data:image/png;base64,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

Square1

Equilateral Triangle1

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BAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==