<snapdata remixID="9131326"><project name="Final Assessment Problem 1" app="Snap! 5.4, http://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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AoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCC</pentrails><costumes><list id="2"><item><costume name="1" center-x="240" center-y="180" 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" id="3"/></item><item><costume name="2" center-x="240" center-y="180" 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color="243,118,29"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="name"><l>kaydn</l></variable><variable name="age"><l>14</l></variable></variables></project><media name="Final Assessment Problem 1" app="Snap! 5.4, http://snap.berkeley.edu" version="1"></media></snapdata>