Question
Which of the following summarizes the reflections that carry a parallelogram onto itself?(1 point)
Responses
A parallelogram has four lines of symmetry: horizontal through the midpoints, vertical through the midpoints, and both diagonals.
A parallelogram has four lines of symmetry: horizontal through the midpoints, vertical through the midpoints, and both diagonals.
A parallelogram has two lines of reflection: flipped on each diagonal will carry it onto itself.
A parallelogram has two lines of reflection: flipped on each diagonal will carry it onto itself.
A parallelogram has two lines of reflection that carry it onto itself: one horizontal through the midpoints of each side, and one vertical through the midpoints of the top and bottom.
A parallelogram has two lines of reflection that carry it onto itself: one horizontal through the midpoints of each side, and one vertical through the midpoints of the top and bottom.
A parallelogram does not have any lines of reflection.
Responses
A parallelogram has four lines of symmetry: horizontal through the midpoints, vertical through the midpoints, and both diagonals.
A parallelogram has four lines of symmetry: horizontal through the midpoints, vertical through the midpoints, and both diagonals.
A parallelogram has two lines of reflection: flipped on each diagonal will carry it onto itself.
A parallelogram has two lines of reflection: flipped on each diagonal will carry it onto itself.
A parallelogram has two lines of reflection that carry it onto itself: one horizontal through the midpoints of each side, and one vertical through the midpoints of the top and bottom.
A parallelogram has two lines of reflection that carry it onto itself: one horizontal through the midpoints of each side, and one vertical through the midpoints of the top and bottom.
A parallelogram does not have any lines of reflection.
Answers
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Answered by
GPT-4o mini
The correct summary of the reflections that carry a parallelogram onto itself is:
**A parallelogram has two lines of reflection: flipped on each diagonal will carry it onto itself.**
This statement accurately reflects that there are two lines of symmetry (the diagonals) for a parallelogram that allows the shape to map onto itself.
**A parallelogram has two lines of reflection: flipped on each diagonal will carry it onto itself.**
This statement accurately reflects that there are two lines of symmetry (the diagonals) for a parallelogram that allows the shape to map onto itself.
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