<snapdata remixID="14526399"><project name="Math" app="Snap! 11.0.1, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Math"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="TryAgain (2)" type="command" category="motion"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doUntil"><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>4</l></list></block><script><block s="doAsk"><l>what is 2 + 2?</l></block></script></block></script></block-definition><block-definition s="math" type="command" category="operators"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doForever"><script><block s="doAsk"><block s="reportJoinWords"><list><l>wha&apos;ts </l><block s="reportVariadicSum"><list><block s="reportRandom"><l>1</l><l>10</l></block><block s="reportRandom"><l>1</l><l>10</l></block></list></block></list></block></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><block 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hyperops="true" codify="false" inheritance="true" sublistIDs="false" 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</pentrails><costumes><list struct="atomic" id="99"></list></costumes><sounds><list struct="atomic" id="100"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="10" y="0" heading="85" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="105"><costumes><list id="106"><item><ref mediaID="Math_Sprite_cst_alonzo"></ref></item></list></costumes><sounds><list struct="atomic" id="107"></list></sounds><blocks></blocks><variables></variables><scripts><script x="473" y="229.33333333333337"><block s="receiveGo"></block><block s="doForever"><script><block s="doAsk"><l>what is 2 + 2?</l></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>4</l></list></block><script><block s="doSayFor"><l>Correct!</l><l>1</l></block></script><script><block s="doSayFor"><l>Try again!</l><l>1</l></block></script></block></script></block></script></scripts></sprite><watcher var="defaultAnswer" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher scope="Stage" s="getLastAnswer" style="normal" x="10" y="31.000001999999995" color="4,148,220" hidden="true"/></sprites></stage><variables><variable name="defaultAnswer"><l>2</l></variable></variables></scene></scenes></project><media name="Math" app="Snap! 11.0.1, https://snap.berkeley.edu" version="2"><costume name="alonzo" center-x="45" center-y="60" 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" 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