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--- lehrkraefte:blc:miniaufgaben:kw25-2022 [2022/06/13 09:47]
Ivo Blöchliger created
+++ lehrkraefte:blc:miniaufgaben:kw25-2022 [2022/08/12 15:35] (current)
Ivo Blöchliger
@@ Line 5: / Line 5: @@
 </PRELOAD>
-==== 13. Juni 2022 bis 17. Juni 2022 ====
-=== Donnerstag 16. Juni 2022 ===
-Ausrechnen, kürzen.<JS>miniAufgabe("#exobruchsummehochminusmalbruch","#solbruchsummehochminusmalbruch",
-[["$\\displaystyle \\left(-\\frac{6}{5}+\\frac{3}{4}\\right)^{-1} \\cdot \\frac{3}{2}$", "$\\displaystyle \\left(-\\frac{6}{5}+\\frac{3}{4}\\right)^{-1} \\cdot \\frac{3}{2} = \\left(-\\frac{9}{20}\\right)^{-1} \\cdot \\frac{3}{2} = -\\frac{20}{9} \\cdot \\frac{3}{2} = -\\frac{10}{3}$"], ["$\\displaystyle \\left(\\frac{5}{2}-\\frac{5}{8}\\right)^{-1} \\cdot \\frac{3}{4}$", "$\\displaystyle \\left(\\frac{5}{2}-\\frac{5}{8}\\right)^{-1} \\cdot \\frac{3}{4} = \\left(\\frac{15}{8}\\right)^{-1} \\cdot \\frac{3}{4} = \\frac{8}{15} \\cdot \\frac{3}{4} = \\frac{2}{5}$"], ["$\\displaystyle \\left(\\frac{3}{2}-\\frac{2}{3}\\right)^{-1} \\cdot \\frac{4}{3}$", "$\\displaystyle \\left(\\frac{3}{2}-\\frac{2}{3}\\right)^{-1} \\cdot \\frac{4}{3} = \\left(\\frac{5}{6}\\right)^{-1} \\cdot \\frac{4}{3} = \\frac{6}{5} \\cdot \\frac{4}{3} = \\frac{8}{5}$"], ["$\\displaystyle \\left(\\frac{3}{2}-\\frac{2}{3}\\right)^{-1} \\cdot \\frac{3}{4}$", "$\\displaystyle \\left(\\frac{3}{2}-\\frac{2}{3}\\right)^{-1} \\cdot \\frac{3}{4} = \\left(\\frac{5}{6}\\right)^{-1} \\cdot \\frac{3}{4} = \\frac{6}{5} \\cdot \\frac{3}{4} = \\frac{9}{10}$"], ["$\\displaystyle \\left(\\frac{3}{2}-\\frac{3}{7}\\right)^{-1} \\cdot \\frac{3}{7}$", "$\\displaystyle \\left(\\frac{3}{2}-\\frac{3}{7}\\right)^{-1} \\cdot \\frac{3}{7} = \\left(\\frac{15}{14}\\right)^{-1} \\cdot \\frac{3}{7} = \\frac{14}{15} \\cdot \\frac{3}{7} = \\frac{2}{5}$"], ["$\\displaystyle \\left(\\frac{6}{5}-\\frac{3}{4}\\right)^{-1} \\cdot \\frac{3}{4}$", "$\\displaystyle \\left(\\frac{6}{5}-\\frac{3}{4}\\right)^{-1} \\cdot \\frac{3}{4} = \\left(\\frac{9}{20}\\right)^{-1} \\cdot \\frac{3}{4} = \\frac{20}{9} \\cdot \\frac{3}{4} = \\frac{5}{3}$"], ["$\\displaystyle \\left(-\\frac{3}{4}+\\frac{4}{3}\\right)^{-1} \\cdot \\frac{2}{3}$", "$\\displaystyle \\left(-\\frac{3}{4}+\\frac{4}{3}\\right)^{-1} \\cdot \\frac{2}{3} = \\left(\\frac{7}{12}\\right)^{-1} \\cdot \\frac{2}{3} = \\frac{12}{7} \\cdot \\frac{2}{3} = \\frac{8}{7}$"], ["$\\displaystyle \\left(-\\frac{3}{5}+\\frac{3}{2}\\right)^{-1} \\cdot \\frac{3}{4}$", "$\\displaystyle \\left(-\\frac{3}{5}+\\frac{3}{2}\\right)^{-1} \\cdot \\frac{3}{4} = \\left(\\frac{9}{10}\\right)^{-1} \\cdot \\frac{3}{4} = \\frac{10}{9} \\cdot \\frac{3}{4} = \\frac{5}{6}$"], ["$\\displaystyle \\left(\\frac{3}{7}-\\frac{3}{2}\\right)^{-1} \\cdot \\frac{5}{4}$", "$\\displaystyle \\left(\\frac{3}{7}-\\frac{3}{2}\\right)^{-1} \\cdot \\frac{5}{4} = \\left(-\\frac{15}{14}\\right)^{-1} \\cdot \\frac{5}{4} = -\\frac{14}{15} \\cdot \\frac{5}{4} = -\\frac{7}{6}$"], ["$\\displaystyle \\left(-\\frac{5}{8}+\\frac{5}{2}\\right)^{-1} \\cdot \\frac{5}{3}$", "$\\displaystyle \\left(-\\frac{5}{8}+\\frac{5}{2}\\right)^{-1} \\cdot \\frac{5}{3} = \\left(\\frac{15}{8}\\right)^{-1} \\cdot \\frac{5}{3} = \\frac{8}{15} \\cdot \\frac{5}{3} = \\frac{8}{9}$"]],
-" <hr> ", " <hr> ");
-</JS>
-<HTML>
-<div id="exobruchsummehochminusmalbruch"></div>
-</HTML>
-<hidden Lösungen>
-<HTML>
-<div id="solbruchsummehochminusmalbruch"></div>
-<div style='font-size:12px;color:gray;'>ruby bruchterme-vereinfachen.rb 2</div>
-</HTML>
-</hidden>
-=== Freitag 17. Juni 2022 ===
-Zeichnen Sie den Graphen der Funktion $f$ in einem sinnvollen Bereich. Beschriften Sie die Achsen!<JS>miniAufgabe("#exofunktionsgraphenzeichnen1","#solfunktionsgraphenzeichnen1",
