<snapdata remixID="12288995"><project name="polygon Problem solving" app="Snap! 8.1, https://snap.berkeley.edu" 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select="1"><scene name="polygon Problem solving"><notes></notes><hidden></hidden><headers></headers><code></code><blocks></blocks><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" 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