<snapdata remixID="7718271"><project name="QuadraticFunctions.SecondDegre" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes>Gives solutions (in R) of a quadratic equation and a lot more...&#xD;Some functions useful in analysis curriculum for a second last year student in high school.&#xD;#SnapCon19</notes><thumbnail>data:image/png;base64,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</thumbnail><stage 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" id="10"/></item><item><costume name="QuadraticFunctions" center-x="240.5" center-y="15" 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type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>delta</l><l>x1</l><l>x2</l></list></block><custom-block s="%anyUE ← %s"><block var="delta"/><block s="reportDifference"><block s="reportProduct"><block var="b"/><block var="b"/></block><block s="reportProduct"><l>4</l><block s="reportProduct"><block var="a"/><block var="c"/></block></block></block></custom-block><block s="doIfElse"><block s="reportLessThan"><block var="delta"/><l>0</l></block><script><block s="doReport"><block s="reportNewList"><list><block s="reportJoinWords"><list><l> delta = </l><block var="delta"/></list></block><l>No roots</l></list></block></block></script><script><custom-block s="%anyUE ← %s"><block var="x1"/><block s="reportQuotient"><block s="reportDifference"><block s="reportProduct"><l>-1</l><block var="b"/></block><block s="reportMonadic"><l><option>sqrt</option></l><block var="delta"/></block></block><block s="reportProduct"><l>2</l><block 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var="a"/></block></block></block></custom-block></block><block s="reportQuotient"><block var="delta"/><block s="reportProduct"><l>4</l><block var="a"/></block></block></block></autolambda><list></list></block></block></script><scripts><script x="111" y="181.13333333333233"><block s="reportJoinWords"><list><l>Bonjour </l><l>Monde</l><l></l></list></block></script></scripts></block-definition><block-definition s="%&apos;a&apos; %&apos;x&apos; ² + %&apos;b&apos; %&apos;x&apos; + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportSum"><block s="reportProduct"><block var="a"/><block s="reportProduct"><block var="x"/><block var="x"/></block></block><block s="reportSum"><block s="reportProduct"><block var="b"/><block var="x"/></block><block var="c"/></block></block></block></script><scripts><script 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x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>delta</l><l>x1</l><l>x2</l></list></block><custom-block s="%anyUE ← %s"><block var="delta"/><custom-block s="delta %n %n %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></custom-block><block s="doIfElse"><block s="reportLessThan"><block var="delta"/><l>0</l></block><script><block s="doReport"><l>Pas de factorisation</l></block></script><script><custom-block s="%anyUE ← %s"><block var="x1"/><block s="reportListItem"><l>2</l><custom-block s="Racines de %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><custom-block s="%anyUE ← %s"><block var="x2"/><block s="reportListItem"><l><option>last</option></l><custom-block s="Racines de %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><block s="doReport"><block s="reportJoinWords"><list><block var="a"/><l> ( x - </l><block var="x1"/><l> ) ( x - </l><block var="x2"/><l> )</l></list></block></block></script></block></script></block-definition><block-definition s="delta %&apos;a&apos; %&apos;b&apos; %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportDifference"><block s="reportProduct"><block var="b"/><block var="b"/></block><block s="reportProduct"><l>4</l><block s="reportProduct"><block var="a"/><block var="c"/></block></block></block></block></script></block-definition><block-definition s="Top of the parabola y = %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>xS</l><l>yS</l></list></block><custom-block s="%anyUE ← %s"><block var="xS"/><block s="reportQuotient"><block s="reportProduct"><l>-1</l><block var="b"/></block><block s="reportProduct"><l>2</l><block var="a"/></block></block></custom-block><custom-block s="%anyUE ← %s"><block var="yS"/><block s="evaluate"><block s="reifyReporter"><autolambda><custom-block s="x ↦ %n x² + %n x + %n