-[["$f(x)=(x-2)^2$", "$f(x)=(x-2)^2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen10' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen10\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"(x-2)^2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x^2-2$", "$f(x)=x^2-2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen11' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen11\",\"width\":300,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-3,3]},\"yAxis\":{\"domain\":[-2,2]},\"data\":[{\"fn\":\"x^2-2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x-2}$", "$f(x)=\\sqrt{x-2}$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen12' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen12\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,6]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"sqrt(x-2)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x}-2$", "$f(x)=\\sqrt{x}-2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen13' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen13\",\"width\":231,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-1,6]},\"yAxis\":{\"domain\":[-2,4]},\"data\":[{\"fn\":\"sqrt(x)-2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x-2|$", "$f(x)=|x-2|$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen14' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen14\",\"width\":320,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"abs(x-2)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x|-2$", "$f(x)=|x|-2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen15' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen15\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,2]},\"yAxis\":{\"domain\":[-2,1]},\"data\":[{\"fn\":\"abs(x)-2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x-2$", "$f(x)=x-2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen16' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen16\",\"width\":200,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-6,2]},\"data\":[{\"fn\":\"x-2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=(x-1)^2$", "$f(x)=(x-1)^2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen17' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen17\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"(x-1)^2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x^2-1$", "$f(x)=x^2-1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen18' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen18\",\"width\":300,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-3,3]},\"yAxis\":{\"domain\":[-1,3]},\"data\":[{\"fn\":\"x^2-1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x-1}$", "$f(x)=\\sqrt{x-1}$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen19' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen19\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,6]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"sqrt(x-1)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x}-1$", "$f(x)=\\sqrt{x}-1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen110' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen110\",\"width\":280,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-1,6]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"sqrt(x)-1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x-1|$", "$f(x)=|x-1|$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen111' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen111\",\"width\":320,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"abs(x-1)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x|-1$", "$f(x)=|x|-1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen112' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen112\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,2]},\"yAxis\":{\"domain\":[-1,2]},\"data\":[{\"fn\":\"abs(x)-1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x-1$", "$f(x)=x-1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen113' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen113\",\"width\":200,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-5,3]},\"data\":[{\"fn\":\"x-1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=(x+1)^2$", "$f(x)=(x+1)^2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen114' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen114\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"(x+1)^2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x^2+1$", "$f(x)=x^2+1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen115' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen115\",\"width\":198,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-3,3]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"x^2+1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x+1}$", "$f