<snapdata remixID="12479012"><project name="M6p2-2 FractalRecursiu_poligons" app="Snap! 9.0, https://snap.berkeley.edu" version="2"><notes>Reproduim l&apos;esquema de la recursivitat per construir un triangle de sSerpinsky per construir polígons de més costats. Ens cal canviar l&apos;angle de gir en cada vèrtex i fer les repeticions tantes vegades com costat tingui el polígon. La part més complicada és saber el factor pel qual ens cal multiplicar la mida del costat quan tornem a cridar la funció recursiva. Pel triangle hem escollit la meitat per reproduir el triangle de Sierpinsky. Per un quadrat es pot multiplicar per 1/3, 0.4, qualsevol factor menor que 0.5 perquè no coincideixin els quadrats successius. En canvi, a partir de 5 costats, ens cal calcular el valor pel qual multiplicar fent servir trigonometria.&#xD;&#xD;Aquest projecte és dins dels materials que trobareu a http://ja.cat/matsnap</notes><thumbnail>data:image/png;base64,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select="1"><scene name="M6p2-2 FractalRecursiu_poligons"><notes>Reproduim l&apos;esquema de la recursivitat per construir un triangle de sSerpinsky per construir polígons de més costats. Ens cal canviar l&apos;angle de gir en cada vèrtex i fer les repeticions tantes vegades com costat tingui el polígon. La part més complicada és saber el factor pel qual ens cal multiplicar la mida del costat quan tornem a cridar la funció recursiva. Pel triangle hem escollit la meitat per reproduir el triangle de Sierpinsky. Per un quadrat es pot multiplicar per 1/3, 0.4, qualsevol factor menor que 0.5 perquè no coincideixin els quadrats successius. En canvi, a partir de 5 costats, ens cal calcular el valor pel qual multiplicar fent servir trigonometria.&#xD;&#xD;Aquest projecte és dins dels materials que trobareu a http://ja.cat/matsnap</notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="QSierpinski mida %&apos;mida&apos; nivell %&apos;nivell&apos;" type="command" category="control"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="setHeading"><l>-90</l></block><block s="doWarp"><script><block s="doIfElse"><block s="reportVariadicEquals"><list><block var="nivell"/><l>0</l></list></block><script><block s="forward"><block var="mida"/></block><block s="turnLeft"><l>90</l></block><block s="forward"><block var="mida"/></block><block s="turnLeft"><l>90</l></block><block s="forward"><block var="mida"/></block><block s="turnLeft"><l>90</l></block><block s="forward"><block var="mida"/></block><block 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var="nivell"/><l>1</l></list></block><script><block s="up"></block></script><list></list></block><custom-block s="PoligonSierpinski mida %s nivell %s"><block s="reportVariadicProduct"><list><block var="mida"/><block var="factor"/></list></block><block s="reportDifference"><block var="nivell"/><l>1</l></block></custom-block></script></block></script><list></list></block></script></block></script></block-definition></blocks><stage name="Escenari" 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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fractalitzar?</l></block><block s="doSetVar"><l>costats</l><block s="getLastAnswer"></block></block><block s="doSetVar"><l>mida</l><block s="reportVariadicProduct"><list><l>280</l><block s="reportMonadic"><l><option>tan</option></l><block s="reportQuotient"><l>180</l><block var="costats"/></block></block></list></block></block><block s="doIf"><block s="reportVariadicEquals"><list><block var="costats"/><l>3</l></list></block><script><block s="doSetVar"><l>factor</l><l>0.5</l></block><block s="doSetVar"><l>mida</l><l>350</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicEquals"><list><block var="costats"/><l>4</l></list></block><script><block s="doSetVar"><l>factor</l><l>0.425</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicGreaterThan"><list><block var="costats"/><l>4</l></list></block><script><block s="doSetVar"><l>factor</l><block s="reportQuotient"><l>1</l><block s="reportVariadicSum"><list><l>2</l><block s="reportVariadicProduct"><list><l>2</l><block s="reportMonadic"><l><option>cos</option></l><block s="reportQuotient"><l>360</l><block var="costats"/></block></block></list></block></list></block></block></block></script><list></list></block><block s="doFor"><l>i</l><l>1</l><l>4</l><script><block s="clear"></block><block s="up"></block><block s="gotoXY"><block s="reportVariadicSum"><list><l>-170</l><block s="reportVariadicProduct"><list><block var="costats"/><l>15</l></list></block></list></block><l>-150</l></block><block s="setHeading"><l>90</l></block><custom-block s="PoligonSierpinski mida %s nivell %s"><block var="mida"/><block var="i"/></custom-block><block s="doWait"><l>0.5</l></block></script></block></script></scripts></sprite></sprites></stage><variables><variable name="factor"><l>0.3333333333333333</l></variable><variable name="costats"><l>6</l></variable><variable name="mida"><l>161.65807537309522</l></variable></variables></scene></scenes></project><media name="M6p2-2 FractalRecursiu_poligons" app="Snap! 9.0, https://snap.berkeley.edu" version="2"><costume name="Sense títol" center-x="240" center-y="180" 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