appliquée à x = %n"><block var="a"/><block var="b"/><block var="c"/><l></l></custom-block></autolambda><list></list></block><list><block var="xS"/></list></block></custom-block><block s="doReport"><block s="reportJoinWords"><list><l>S ( </l><block var="xS"/><l> , </l><block var="yS"/><l> )</l></list></block></block></script></block-definition><block-definition s="%&apos;a&apos; %&apos;x&apos; ² + %&apos;b&apos; %&apos;x&apos; + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="evaluate"><block s="reifyReporter"><autolambda><block s="reportSum"><block s="reportProduct"><block var="a"/><block s="reportProduct"><l></l><l></l></block></block><block s="reportSum"><block s="reportProduct"><block var="b"/><l></l></block><block var="c"/></block></block></autolambda><list></list></block><list><block var="x"/></list></block></block></script></block-definition><block-definition s="Roots of %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>delta</l><l>x1</l><l>x2</l></list></block><custom-block s="%anyUE ← %s"><block var="delta"/><block s="reportDifference"><block s="reportProduct"><block var="b"/><block var="b"/></block><block s="reportProduct"><l>4</l><block s="reportProduct"><block var="a"/><block var="c"/></block></block></block></custom-block><block s="doIfElse"><block s="reportLessThan"><block var="delta"/><l>0</l></block><script><block s="doReport"><block s="reportNewList"><list><block var="delta"/><l> Pas de racines </l></list></block></block></script><script><custom-block s="%anyUE ← %s"><block var="x1"/><block s="reportQuotient"><block s="reportDifference"><block s="reportProduct"><l>-1</l><block var="b"/></block><block s="reportMonadic"><l><option>sqrt</option></l><block var="delta"/></block></block><block s="reportProduct"><l>2</l><block var="a"/></block></block></custom-block><custom-block s="%anyUE ← %s"><block var="x2"/><block s="reportQuotient"><block s="reportSum"><block s="reportProduct"><l>-1</l><block var="b"/></block><block s="reportMonadic"><l><option>sqrt</option></l><block var="delta"/></block></block><block s="reportProduct"><l>2</l><block var="a"/></block></block></custom-block><block s="doReport"><block s="reportNewList"><list><block var="delta"/><block var="x1"/><block var="x2"/></list></block></block></script></block></script></block-definition><block-definition s="Factorisation1 de %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>delta</l><l>x1</l><l>x2</l></list></block><custom-block s="%anyUE ← %s"><block var="delta"/><custom-block s="delta %n %n %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></custom-block><block s="doIfElse"><block s="reportLessThan"><block var="delta"/><l>0</l></block><script><block s="doReport"><l>Pas de factorisation</l></block></script><script><custom-block s="%anyUE ← %s"><block var="x1"/><block s="reportListItem"><l>2</l><custom-block s="Racines de %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><custom-block s="%anyUE ← %s"><block var="x2"/><block s="reportListItem"><l><option>last</option></l><custom-block s="Racines de %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><block s="doReport"><block s="reportJoinWords"><list><l>a ( x - </l><block var="x1"/><l> ) ( x - </l><block var="x2"/><l> )</l></list></block></block></script></block></script></block-definition><block-definition s="Factorisation of %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>x1</l><l>x2</l></list></block><block s="doIfElse"><block s="reportLessThan"><block s="reportListItem"><l>1</l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block><l>0</l></block><script><block s="doReport"><block s="reportJoinWords"><list><l>delta = </l><block s="reportListItem"><l>1</l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block><l>  No factorisation</l></list></block></block></script><script><custom-block s="%anyUE ← %s"><block var="x1"/><block s="reportListItem"><l>2</l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><custom-block s="%anyUE ← %s"><block var="x2"/><block s="reportListItem"><l><option>last</option></l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><block s="doReport"><block s="reportJoinWords"><list><block var="a"/><l> ( x - </l><block var="x1"/><l>) ( x - </l><block