<snapdata remixID="14372458"><project name="The Mod Operator" app="Snap! 10.7.1, https://snap.berkeley.edu" 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</thumbnail><scenes select="1"><scene name="The Mod Operator"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="is %&apos;big&apos; divisible by %&apos;small&apos; ?" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportVariadicEquals"><list><block s="reportModulus"><block var="big"/><block var="small"/></block><l>0</l></list></block></block></script></block-definition><block-definition s="even? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><custom-block s="is %n divisible by %n ?"><block var="number"/><l>2</l></custom-block></block></script></block-definition><block-definition s="integer? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportVariadicEquals"><list><block var="number"/><block s="reportRound"><block var="number"/></block></list></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≤ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportVariadicOr"><list><block s="reportVariadicLessThan"><list><block var="a"/><block var="b"/></list></block><block s="reportVariadicEquals"><list><block var="a"/><block var="b"/></list></block></list></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≥ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportVariadicOr"><list><block s="reportVariadicGreaterThan"><list><block var="a"/><block var="b"/></list></block><block s="reportVariadicEquals"><list><block var="a"/><block var="b"/></list></block></list></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≠ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportNot"><block s="reportVariadicEquals"><list><block var="a"/><block var="b"/></list></block></block></block></script></block-definition><block-definition s="is %&apos;mid&apos; between %&apos;low&apos; and %&apos;high&apos; ?" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportVariadicAnd"><list><custom-block s="%s ≥ %s"><block var="mid"/><block var="low"/></custom-block><custom-block s="%s ≤ %s"><block var="mid"/><block var="high"/></custom-block></list></block></block></script><scripts><comment x="14.666666666666664" y="88.8" w="304.6666666666667" collapsed="false">As the lab says, it&apos;s okay to use &quot;&gt;&quot; and &quot;&lt;&quot; instead of &quot;≥&quot; and &quot;≤.&quot;</comment></scripts></block-definition><block-definition s="odd? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportNot"><custom-block s="is %n divisible by %n ?"><block var="number"/><l>2</l></custom-block></block></block></script></block-definition><block-definition s="divisors of %&apos;number&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportKeep"><block s="reifyPredicate"><autolambda><custom-block s="is %n divisible by %n ?"><block var="number"/><l></l></custom-block></autolambda><list></list></block><block s="reportNumbers"><l>1</l><block var="number"/></block></block></block></script></block-definition><block-definition s="number of divisors %&apos;number&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportListAttribute"><l><option>length</option></l><custom-block s="divisors of %n"><block var="number"/></custom-block></block></block></script></block-definition><block-definition s="maximum of %&apos;a&apos; and %&apos;b&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="reportIfElse"><block s="reportVariadicGreaterThan"><list><block var="a"/><block var="b"/></list></block><block var="a"/><block var="b"/></block></block></script><scripts><comment x="16" y="87.46666666666665" w="246.66666666666669" collapsed="false">The &quot;reporter IF&quot; used here is the simplest and most elegant solution, and you should show it to students when you debrief this lab, but you&apos;re more likely to get commands, e.g. this:</comment><script x="23" y="172.46666666666667"><block s="doIfElse"><block s="reportVariadicGreaterThan"><list><block var="a"/><block var="b"/></list></block><script><block s="doReport"><block var="a"/></block></script><script><block s="doReport"><block var="b"/></block></script></block></script></scripts></block-definition><block-definition s="minimum of %&apos;a&apos; and %&apos;b&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="reportIfElse"><block s="reportVariadicLessThan"><list><block var="a"/><block var="b"/></list></block><block var="a"/><block var="b"/></block></block></script></block-definition><block-definition s="maximum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="maximum