<snapdata remixID="10352418"><project name="(S2 2021) 3.4 If my Calculations are correct" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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name="Stage" width="480" height="360" costume="0" 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" scheduled="false" 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AoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCC</pentrails><costumes><list struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Introductory sprite" idx="2" x="4.000000000000227" y="-15.279069767441882" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="139.638,188.7,0,1" pen="tip" id="8"><costumes><list struct="atomic" id="9"></list></costumes><sounds><list struct="atomic" id="10"></list></sounds><blocks></blocks><variables></variables><scripts><script x="10" y="10"><block s="receiveGo"></block><block s="doSayFor"><l>Akinator Calculations</l><l>2</l></block><block s="doSayFor"><l>Press &apos;a&apos; to find the minimum of two numners</l><l>2</l></block><block s="doSayFor"><l>Press &apos;b&apos; to find the maximum of two numbers</l><l>2</l></block><block s="doSayFor"><l>Press &apos;c&apos; to determines whether a number is between two other numbers!</l><l>2</l></block><block s="doSayFor"><l>Press &apos;d&apos; to </l><l>2</l></block></script><script x="10" y="164.00000000000003"><block s="receiveKey"><l><option>space</option></l></block><block s="doSayFor"><l>Akinator Calculations</l><l>2</l></block><block s="doSayFor"><l>Press &apos;a&apos; to find the minimum of two numners</l><l>2</l></block><block s="doSayFor"><l>Press &apos;b&apos; to find the maximum of two numbers</l><l>2</l></block><block s="doSayFor"><l>Press &apos;c&apos; to determines whether a number is between two other numbers!</l><l>2</l></block><block s="doSayFor"><l>Press &apos;d&apos; to </l><l>2</l></block></script></scripts></sprite><sprite name="Sprite" idx="1" x="-18.000000000000227" y="5.720930232558118" heading="90" scale="0.8" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="47"><costumes><list id="48"><item><costume name="defi" center-x="110.5" center-y="180" 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" id="49"/></item></list></costumes><sounds><list struct="atomic" id="50"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="17" y="10" w="196" collapsed="false">Keys&#xD;&#xD;Space/ Green Flag - Start&#xD;&#xD;A - The minimum of two numbers the User provides&#xD;&#xD;B - The maximum of two numbers that the User provides&#xD;&#xD;C - The number between two numbers that the User provides (Does Negative numbers)</comment><script x="10" y="313.33333333333337"><block s="receiveKey"><l><option>a</option></l></block><block s="doAsk"><l>What is the first number?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the second number?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="reportJoinWords"><list><l>The minimum of </l><block var="a"/><l> and </l><block var="b"/><l> is </l><custom-block s="min %s %s"><block var="a"/><block var="b"/></custom-block></list></block><l>2</l></block></script><script x="10" y="469"><block s="receiveKey"><l><option>c</option></l></block><block s="doAsk"><l>What is the first number?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the second number?</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the third number?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doIfElse"><custom-block s="isBetween %s %s %s"><block var="a"/><block var="b"/><block var="c"/></custom-block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>the number between </l><block var="a"/><l> and </l><block var="c"/><l> is </l><block var="b"/></list></block><l>2</l></block></script><script><block s="doSayFor"><block s="reportJoinWords"><list><l>the number between </l><block var="a"/><l> and </l><block var="c"/><l> is NOT </l><block var="b"/></list></block><l>2</l></block></script></block></script><script x="443" y="313.33333333333337"><block s="receiveKey"><l><option>b</option></l></block><block s="doAsk"><l>What is the first number?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the second number?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="reportJoinWords"><list><l>The maximum of </l><block var="a"/><l> and </l><block var="b"/><l> is </l><custom-block s="max %s %s"><block var="a"/><block var="b"/></custom-block></list></block><l>2</l></block></script><script x="447" y="466.33333333333337"><block s="receiveKey"><l><option>d</option></l></block><block s="doAsk"><l>what is your word?