(x)=\\sqrt{x+1}$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen116' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen116\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,6]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"sqrt(x+1)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x}+1$", "$f(x)=\\sqrt{x}+1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen117' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen117\",\"width\":280,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-1,6]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"sqrt(x)+1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x+1|$", "$f(x)=|x+1|$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen118' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen118\",\"width\":320,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"abs(x+1)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x|+1$", "$f(x)=|x|+1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen119' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen119\",\"width\":160,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,2]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"abs(x)+1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x+1$", "$f(x)=x+1$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen120' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen120\",\"width\":200,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-3,5]},\"data\":[{\"fn\":\"x+1\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=(x+2)^2$", "$f(x)=(x+2)^2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen121' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen121\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"(x+2)^2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x^2+2$", "$f(x)=x^2+2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen122' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen122\",\"width\":168,\"height\":196,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-3,3]},\"yAxis\":{\"domain\":[-1,6]},\"data\":[{\"fn\":\"x^2+2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x+2}$", "$f(x)=\\sqrt{x+2}$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen123' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen123\",\"width\":264,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,6]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"sqrt(x+2)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=\\sqrt{x}+2$", "$f(x)=\\sqrt{x}+2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen124' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen124\",\"width\":280,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-1,6]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"sqrt(x)+2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x+2|$", "$f(x)=|x+2|$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen125' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen125\",\"width\":320,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-1,4]},\"data\":[{\"fn\":\"abs(x+2)\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=|x|+2$", "$f(x)=|x|+2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen126' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen126\",\"width\":132,\"height\":198,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-2,2]},\"yAxis\":{\"domain\":[-1,5]},\"data\":[{\"fn\":\"abs(x)+2\",\"stroke-width\":\"2px\"}]}'></span>"], ["$f(x)=x+2$", "$f(x)=x+2$<span class='autofunc' id='autofunc_funktionsgraphenzeichnen127' data='{\"title\":\"\",\"target\":\"#autofunc_funktionsgraphenzeichnen127\",\"width\":200,\"height\":200,\"disableZoom\":true,\"skipTip\":true,\"grid\":true,\"xAxis\":{\"domain\":[-4,4]},\"yAxis\":{\"domain\":[-2,6]},\"data\":[{\"fn\":\"x+2\",\"stroke-width\":\"2px\"}]}'></span>"]],
-" <hr> ", " <hr> ");
-</JS>
-<HTML>
-<div id="exofunktionsgraphenzeichnen1"></div>
-</HTML>
-<hidden Lösungen>
-<HTML>
-<div id="solfunktionsgraphenzeichnen1"></div>
-<div style='font-size:12px;color:gray;'>ruby funktionsgraphen-zeichnen.rb 1</div>
-</HTML>
-</hidden>
 ==== 20. Juni 2022 bis 24. Juni 2022 ====
 === Donnerstag 23. Juni 2022 ===
 Letzte Miniaufgabe!
 Gegeben sind die Graphen zweier Funktionen $f$ und $g$. Bestimmen Sie (ungefähr) folgende Werte.