of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="minimum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="minimum of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="sum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><block s="reportVariadicSum"><list><l></l><l></l></list></block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="average of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportQuotient"><custom-block s="sum of list %l"><block var="data"/></custom-block><block s="reportListAttribute"><l><option>length</option></l><block var="data"/></block></block></block></script><scripts><comment x="14" y="88.8" w="289.3333333333333" collapsed="false">Important note:  It does NOT work to make a block that takes the average of two numbers and then do</comment><script x="19" y="151.13333333333333"><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script><script x="14.999999999999998" y="273.8"><block s="reportCombine"><block s="reportNewList"><list><l>5</l><l>100</l><l>200</l></list></block><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></script><script x="15.333333333333332" y="306.46666666666664"><block s="reportCombine"><block s="reportNewList"><list><l>200</l><l>100</l><l>5</l></list></block><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></script><comment x="18.333333333333332" y="190.80000399999997" w="303.3333333333333" collapsed="false">This will tempt students because it follows the pattern of the other exercises so far on this page.  But COMBINE can be used only with associative operators, which AVERAGE isn&apos;t.  The last number to be averaged in will have too much influence.  Try these:</comment></scripts></block-definition><block-definition s="average of %&apos;a&apos; and %&apos;b&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="reportQuotient"><block s="reportVariadicSum"><list><block var="a"/><block var="b"/></list></block><l>2</l></block></block></script></block-definition><block-definition s="greatest common divisor of %&apos;a&apos; and %&apos;b&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="reportListItem"><l><option>last</option></l><custom-block s="intersection %l %l"><custom-block s="divisors of %n"><block var="a"/></custom-block><custom-block s="divisors of %n"><block var="b"/></custom-block></custom-block></block></block></script><scripts><comment x="12" y="88.8" w="410" collapsed="false">The expected, and perfectly correct, solution would be</comment><script x="8" y="136.13333333333333"><block s="doReport"><custom-block s="maximum of list %l"><custom-block s="intersection %l %l"><custom-block s="divisors of %n"><block var="a"/></custom-block><custom-block s="divisors of %n"><block var="b"/></custom-block></custom-block></custom-block></block></script><comment x="12" y="173.73333333333338" w="411.3333333333333" collapsed="false">But DIVISORS OF reports a list of the divisors /in order/, and INTERSECTION doesn&apos;t change that, so we already know that the biggest value is at the end of the list.</comment></scripts></block-definition><block-definition s="intersection %&apos;lista&apos; %&apos;listb&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input></inputs><script><block s="doReport"><block s="reportKeep"><block s="reifyPredicate"><autolambda><block s="reportListContainsItem"><block var="listb"/><l></l></block></autolambda><list></list></block><block var="lista"/></block></block></script><scripts><comment x="10.666666666666666" y="92.8" w="314.6666666666667" collapsed="false">This solution is a little counterintuitive, because it treats the two lists asymmetrically.  We start with LISTA and keep items from it that are also in LISTB.  So, expect students to have trouble thinking of this solution.</comment></scripts></block-definition><block-definition s="make a point" type="command" category="looks"><header></header><code></code><translations></translations><inputs></inputs><script><block s="setSize"><l>5</l></block><block s="down"></block><block s="forward"><l>0</l></block><block s="up"></block></script></block-definition></blocks><primitives></primitives><stage 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" 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struct="atomic" id="344"></list></costumes><sounds><list struct="atomic" id="345"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="167.8866057554851" y="5.468603910737073" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="230,168,34,1" pen="tip" id="350"><costumes><list