Visualizing Lines of Symmetry

Explore lines of symmetry of figures with this activity.
Putting It All Together
[i]Answer these open ended questions on your own or with others to form deeper math connections.[/i]
What is the same between the images below? What is different?[br][img]data:image/png;base64,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[/img]
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Information: Visualizing Lines of Symmetry