points up, while the dot moves from its left side to the same distance on its right.
Quick method: Measure distance from the mirror line.
Only points with zero distance from the mirror do not move.
Answer A: on the mirror line
Any point on the mirror line maps onto itself.
Quick method: Measure distance from the mirror line.
A vertical mirror reverses left and right but not up and down.
Answer B: north-west
North-east reflects to north-west across a vertical line.
Quick method: Measure distance from the mirror line.
A horizontal mirror reverses top and bottom but not left and right.
Answer C: bottom-right
Top-right reflects to bottom-right.
Quick method: Measure distance from the mirror line.
Reverse every left-right feature.
Answer D: vertical stroke right, base extending left
The vertical stroke moves to the right and the base extends left from it.
Quick method: Measure distance from the mirror line.
The point is two units left of the mirror, so its image is two units right.
Answer A: (6, 1)
Two units to the right of x = 4 is x = 6; the y-coordinate stays 1, giving (6, 1).
Quick method: Measure distance from the mirror line.
Track one reflection at a time.
Answer B: south-east
North-west reflects vertically to north-east, then horizontally to south-east. Two perpendicular reflections equal a half-turn.
Quick method: Measure distance from the mirror line.