var="x2"/><l> )</l></list></block></block></script></block></script></block-definition><block-definition s="Sign of %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>res</l><l>delta</l><l>x1</l><l>x2</l></list></block><custom-block s="%anyUE ← %s"><block var="res"/><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></custom-block><custom-block s="%anyUE ← %s"><block var="delta"/><block s="reportListItem"><l>1</l><block var="res"/></block></custom-block><block s="doDeleteFromList"><l>1</l><block var="res"/></block><block s="doIfElse"><block s="reportOr"><block s="reportLessThan"><block var="delta"/><l>0</l></block><block s="reportEquals"><block var="delta"/><l>0</l></block></block><script><block s="doReport"><l>Sign of a on R</l></block></script><script><custom-block s="%anyUE ← %s"><block var="x1"/><block s="reportListItem"><l>1</l><block var="res"/></block></custom-block><custom-block s="%anyUE ← %s"><block var="x2"/><block s="reportListItem"><l><option>last</option></l><block var="res"/></block></custom-block><block s="doReport"><block s="reportJoinWords"><list><l>Sign of -</l><block var="a"/><l> on </l><l>[ </l><block var="x1"/><l> , </l><block var="x2"/><l> ]</l></list></block></block></script></block></script></block-definition><block-definition s="vertex form %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>delta</l></list></block><block s="doReport"><block s="reifyReporter"><autolambda><block s="reportDifference"><block s="reportProduct"><block var="a"/><custom-block s="%n ²"><block s="reportDifference"><l></l><block s="reportQuotient"><block var="b"/><block s="reportProduct"><l>2</l><block var="a"/></block></block></block></custom-block></block><block s="reportQuotient"><block var="delta"/><block s="reportProduct"><l>4</l><block var="a"/></block></block></block></autolambda><list></list></block></block></script></block-definition><block-definition s="a ↦ ( x ↦ a x ) %&apos;a&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reifyReporter"><autolambda><block s="reportProduct"><block var="a"/><l></l></block></autolambda><list></list></block></block></script></block-definition><block-definition s="a ↦ x ↦ ax %&apos;a&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reifyReporter"><autolambda><block s="reportProduct"><block var="a"/><l></l></block></autolambda><list></list></block></block></script></block-definition><block-definition s="%&apos;x&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block var="x"/></block></script></block-definition><block-definition s="x ↦ %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reifyReporter"><autolambda><block s="reportSum"><block s="reportProduct"><block var="a"/><custom-block s="%n ²"><l></l></custom-block></block><block s="reportSum"><block s="reportProduct"><block var="b"/><l></l></block><block var="c"/></block></block></autolambda><list></list></block></block></script></block-definition><block-definition s="catch %&apos;tag&apos; %&apos;action&apos;" type="command" category="control"><header></header><code></code><translations>de:fange _ _ca:agafa _ _es:atrapar _ _fr:attrape _ _pt:captura _ _&#xD;</translations><inputs><input type="%upvar"></input><input type="%cs"></input></inputs><script><block s="doCallCC"><block s="reifyScript"><script><block s="doSetVar"><l>tag</l><block var="cont"/></block><block s="doRun"><block var="action"/><list></list></block></script><list><l>cont</l></list></block></block><custom-block s="ignore %s"><l>3</l></custom-block></script></block-definition><block-definition s="throw %&apos;cont&apos;" type="command" category="control"><header></header><code></code><translations>de:wirf _ca:llança _es:lanzar _fr:lance _pt:lança _&#xD;</translations><inputs><input type="%s">catchtag</input></inputs><script><block s="doRun"><block var="cont"/><list></list></block></script></block-definition><block-definition s="catch %&apos;tag&apos; %&apos;value&apos;" type="reporter" category="control"><header></header><code></code><translations>de:fange _ _ca:agafa _ _es:atrapar _ _fr:attrape _ _pt:captura _ _&#xD;</translations><inputs><input type="%upvar"></input><input type="%anyUE"></input></inputs><script><block s="doCallCC"><block s="reifyScript"><script><block s="doSetVar"><l>tag</l><block var="cont"/></block><block s="doReport"><block