struct="atomic" id="351"></list></costumes><sounds><list struct="atomic" id="352"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="18.181818181818187" y="18.181818181818187" w="524.5454545454545" collapsed="false">Updated by Firstname Lastname on 10/2/20&#xD;2021 U2L4p1 The Mod Operator (solution file)&#xD;Unit 2 Lab 4: Making Computers Do Math, Page 1 &gt; The Mod Operator</comment><comment x="18.181818181818187" y="94.81818181818156" w="524.5454545454545" collapsed="false">1.0 Start a new project. Save it as &quot;U2L4-MathLibrary&quot;</comment><comment x="18.181818181818187" y="147.4545454545449" w="112.72727272727272" collapsed="true">U2L4-MathLibrary</comment><comment x="18.181818181818187" y="178.09090909090833" w="524.5454545454545" collapsed="false">2.0 Experiment with the () mod () block.&#xD;2.i Try various inputs.&#xD;2.ii Keep the second number constant, and try various inputs for the first number.&#xD;2.iii Form a hypothesis. What do you notice?</comment><script x="18.181818181818187" y="266.72727272727235"><block s="reportModulus"><l>17</l><l>5</l></block></script><script x="18.181818181818187" y="298.36363636363575"><block s="reportModulus"><l>15</l><l>5</l></block></script><script x="18.181818181818187" y="329.99999999999955"><block s="reportVariadicProduct"><list><l>3</l><block s="reportVariadicSum"><list><l>5</l><l>4</l></list></block></list></block></script><script x="18.181818181818187" y="365.636363636363"><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><l>3</l><l>5</l></list></block><l>4</l></list></block></script><comment x="18.181818181818187" y="401.2727272727265" w="524.5454545454545" collapsed="false">3.0 Use mod to build a is () divisible by () ? predicate that tests for divisibility.</comment><script x="18.181818181818187" y="453.9090909090902"><custom-block s="is %n divisible by %n ?"><l></l><l></l><comment w="174.66666666666666" collapsed="true">1.3, look inside for definition.</comment></custom-block></script><script x="18.181818181818187" y="487.54545454545337"><custom-block s="is %n divisible by %n ?"><l>15</l><l>3</l></custom-block></script><script x="18.181818181818187" y="519.1818181818172"><custom-block s="is %n divisible by %n ?"><l>15</l><l>6</l></custom-block></script><comment x="18.181818181818187" y="550.8181818181811" w="524.5454545454545" collapsed="false">4.0 Use this divisible by? predicate to build a predicate that tests whether its input is even (divisible by 2).</comment><script x="18.181818181818187" y="603.4545454545447"><custom-block s="even? %n"><l></l><comment w="53.333333333333336" collapsed="true">1.4</comment></custom-block></script><script x="18.181818181818187" y="637.0909090909088"><custom-block s="even? %n"><l>-22</l></custom-block></script><script x="18.181818181818187" y="668.7272727272726"><custom-block s="even? %n"><l>7</l></custom-block></script><comment x="18.181818181818187" y="700.363636363636" w="524.5454545454545" collapsed="false">5.0 Save you work</comment><comment x="18.181818181818187" y="752.9999999999997" w="524.5454545454545" collapsed="false">6.0 Self-Check Question&#xD;Algorithms that look the same may have different results. The following incomplete code fragment was designed to test if number is odd:&#xD;&#xD;IF (MISSING CONDITION)&#xD;{&#xD;  DISPLAY &quot;It is odd.&quot;&#xD;}</comment><script x="18.181818181818187" y="889.6363636363634"><block s="reportModulus"><l>23</l><l>1</l><comment w="429.09090909090907" collapsed="false">MOD returns the remainder when the first input is divided by the second. Whether a number is odd or even depends on divisibility by 2.</comment></block></script><script x="18.181818181818187" y="957.2727272727273"><block s="reportModulus"><l>23</l><l>1</l><comment w="429.09090909090907" collapsed="false">MOD returns the remainder when the first input is divided by the second. Whether a number is odd or even depends on divisibility by 2.</comment></block></script><script x="18.181818181818187" y="1024.9090909090905"><block s="reportModulus"><l>23</l><l>2</l><comment w="429.09090909090907" collapsed="false">Correct! number MOD 2 returns the remainder when number is divided by 2. If number MOD 2 is 1, then the number is odd.</comment></block></script><script x="18.181818181818187" y="1092.5454545454547"><block s="reportModulus"><l>23</l><l>2</l><comment w="429.09090909090907" collapsed="false">number MOD 2 returns the remainder when number is divided by 2. If that remainder is zero, is the number odd or even?