<snapdata remixID="11358795"><project name="Lab 14 Graphing App" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Lab 14 Graphing App"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="Gr6 age-height-weight-gender stats" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doReport"><block s="reportNewList"><list><block s="reportNewList"><list><l>137.4</l><l>146.52</l><l>40.52</l><l>F</l></list></block><block s="reportNewList"><list><l>141.3</l><l>152.12</l><l>46.0</l><l>F</l></list></block><block s="reportNewList"><list><l>138.5</l><l>142.0</l><l>33.1</l><l>F</l></list></block><block s="reportNewList"><list><l>137.6</l><l>150.82</l><l>43.58</l><l>M</l></list></block><block s="reportNewList"><list><l>139.2</l><l>148.46</l><l>40.0</l><l>F</l></list></block><block s="reportNewList"><list><l>141.7</l><l>142.88</l><l>34.84</l><l>M</l></list></block><block s="reportNewList"><list><l>146.1</l><l>155.51</l><l>47.76</l><l>M</l></list></block><block s="reportNewList"><list><l>139.8</l><l>148.55</l><l>48.55</l><l>F</l></list></block><block s="reportNewList"><list><l>140.5</l><l>138.63</l><l>39.85</l><l>F</l></list></block><block 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 type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportQuotient"><block s="reportRound"><block s="reportVariadicProduct"><list><block var="input number"/><block s="reportMonadic"><l><option>10^</option></l><block var="n"/></block></list></block></block><block s="reportMonadic"><l><option>10^</option></l><block var="n"/></block></block></block></script></block-definition><block-definition s="coordinate pair x %&apos;x&apos; y %&apos;y&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportJoinWords"><list><l>(</l><block var="x"/><l>,</l><l> </l><block var="y"/><l>)</l></list></block></block></script></block-definition><block-definition s="announce axes position %&apos;x&apos; %&apos;y&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="up"></block><block s="gotoXY"><block var="x"/><block s="reportVariadicSum"><list><block var="y"/><l>5</l></list></block></block><custom-block s="label %txt of size %n"><custom-block s="coordinate pair x %n y %n"><custom-block s="round %n to %n decimal places"><custom-block s="xGraph at xStage: %n"><block var="x"/></custom-block><l>2</l></custom-block><custom-block s="round %n to %n decimal places"><custom-block s="yGraph at yStage: %n"><block var="y"/></custom-block><l>2</l></custom-block></custom-block><l>16</l></custom-block><block s="gotoXY"><block var="x"/><block var="y"/></block></script></block-definition><block-definition s="set graph scale, xMin: %&apos;xmin&apos; xMax: %&apos;xmax&apos; yMin: %&apos;ymin&apos; yMax: %&apos;ymax&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input><input 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 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