-<HTML><span class='autofunc' id='autofunc_funktionsgraphenablesen10' data='{"title":"f(x)","target":"#autofunc_funktionsgraphenablesen10","width":200,"height":200,"disableZoom":true,"skipTip":true,"grid":true,"xAxis":{"domain":[-5,5]},"yAxis":{"domain":[-5,5]},"data":[{"fn":"sin(x/5*3.1415926*0.7)*5","stroke-width":"2px"}]}'></span><span class='autofunc' id='autofunc_funktionsgraphenablesen11' data='{"title":"g(x)","target":"#autofunc_funktionsgraphenablesen11","width":200,"height":200,"disableZoom":true,"skipTip":true,"grid":true,"xAxis":{"domain":[-5,5]},"yAxis":{"domain":[-5,5]},"data":[{"fn":"cos(x/5*4)*3-x/5*2","stroke-width":"2px"}]}'></span></HTML>
+<HTML><span class='autofunc' id='autofunc_funktionsgraphenablesen10' data='{"title":"f(x)","target":"#autofunc_funktionsgraphenablesen10","width":200,"height":200,"disableZoom":true,"skipTip":true,"grid":true,"xAxis":{"domain":[-5,5]},"yAxis":{"domain":[-5,5]},"data":[{"fn":"sin(x/5*3.1415926*0.7)*3","stroke-width":"2px"}]}'></span><span class='autofunc' id='autofunc_funktionsgraphenablesen11' data='{"title":"g(x)","target":"#autofunc_funktionsgraphenablesen11","width":200,"height":200,"disableZoom":true,"skipTip":true,"grid":true,"xAxis":{"domain":[-5,5]},"yAxis":{"domain":[-5,5]},"data":[{"fn":"cos(x/5*4)-x/5*2","stroke-width":"2px"}]}'></span></HTML>
 <JS>miniAufgabe("#exofunktionsgraphenablesen1","#solfunktionsgraphenablesen1",
-[["$f(-5)$, &nbsp; $g(g(5))$, &nbsp; $g(f(2))$", "$f(-5)$ $ \\approx -4.0$, &nbsp; $g(g(5))$ $ \\approx g(-4.0) \\approx -1.4$, &nbsp; $g(f(2))$ $ \\approx g(3.9) \\approx -4.5$"], ["$f(-2)$, &nbsp; $f(f(2))$, &nbsp; $g(g(4))$", "$f(-2)$ $ \\approx -3.9$, &nbsp; $f(f(2))$ $ \\approx f(3.9) \\approx 5.0$, &nbsp; $g(g(4))$ $ \\approx g(-4.6) \\approx -0.7$"], ["$g(-1)$, &nbsp; $g(f(-3))$, &nbsp; $g(g(-5))$", "$g(-1)$ $ \\approx 2.5$, &nbsp; $g(f(-3))$ $ \\approx g(-4.8) \\approx -0.3$, &nbsp; $g(g(-5))$ $ \\approx g(0.0) \\approx 3.0$"], ["$g(3)$, &nbsp; $f(g(-2))$, &nbsp; $g(f(-5))$", "$g(3)$ $ \\approx -3.4$, &nbsp; $f(g(-2))$ $ \\approx f(0.7) \\approx 1.5$, &nbsp; $g(f(-5))$ $ \\approx g(-4.0) \\approx -1.4$"], ["$g(3)$, &nbsp; $f(g(-3))$, &nbsp; $g(g(4))$", "$g(3)$ $ \\approx -3.4$, &nbsp; $f(g(-3))$ $ \\approx f(-1.0) \\approx -2.2$, &nbsp; $g(g(4))$ $ \\approx g(-4.6) \\approx -0.7$"], ["$g(1)$, &nbsp; $f(f(-2))$, &nbsp; $g(g(1))$", "$g(1)$ $ \\approx 1.7$, &nbsp; $f(f(-2))$ $ \\approx f(-3.9) \\approx -5.0$, &nbsp; $g(g(1))$ $ \\approx g(1.7) \\approx -0.0$"], ["$g(-1)$, &nbsp; $f(g(4))$, &nbsp; $g(g(-1))$", "$g(-1)$ $ \\approx 