s="evaluate"><block var="value"/><list></list></block></block></script><list><l>cont</l></list></block></block></script></block-definition><block-definition s="throw %&apos;tag&apos; %&apos;value&apos;" type="command" category="control"><header></header><code></code><translations>de:wirf _ _ca:llança _ _es:lanzar _ _fr:lance _ _pt:lança _ _&#xD;</translations><inputs><input type="%s">catchtag</input><input type="%s"></input></inputs><script><block s="doRun"><block var="tag"/><list><block var="value"/></list></block></script></block-definition><block-definition s="if %&apos;test&apos; do %&apos;action&apos; and pause all $pause-1-255-220-0" type="command" category="control"><header></header><code></code><translations>de:falls _ dann _ und pause $pause-1-255-220-0ca:si _ fes _ i atura-ho tot $pause-1-255-220-0es:si _ haz _ y páralo todo $pause-1-255-220-0fr:si _ faire _ et mettre tout en pause $pause-1-255-220-0pt:se _ , então _ e faz pausa em tudo $pause-1-255-220-0&#xD;</translations><inputs><input type="%boolUE"></input><input type="%cs"></input></inputs><script><block s="doDeclareVariables"><list><l>breakpoint</l></list></block><block s="doIf"><block s="evaluate"><block var="test"/><list></list></block><script><block s="doSetVar"><l>breakpoint</l><block var="test"/></block><block s="doShowVar"><l>breakpoint</l></block><block s="doRun"><block var="action"/><list></list></block><block s="doPauseAll"></block><block s="doHideVar"><l></l></block></script></block></script></block-definition><block-definition s="ignore %&apos;x&apos;" type="command" category="control"><header></header><code></code><translations>de:ignoriere _ca:ignora _es:ignorar _fr:ignore _pt:ignora _&#xD;</translations><inputs><input type="%s"></input></inputs></block-definition><block-definition s="cascade %&apos;num&apos; times %&apos;function&apos; %&apos;init&apos; %&apos;#&apos;" type="reporter" category="control"><comment x="0" y="0" w="138" collapsed="false">Call f(f(f(...(f(x))))) n times where the three input slots are n, f, and x from left to right.  The # variable can be used inside f to represent how many times f has been called.</comment><header></header><code></code><translations>pt:o resultado de _ invocações em cascata de _ com argumento inicial _ _&#xD;</translations><inputs><input type="%n"></input><input type="%repRing"></input><input type="%s"></input><input type="%upvar"></input></inputs><script><block s="doDeclareVariables"><list><l>result</l></list></block><block s="doSetVar"><l>result</l><block var="init"/></block><block s="doSetVar"><l>#</l><l>0</l></block><block s="doRepeat"><block var="num"/><script><block s="doChangeVar"><l>#</l><l>1</l></block><block s="doSetVar"><l>result</l><block s="evaluate"><block var="function"/><list><block var="result"/></list></block></block></script></block><block s="doReport"><block var="result"/></block></script></block-definition><block-definition s="cascade until %&apos;pred&apos; %&apos;function&apos; %&apos;init&apos; %&apos;#&apos;" type="reporter" category="control"><comment x="0" y="0" w="90" collapsed="false">Call f(f(f(...(f(x))))) until condition is true, where the three input slots are condition, f, and x from left to right.  The # variable can be used inside f or condition to indicate how many times f has been called.</comment><header></header><code></code><translations>pt:o resultado da invocação em cascata até que _ de _ com argumento inicial _ _&#xD;</translations><inputs><input type="%predRing"></input><input type="%repRing"></input><input type="%s"></input><input type="%upvar"></input></inputs><script><block s="doDeclareVariables"><list><l>result</l></list></block><block s="doSetVar"><l>result</l><block var="init"/></block><block s="doSetVar"><l>#</l><l>0</l></block><block s="doUntil"><block s="evaluate"><block var="pred"/><list><block var="result"/></list></block><script><block s="doChangeVar"><l>#</l><l>1</l></block><block s="doSetVar"><l>result</l><block s="evaluate"><block var="function"/><list><block var="result"/></list></block></block></script></block><block s="doReport"><block var="result"/></block></script></block-definition><block-definition s="compose %&apos;f&apos; %&apos;g&apos;" type="reporter" category="control"><comment x="0" y="0" w="90" collapsed="false">Returns the function f(g(x)) where f and g are the two inputs.