</l></block><block s="doSetVar"><l>Word</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length</l></block><block s="doSetVar"><l>Length</l><block s="getLastAnswer"></block></block><block s="doSayFor"><custom-block s="atleastaslongas %s %s"><block var="Word"/><block var="Length"/></custom-block><l>2</l></block></script></scripts></sprite><watcher var="a" style="normal" x="8.958333333333485" y="8.958333333333343" color="243,118,29"/><watcher var="b" style="normal" x="8.958333333333485" y="27.770835124999998" color="243,118,29"/><watcher var="c" style="normal" x="8.958333333333485" y="46.58333691666667" color="243,118,29"/><watcher var="numOne" style="normal" x="327" y="2" color="243,118,29" hidden="true"/><watcher var="wordOne" style="normal" x="327" y="25.000001999999995" color="243,118,29" hidden="true"/><watcher var="Word" style="normal" x="10" y="10" color="243,118,29"/><watcher var="Length" style="normal" x="10" y="31.000001999999995" color="243,118,29"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="min %&apos;a&apos; %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doIfElse"><block s="reportLessThan"><block var="a"/><block var="b"/></block><script><block s="doReport"><block var="a"/></block></script><script><block s="doReport"><block var="b"/></block></script></block></script></block-definition><block-definition s="power %&apos;a&apos; %&apos;n&apos;" type="reporter" category="operators"><variables><list struct="atomic" id="210">result,index</list></variables><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doSetVar"><l>result</l><l>1</l></block><block s="doSetVar"><l>index</l><l>1</l></block><block s="doUntil"><block s="reportGreaterThan"><block var="index"/><block var="n"/></block><script><block s="doSetVar"><l>result</l><block s="reportProduct"><block var="result"/><block var="a"/></block></block><block s="doChangeVar"><l>index</l><l>1</l></block></script></block><block s="doReport"><block var="result"/></block></script></block-definition><block-definition s="max %&apos;a&apos; %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doIfElse"><block s="reportGreaterThan"><block var="a"/><block var="b"/></block><script><block s="doReport"><block var="a"/></block></script><script><block s="doReport"><block var="b"/></block></script></block></script></block-definition><block-definition s="isBetween %&apos;a&apos; %&apos;b&apos; %&apos;c&apos;" type="reporter" category="operators"><comment x="0" y="0" w="184" collapsed="false">returns true if a &lt;=b and b &lt;=c</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs><script><block s="doIf"><block s="reportOr"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportEquals"><block var="b"/><block var="c"/></block></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script><comment w="90" collapsed="false">is b equal to a or c?</comment></block><block s="doIf"><block s="reportAnd"><block s="reportLessThan"><block var="a"/><block var="b"/></block><block s="reportLessThan"><block var="b"/><block var="c"/></block></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script><comment w="90" collapsed="false">is b between a and c?</comment></block><block s="doReport"><block s="reportBoolean"><l><bool>false</bool></l></block></block></script></block-definition><block-definition s="atleastaslongas %&apos;Word&apos; %&apos;Length&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doIf"><block s="reportLessThan"><custom-block s="Length of Text %s"><block var="Word"/></custom-block><block var="Length"/></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script></block><block s="doIf"><block s="reportEquals"><custom-block s="Length of Text %s"><block var="Word"/></custom-block><block var="Length"/></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script></block><block s="doReport"><block s="reportBoolean"><l><bool>false</bool></l></block></block></script></block-definition><block-definition s="Length of Text %&apos;Word&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doReport"><l></l></block></script></block-definition></blocks><variables><variable name="a"><l>3</l></variable><variable name="b"><l>5</l></variable><variable name="c"><l>6</l></variable><variable name="numOne"><l>0</l></variable><variable name="wordOne"><l>0</l></variable><variable name="Word"><l>Five</l></variable><variable name="Length"><l>5</l></variable></variables></project><media name="(S2 2021) 3.4 If my Calculations are correct" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>