2.5$, &nbsp; $f(g(4))$ $ \\approx f(-4.6) \\approx -4.5$, &nbsp; $g(g(-1))$ $ \\approx g(2.5) \\approx -2.2$"], ["$f(-4)$, &nbsp; $f(g(4))$, &nbsp; $g(g(1))$", "$f(-4)$ $ \\approx -4.9$, &nbsp; $f(g(4))$ $ \\approx f(-4.6) \\approx -4.5$, &nbsp; $g(g(1))$ $ \\approx g(1.7) \\approx -0.0$"], ["$g(-5)$, &nbsp; $f(g(-4))$, &nbsp; $f(f(1))$", "$g(-5)$ $ \\approx 0.0$, &nbsp; $f(g(-4))$ $ \\approx f(-1.4) \\approx -2.9$, &nbsp; $f(f(1))$ $ \\approx f(2.1) \\approx 4.0$"], ["$f(-2)$, &nbsp; $g(f(-5))$, &nbsp; $f(g(5))$", "$f(-2)$ $ \\approx -3.9$, &nbsp; $g(f(-5))$ $ \\approx g(-4.0) \\approx -1.4$, &nbsp; $f(g(5))$ $ \\approx f(-4.0) \\approx -4.9$"]],
+[["$f(-2)$, &nbsp; $f(g(0))$, &nbsp; $g(g(-1))$", "$f(-2)$ $ \\approx -2.3$, &nbsp; $f(g(0))$ $ \\approx f(1.0) \\approx 1.3$, &nbsp; $g(g(-1))$ $ \\approx g(1.1) \\approx 0.2$"], ["$g(3)$, &nbsp; $f(g(1))$, &nbsp; $g(g(5))$", "$g(3)$ $ \\approx -1.9$, &nbsp; $f(g(1))$ $ \\approx f(0.3) \\approx 0.4$, &nbsp; $g(g(5))$ $ \\approx g(-2.7) \\approx 0.5$"], ["$g(1)$, &nbsp; $g(f(1))$, &nbsp; $f(g(-5))$", "$g(1)$ $ \\approx 0.3$, &nbsp; $g(f(1))$ $ \\approx g(1.3) \\approx 0.0$, &nbsp; $f(g(-5))$ $ \\approx f(1.3) \\approx 1.7$"], ["$g(4)$, &nbsp; $g(f(2))$, &nbsp; $g(g(4))$", "$g(4)$ $ \\approx -2.6$, &nbsp; $g(f(2))$ $ \\approx g(2.3) \\approx -1.2$, &nbsp; $g(g(4))$ $ \\approx g(-2.6) \\approx 0.6$"], ["$f(-2)$, &nbsp; $f(g(-4))$, &nbsp; $g(f(4))$", "$f(-2)$ $ \\approx -2.3$, &nbsp; $f(g(-4))$ $ \\approx f(0.6) \\approx 0.8$, &nbsp; $g(f(4))$ $ \\approx g(2.9) \\approx -1.9$"], ["$g(3)$, &nbsp; $f(g(-3))$, &nbsp; $g(g(0))$", "$g(3)$ $ \\approx -1.9$, &nbsp; $f(g(-3))$ $ \\approx f(0.5) \\approx 0.6$, &nbsp; $g(g(0))$ $ \\approx g(1.0) \\approx 0.3$"], ["$g(5)$, &nbsp; $f(g(3))$, &nbsp; $g(f(-3))$", "$g(5)$ $ \\approx -2.7$, &nbsp; $f(g(3))$ $ \\approx f(-1.9) \\approx -2.3$, &nbsp; $g(f(-3))$ $ \\approx g(-2.9) \\approx 0.5$"], ["$g(-2)$, &nbsp; $f(g(-3))$, &nbsp; $g(f(-2))$", "$g(-2)$ $ \\approx 0.8$, &nbsp; $f(g(-3))$ $ \\approx f(0.5) \\approx 0.6$, &nbsp; $g(f(-2))$ $ \\approx g(-2.3) \\approx 0.6$"], ["$f(-2)$, &nbsp; $g(g(-4))$, &nbsp; $g(f(1))$", "$f(-2)$ $ \\approx -2.3$, &nbsp; $g(g(-4))$ $ \\approx g(0.6) \\approx 0.6$, &nbsp; $g(f(1))$ $ \\approx g(1.3) \\approx 0.0$"], ["$f(1)$, &nbsp; $g(f(2))$, &nbsp; $g(g(-4))$", "$f(1)$ $ \\approx 1.3$, &nbsp; $g(f(2))$ $ \\approx g(2.3) \\approx -1.2$, &nbsp; $g(g(-4))$ $ \\approx g(0.6) \\approx 0.6$"]],
 " <hr> ", " <hr> ");
 </JS>
@@ Line 66: / Line 29: @@
 === Freitag 24. Juni 2022 ===
 Notenabgabe: Keine Miniaufgaben mehr in der 1. Klasse.