</comment><header></header><code></code><translations>pt:a composição de _ com _&#xD;</translations><inputs><input type="%repRing"></input><input type="%repRing"></input></inputs><script><block s="doReport"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="f"/><list><block s="evaluate"><block var="g"/><list><l></l></list></block></list></block></autolambda><list></list></block></block></script></block-definition><block-definition s="repeat %&apos;action&apos; until %&apos;pred&apos;" type="command" category="control"><comment x="0" y="0" w="90" collapsed="false">Like the built-in REPEAT UNTIL block, except that the ending condition is not tested until the script has been run the first time.  So the script is run at least once.</comment><header></header><code></code><translations>pt:repete _ até que _ $loop-0.7&#xD;</translations><inputs><input type="%cs"></input><input type="%boolUE"></input></inputs><script><block s="doRun"><block var="action"/><list></list></block><block s="doUntil"><block s="evaluate"><block var="pred"/><list></list></block><script><block s="doRun"><block var="action"/><list></list></block></script></block></script></block-definition><block-definition s="repeat %&apos;action&apos; while %&apos;pred&apos;" type="command" category="control"><comment x="0" y="0" w="90" collapsed="false">Run the script repeatedly, as long as the given condition is true.  Runs the script at least once before testing the condition.</comment><header></header><code></code><translations>pt:repete _ enquanto _ $loop-0.7&#xD;</translations><inputs><input type="%cs"></input><input type="%boolUE"></input></inputs><script><block s="doRun"><block var="action"/><list></list></block><block s="doUntil"><block s="reportNot"><block s="evaluate"><block var="pred"/><list></list></block></block><script><block s="doRun"><block var="action"/><list></list></block></script></block></script></block-definition><block-definition s="repeat while %&apos;pred&apos; %&apos;action&apos;" type="command" category="control"><comment x="0" y="0" w="90" collapsed="false">Runs the script repeatedly, as long as the condition is true.  Tests the condition before the first time the script is run.  Like the built in REPEAT UNTIL except that in this block the condition must be true, not false.</comment><header></header><code></code><translations>pt:enquanto _ , repete _ $loop-0.7&#xD;</translations><inputs><input type="%boolUE"></input><input type="%cs"></input></inputs><script><block s="doUntil"><block s="reportNot"><block s="evaluate"><block var="pred"/><list></list></block></block><script><block s="doRun"><block var="action"/><list></list></block></script></block></script></block-definition><block-definition s="repeat %&apos;num&apos; %&apos;#&apos; %&apos;action&apos;" type="command" category="control"><comment x="0" y="0" w="171" collapsed="false">Runs the script the specified number of times, like the built-in REPEAT block, but this one provides the # variable that can be used inside the script.  TryREPEAT (200)                MOVE (#) STEPS   RIGHT 92with the pen down.</comment><header></header><code></code><translations>pt:repete _ vezes _ _ $loop-0.7&#xD;</translations><inputs><input type="%n"></input><input type="%upvar"></input><input type="%cs"></input></inputs><script><block s="doSetVar"><l>#</l><l>0</l></block><block s="doRepeat"><block var="num"/><script><block s="doChangeVar"><l>#</l><l>1</l></block><block s="doRun"><block var="action"/><list></list></block></script></block></script></block-definition><block-definition s="for %&apos;i&apos; = %&apos;start&apos; step %&apos;step&apos; to %&apos;end&apos; %&apos;action&apos;" type="command" category="control"><header></header><code></code><translations>pt:para _ de _ com passo _ a _ _ $loop-0.7&#xD;</translations><inputs><input type="%upvar"></input><input type="%n">1</input><input type="%n">1</input><input type="%n">10</input><input type="%cs"></input></inputs><script><block s="doDeclareVariables"><list><l>test</l></list></block><block s="doSetVar"><l>i</l><block var="start"/></block><block s="doIfElse"><block s="reportLessThan"><block var="step"/><l>0</l></block><script><block