<snapdata remixID="13251122"><project name="Triangles Midterm" app="Snap! 9.0, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Triangles Midterm"><notes></notes><hidden></hidden><headers></headers><code></code><blocks></blocks><stage name="Stage" width="480" height="360" costume="1" 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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AAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==</pentrails><costumes><list 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s="doRepeat"><l>3</l><script><block s="forward"><l>100</l></block><block s="turn"><l>-120</l></block></script></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>0</l><l>0</l></block></script><script x="200" y="511.9999999999999"><block s="receiveMessage"><l>scalene triangle</l><list></list></block><block s="clear"></block><block s="down"></block><block s="forward"><l>50</l></block><block s="turn"><l>90</l></block><block s="forward"><l>100</l></block><block s="turn"><l>-30</l></block><block s="forward"><l>-110</l></block></script><script x="572" y="411.33333333333337"><block s="receiveMessage"><l>isosceles triangle</l><list></list></block><block s="clear"></block><block s="down"></block><block s="forward"><l>100</l></block><block s="turn"><l>90</l></block><block s="forward"><l>100</l></block><block s="turn"><l>90</l></block><block s="turn"><l>45</l></block><block s="forward"><l>144</l></block><block s="gotoXY"><l>-10</l><l>-10</l></block></script><script x="492" y="366.00000000000006"><block s="doBroadcast"><l>isosceles triangle</l><list></list></block></script><script x="546" y="711.9999999999998"><block s="doBroadcast"><l>scalene triangle</l><list></list></block></script><script x="732" y="622.0000000000001"><block s="setHeading"><l>270</l></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="Triangles Midterm" app="Snap! 9.0, https://snap.berkeley.edu" version="2"><costume name="XY Grid" center-x="240" center-y="180" 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