</comment></block></script><script x="18.181818181818187" y="1160.181818181818"><block s="doIf"><block s="reportVariadicEquals"><list><block s="reportModulus"><l>23</l><l>2</l></block><l>1</l></list></block><script><block s="doSayFor"><l>It is odd</l><l>2</l></block></script><list></list></block></script><comment x="18.181818181818187" y="1235.8181818181813" w="524.5454545454545" collapsed="false">7.0 Self-Check Question&#xD;What&apos;s the value of 11 mod (2 + 3)?</comment><script x="18.181818181818187" y="1300.4545454545453"><block s="reportModulus"><l>11</l><block s="reportVariadicSum"><list><l>2</l><l>3</l></list></block></block></script><comment x="18.181818181818187" y="1336.0909090909092" w="524.5454545454545" collapsed="false">8.0 Talk with Your Partner&#xD; Is it true that (12 MOD 2) &gt; (11 MOD 2)? Explain your reasoning.&#xD;&#xD;&#xD;&#xD;</comment><script x="18.181818181818187" y="1448.727272727273"><block s="reportModulus"><l>12</l><l>2</l></block></script><script x="18.181818181818187" y="1480.3636363636367"><block s="reportModulus"><l>11</l><l>2</l></block></script><script x="18.181818181818187" y="1512.0000000000005"><block s="reportVariadicGreaterThan"><list><block s="reportModulus"><l>12</l><l>2</l></block><block s="reportModulus"><l>11</l><l>2</l></block></list></block></script><comment x="18.181818181818187" y="1547.6363636363644" w="524.5454545454545" collapsed="false">If There is Time...&#xD;9.0 Build a predicate that tests whether its input is an integer. You may find round () useful.</comment><script x="18.181818181818187" y="1612.272727272728"><block s="reportRound"><l>4</l></block></script><script x="18.181818181818187" y="1643.9090909090917"><custom-block s="integer? %n"><l>4</l><comment w="67.33333333333333" collapsed="true">1.9 (ITIT)</comment></custom-block></script><script x="18.181818181818187" y="1677.5454545454554"><custom-block s="integer? %n"><l>4.1</l><comment w="67.33333333333333" collapsed="true">1.9 (ITIT)</comment></custom-block></script><comment x="18.181818181818187" y="1711.181818181819" w="524.5454545454545" collapsed="false">Take it Further...&#xD;A.0 Invent Boolean expressions for these pictures:&#xD;a.&#xD;b.&#xD;c.&#xD;d.&#xD;e.&#xD;f.</comment><comment x="18.181818181818187" y="1847.8181818181833" w="180.9090909090909" collapsed="false">when up arrow pressed show apple&#xD;when down arrow pressed hide apple</comment><script x="18.181818181818187" y="1912.4545454545464"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>10</l></block></block><l>10</l></block><l>0</l></list><comment w="72.72727272727272" collapsed="true">Picture a.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.181818181818187" y="2136.5454545454554"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>10</l></block></block><l>10</l></block><l>0</l></list><comment w="72.72727272727272" collapsed="true">Picture a.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.181818181818187" y="2360.6363636363644"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>100</l></block></block><l>2</l></block><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="yPosition"></block><l>100</l></block></block><l>2</l></block></list><comment w="74.48484848484843" collapsed="true">Picture b.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.181818181818187" y="2611.4848484848494"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>100</l></block></block><l>3</l></block><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="yPosition"></block><l>100</l></block></block><l>3</l></block></list><comment w="72.72727272727272" collapsed="true">Picture c.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.181818181818187" y="2862.3333333333344"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="reportRelationTo"><l><option>direction</option></l><l>apple</l></block><l>20</l></block></block><l>2</l></block><l>0</l></list><comment w="91.2058179450755" collapsed="true">Picture d.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.181818181818187" y="3090.5757575757575"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="reportRelationTo"><l><option>distance</option></l><l>apple</l></block><l>20</l></block></block><l>2</l></block><l>0</l></list><comment w="86.30303030303035" collapsed="true">Picture e.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.181818181818187" y="3318.818181818182"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random 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