s="doSetVar"><l>test</l><block s="reifyPredicate"><autolambda><block s="reportLessThan"><block var="i"/><block var="end"/></block></autolambda><list></list></block></block></script><script><block s="doSetVar"><l>test</l><block s="reifyPredicate"><autolambda><block s="reportGreaterThan"><block var="i"/><block var="end"/></block></autolambda><list></list></block></block></script></block><block s="doUntil"><block s="evaluate"><block var="test"/><list></list></block><script><block s="doRun"><block var="action"/><list></list></block><block s="doChangeVar"><l>i</l><block var="step"/></block></script></block></script></block-definition><block-definition s="let %&apos;a&apos; be %&apos;val&apos; in %&apos;loop&apos; %&apos;body&apos;" type="command" category="control"><comment x="0" y="0" w="238.66666666666666" collapsed="false">Provides LOOP as a function of one input that runsthe body of the LET with A set to the function input,so the body can run itself recursively.See COPY block in Variables for an example of use.</comment><header></header><code></code><translations>pt:tendo _ o valor inicial _ , executa _ definido como _&#xD;</translations><inputs><input type="%upvar"></input><input type="%s"></input><input type="%upvar"></input><input type="%cs"></input></inputs><script><block s="doSetVar"><l>a</l><block var="val"/></block><block s="doSetVar"><l>loop</l><block s="reifyScript"><script><block s="doSetVar"><l>a</l><block var="new value"/></block><block s="doRun"><block var="body"/><list><block var="a"/></list></block></script><list><l>new value</l></list></block></block><block s="doRun"><block var="loop"/><list><block var="a"/></list></block></script></block-definition><block-definition s="%&apos;f&apos; o %&apos;g&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%repRing"></input></inputs><script><block s="doReport"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="f"/><list><block s="evaluate"><block var="g"/><list><l></l></list></block></list></block></autolambda><list></list></block></block></script></block-definition><block-definition s="x ↦ x²" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doReport"><block s="reifyReporter"><autolambda><block s="reportProduct"><l></l><l></l></block></autolambda><list></list></block></block></script></block-definition><block-definition s="Factorization of %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>x1</l><l>x2</l></list></block><block s="doIfElse"><block s="reportLessThan"><block s="reportListItem"><l>1</l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block><l>0</l></block><script><block s="doReport"><block s="reportJoinWords"><list><l>delta = </l><block s="reportListItem"><l>1</l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block><l>  No factorisation</l></list></block></block></script><script><custom-block s="%anyUE ← %s"><block var="x1"/><block s="reportListItem"><l>2</l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><custom-block s="%anyUE ← %s"><block var="x2"/><block s="reportListItem"><l><option>last</option></l><custom-block s="Roots of %n x² + %n x + %n"><block var="a"/><block var="b"/><block var="c"/></custom-block></block></custom-block><block s="doReport"><block s="reportJoinWords"><list><block var="a"/><l> ( x - </l><block var="x1"/><l>) ( x - </l><block var="x2"/><l> )</l></list></block></block></script></block></script></block-definition><block-definition s="f( %x )" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doReport"><l></l></block></script></block-definition><block-definition s="x ↦ %&apos;a&apos; x² + %&apos;b&apos; x + %&apos;c&apos; appliquée à x = %&apos;x&apos;" type="reporter" category="operators"><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="doReport"><block s="evaluate"><block s="evaluate"><block s="reifyReporter"><autolambda><custom-block s="x ↦ %n x² + %n x + %n"><l></l><l></l><l></l></custom-block></autolambda><list></list></block><list><block var="a"/><block var="b"/><block var="c"/></list></block><list><block var="x"/></list></block></block></script></block-definition></blocks><variables><variable name="e"><l>5</l></variable></variables></project><media name="QuadraticFunctions.SecondDegre" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>