To identify a line of symmetry for rectangle WARD, we can look at the properties of rectangles.
A rectangle has two lines of symmetry:
- A vertical line that runs down the middle (which would correspond to the y-axis if the rectangle is centered around it).
- A horizontal line that runs across the middle (which could be a line of the form \( y = k \) depending on the rectangle's position).
The options provided are:
- \( y = 3 \)
- x-axis
- y-axis
- \( x = 3 \)
Without a specific diagram, we can determine that:
- If WARD is symmetrically positioned with respect to the y-axis, then the y-axis would be a line of symmetry.
- If WARD has an equal height above and below the line \( y = 3 \), then \( y = 3 \) would also be a line of symmetry.
- The x-axis would be a line of symmetry if the rectangle's length extends evenly both above and below it.
- The line \( x = 3 \) suggests symmetry in terms of horizontal alignment but is less common as a line of symmetry for rectangles unless specifically positioned.
Without more context about the position of rectangle WARD, I would recommend examining the arrangement of the points. If rectangle WARD is centered along the x-axis or y-axis or equally split by \( y = 3 \), those options (y-axis or \( y = 3 \)) could be valid lines of symmetry.
However, if I were to select based on common attributes of rectangles:
- The y-axis or the x-axis are typical symmetric lines for rectangles.
If you want a definitive response and you know where exactly rectangle WARD is located or how high it is, please provide that, but generally, the best answer typically is the y-axis, reflecting the vertical symmetry of the rectangle.