<snapdata remixID="14791412"><project name="managing_complexity_part2_option1" app="Snap! 11.0.8, https://snap.berkeley.edu" 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</l><block s="reportJoinWords"><list><block var="iteration"/><l> number</l></list></block></list></block></block><block s="doAddToList"><block s="getLastAnswer"></block><block var="totalList"/></block></script></block><block s="doSetVar"><l>iteration</l><l>0</l></block><block s="doRepeat"><l>10</l><script><block s="doChangeVar"><l>iteration</l><l>1</l></block><block s="doChangeVar"><l>total</l><block s="reportListItem"><block var="iteration"/><block var="totalList"/></block></block></script></block><block s="doSayFor"><block s="reportJoinWords"><list><l>The average of the previous 10 numbers is </l><block s="reportJoinWords"><list><block s="reportQuotient"><block var="total"/><l>10</l></block><l>!</l></list></block></list></block><l>5</l></block></script></scripts></sprite><watcher var="total" style="normal" x="10" y="10" color="243,118,29"/><watcher var="totalList" style="normal" x="10" y="31.000001999999995" color="243,118,29" extX="80" extY="70"/></sprites></stage><variables><variable name="totalList"><list struct="atomic" id="91">5,5,5,5,5,5,5,5,5,5</list></variable><variable name="total"><l>50</l></variable></variables></scene></scenes></project><media name="managing_complexity_part2_option1" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"><costume name="alonzo" center-x="45" center-y="60" 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" 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