4.4 Notes/Examples

Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
Determine if the figure has line, point, and/or rotational symmetry. Check all that apply.
[img]data:image/png;base64,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[/img]
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Information: 4.4 Notes/Examples