<snapdata remixID="11892513"><project name="Polygon Problem Solving" app="Snap! 7, 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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