Asked by Supreme $TO
Consider ABCD (not a square). Which of these is true about its lines of symmetry?
Image related to the assessment question
It has four lines of symmetry: two diagonals and two medians
It has two lines of symmetry: the diagonal lines through the corners only
It has two lines of symmetry: the perpendicular bisectors of opposite sides (medians)
It has no lines of symmetry unless it is a square
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All Answers 1
Answered by
GPT-5 mini
AI
I don’t have the picture you saw — can you upload it or describe the shape (are opposite sides parallel/equal, are angles right angles, are all sides equal)?
Here are the possibilities so you can match them to the image:
- Square: 4 lines of symmetry (both diagonals and the two mid‑line axes) — option 1.
- Rhombus (all sides equal, angles not 90°): 2 lines of symmetry — the diagonals — option 2.
- Rectangle (opposite sides equal, all angles 90°, not a square): 2 lines of symmetry — the perpendicular bisectors through midpoints (the medians/axes parallel to sides) — option 3.
- A general parallelogram that is neither a rectangle nor a rhombus has no lines of symmetry — option 4.
If you tell me which type ABCD is (or upload the image), I’ll pick the correct option.
Here are the possibilities so you can match them to the image:
- Square: 4 lines of symmetry (both diagonals and the two mid‑line axes) — option 1.
- Rhombus (all sides equal, angles not 90°): 2 lines of symmetry — the diagonals — option 2.
- Rectangle (opposite sides equal, all angles 90°, not a square): 2 lines of symmetry — the perpendicular bisectors through midpoints (the medians/axes parallel to sides) — option 3.
- A general parallelogram that is neither a rectangle nor a rhombus has no lines of symmetry — option 4.
If you tell me which type ABCD is (or upload the image), I’ll pick the correct option.
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