<snapdata remixID="9574059"><project name="1.3 Tasnia Shapes" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage 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s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>120</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>120</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="bubble"><l></l></block><block s="hide"></block></script><comment x="18.324218750000227" y="13.166666666666288" w="90" collapsed="true">An equilateral triangle&apos;s interior angles are 60 degrees and exterior angles are 120 degrees. Based on the direction the sprite was pointing, I had to determine if I should go clockwise or counterclockwise and if I should use the exterior or interior angle.</comment><script x="484.00000000000045" y="39.83333333333235"><block s="receiveKey"><l><option>3</option></l></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setEffect"><l><option>ghost</option></l><l>0</l></block><block s="clear"></block><block s="show"></block><block s="down"></block><block s="setSize"><l>3</l></block><block s="setColor"><color>0,156,208,1</color></block><block s="bubble"><l>RECTANGLE</l></block><block s="forward"><l>200</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>90</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>90</l></block><block s="forward"><l>200</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>90</l></block><block s="forward"><l>150</l></block><block s="bubble"><l></l></block><block s="hide"></block></script><comment x="488.70703125000045" y="10" w="90" collapsed="true">A rectangle&apos;s interior angles measure 90 degrees. The opposite sides are congruent. Two of the sides had to be longer than the other two sides.</comment><script x="236.0000000000004" y="41.16666666666674"><block s="receiveKey"><l><option>2</option></l></block><block s="setHeading"><l>90</l></block><block s="setEffect"><l><option>ghost</option></l><l>0</l></block><block s="clear"></block><block s="show"></block><block s="down"></block><block s="setSize"><l>2</l></block><block s="setColor"><color>174,37,0,1</color></block><block s="bubble"><l>SQUARE</l></block><block s="forward"><l>150</l></block><block s="turn"><l>90</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>90</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>90</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="bubble"><l></l></block><block s="hide"></block></script><comment x="242.47688802083377" y="16.166666666666515" w="90" collapsed="true">A square&apos;s interior angles are all 90 degrees. All the sides had to be congruent. </comment><script x="232.0000000000004" y="530.4999999999998"><block s="receiveKey"><l><option>5</option></l></block><block s="setHeading"><l>90</l></block><block s="setEffect"><l><option>ghost</option></l><l>0</l></block><block s="clear"></block><block s="show"></block><block s="down"></block><block s="setSize"><l>5</l></block><block s="setColor"><color>226,210,0,1</color></block><block s="bubble"><l>PARALLELOGRAM</l></block><block s="forward"><l>200</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>106</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>74</l></block><block s="forward"><l>200</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>106</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="bubble"><l></l></block><block s="hide"></block></script><comment x="229.0000000000004" y="505.1666666666664" w="90" collapsed="true">The opposite angles of a parallelogram are congruent and consecutive angles are supplementary. Opposite sides are congruent. The same pair of angles is used for this as the rhombus. However, a pair of sides is longer than the other pair for this parallelogram. </comment><comment x="229.0000000000004" y="1012.8333333333325" w="90" collapsed="true">The interior angle of a hexagon is 120 degrees and its exterior angle is 60 degrees. </comment><script x="229.0000000000004" y="1043.3333333333294"><block s="receiveKey"><l><option>7</option></l></block><block s="doWait"><l>5</l></block><block s="setEffect"><l><option>ghost</option></l><l>0</l></block><block s="show"></block><block s="up"></block><block s="gotoXY"><l>60</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="down"></block><block s="setSize"><l>8</l></block><block s="setColor"><color>37,213,0,1</color></block><block s="bubble"><l>HEXAGON</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="bubble"><l></l></block><block s="hide"></block></script><comment x="483.4768880208337" y="529.6666666666664" w="90" collapsed="true">A pentagon&apos;s interior angle is 108 degrees and its exterior angle is 72 degrees. Since it is a regular pentagon, all the side lengths are congruent. Based of the direction the sprite was pointing, I had to decide if I should use the exterior or interior angle and if it should be clockwise or clounter clockwise. </comment><script x="485.0000000000002" y="565.3333333333329"><block s="receiveKey"><l><option>6</option></l></block><block s="setHeading"><l>90</l></block><block s="setEffect"><l><option>ghost</option></l><l>0</l></block><block s="clear"></block><block s="show"></block><block s="up"></block><block s="gotoXY"><l>0</l><l>-150</l></block><block s="down"></block><block s="setSize"><l>6</l></block><block s="setColor"><color>255,75,186,1</color></block><block s="bubble"><l>PENTAGON</l></block><block s="turnLeft"><l>108</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>72</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>72</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>72</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>72</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="bubble"><l></l></block><block s="hide"></block></script><script x="450.00000000000045" y="1209.1666666666647"><block s="receiveCondition"><block s="reportKeyPressed"><l><option>space</option></l></block></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="clear"></block></script><script x="16.000000000000142" y="517.6666666666678"><block s="receiveKey"><l><option>4</option></l></block><block s="setHeading"><l>90</l></block><block s="setEffect"><l><option>ghost</option></l><l>0</l></block><block s="clear"></block><block s="show"></block><block s="down"></block><block s="setSize"><l>4</l></block><block s="setColor"><color>164,0,208,1</color></block><block s="bubble"><l>RHOMBUS</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>106</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>74</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>106</l></block><block s="forward"><l>150</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>74</l></block><block s="bubble"><l></l></block><block s="hide"></block></script><comment x="14.000000000000227" y="494.16666666666697" w="90" collapsed="true">All of the sides of a rhombus are congruent. Consective angles are supplementary and opposite angles are congruent. 106 + 74 = 180 degrees. That&apos;s why a pair of opposite angles is 106 degrees and the other pair is 74 degrees.</comment><script x="12.838216145833485" y="1052.9999999999964"><block s="receiveKey"><l><option>7</option></l></block><block s="setHeading"><l>90</l></block><block s="setEffect"><l><option>ghost</option></l><l>0</l></block><block s="clear"></block><block s="show"></block><block s="up"></block><block s="gotoXY"><l>-70</l><l>-20</l></block><block s="down"></block><block s="setSize"><l>7</l></block><block s="setColor"><color>112,134,255,1</color></block><block s="bubble"><l>STAR</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>144</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>72</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>144</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>72</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>144</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>72</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>144</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turnLeft"><l>72</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block><block s="turn"><l>144</l></block><block s="forward"><l>100</l></block><block s="doWait"><l>0.5</l></block></script><comment x="10" y="1022.1666666666653" w="90" collapsed="true">The star&apos;s interior acute angle is 36 degrees. The angle supplementary to that is 144 degrees. The interior obtuse angle of the star is 252 degrees. 252 - 180 = 72 degrees. The angles 144 degrees and 72 degrees helped create the star.  </comment></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables></variables></project><media name="1.3 Tasnia Shapes" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>