<snapdata remixID="8777268"><project name="U3L4-GraphingApp" app="Snap! 5.1, http://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" volume="100" pan="0" lines="round" ternary="true" codify="false" inheritance="false" sublistIDs="false" scheduled="false" 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s="reportNewList"><list><l>139.5</l><l>146.83</l><l>38.68</l><l>M</l></list></block><block s="reportNewList"><list><l>144.0</l><l>149.31</l><l>39.5</l><l>M</l></list></block><block s="reportNewList"><list><l>146.6</l><l>154.5</l><l>58.55</l><l>F</l></list></block><block s="reportNewList"><list><l>141.5</l><l>149.85</l><l>40.72</l><l>F</l></list></block><block s="reportNewList"><list><l>144.8</l><l>152.6</l><l>49.5</l><l>F</l></list></block><block s="reportNewList"><list><l>144.3</l><l>149.31</l><l>40.67</l><l>M</l></list></block><block s="reportNewList"><list><l>144.5</l><l>150.48</l><l>40.8</l><l>F</l></list></block><block s="reportNewList"><list><l>137.5</l><l>141.09</l><l>45.28</l><l>M</l></list></block><block s="reportNewList"><list><l>145.5</l><l>151.5</l><l>39.5</l><l>F</l></list></block><block s="reportNewList"><list><l>145.6</l><l>137.8</l><l>30.8</l><l>M</l></list></block><block s="reportNewList"><list><l>143.5</l><l>153.88</l><l>44.46</l><l>F</l></list></block><block s="reportNewList"><list><l>142.5</l><l>147.25</l><l>44.0</l><l>F</l></list></block><block s="reportNewList"><list><l>136.1</l><l>132.32</l><l>27.49</l><l>M</l></list></block><block s="reportNewList"><list><l>140.5</l><l>152.29</l><l>51.85</l><l>M</l></list></block><block s="reportNewList"><list><l>144.1</l><l>144.33</l><l>35.87</l><l>M</l></list></block><block s="reportNewList"><list><l>136.5</l><l>144.62</l><l>36.89</l><l>F</l></list></block><block s="reportNewList"><list><l>136.0</l><l>158.81</l><l>56.4</l><l>F</l></list></block><block s="reportNewList"><list><l>146.8</l><l>160.2</l><l>55.05</l><l>M</l></list></block></list><comment w="90" collapsed="false">27 sixth graders with age, height in cm, weight in kg, and sex</comment></block></block></script></block-definition><block-definition s="round %&apos;input number&apos; to %&apos;n&apos; decimal places" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input 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type="%n"></input></inputs><script><block s="clear"></block><block s="doSetVar"><l>x min val</l><block var="xmin"/></block><block s="doSetVar"><l>x max val</l><block var="xmax"/></block><block s="doSetVar"><l>y min val</l><block var="ymin"/></block><block s="doSetVar"><l>y max val</l><block var="ymax"/></block><block s="doSetVar"><l>x-stepsize</l><block s="reportQuotient"><l>480</l><block s="reportDifference"><block var="xmax"/><block var="xmin"/></block></block></block><block s="doSetVar"><l>y-stepsize</l><block s="reportQuotient"><l>360</l><block s="reportDifference"><block var="ymax"/><block var="ymin"/></block></block></block><custom-block s="announce axes position %n %n"><custom-block s="y-axis"></custom-block><custom-block s="x-axis"></custom-block></custom-block></script></block-definition><block-definition s="y-axis" type="reporter" category="looks"><header></header><code></code><translations></translations><inputs></inputs><script><block s="bubble"><l></l></block><block 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s="reportMonadic"><l><option>floor</option></l><block s="reportQuotient"><block var="length"/><l>10</l></block></block><script><block s="down"></block><block s="forward"><l>5</l></block><block s="up"></block><block s="forward"><l>5</l></block></script></block><block s="down"></block><block s="forward"><block s="reportModulus"><block var="length"/><l>10</l></block></block><block s="up"></block></script></block></script></block-definition><block-definition s="yStage for yGraph: %&apos;actual y value&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportSum"><l>-180</l><block s="reportProduct"><block s="reportDifference"><block var="actual y value"/><block var="y min val"/></block><block var="y-stepsize"/></block></block></block></script></block-definition><block-definition s="xStage for xGraph: %&apos;actual x value&apos;" type="reporter" 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