Mehrere ganze Zahlen ordnen

★☆☆ [br]Betrachte die Zahlengerade. [br]Welche Ordnungsketten sind richtig? [br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAlUAAAApCAYAAAAcedwhAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAB1oSURBVHhe7Z0HVFRH+/+vRE3sDewFjb0Ryxs19iRvYmLsDRO7Yqyxa2IXu7GhsSb2iBqxCwqIgGLvvRfsvVdQvr/9jnd1D//FgO7O+D/vfM6Zg3fYdYe9c2e+8zzPPGNAo9FoNBqNRvPeaFGl0Wg0Go1G4wC0qNJoNBqNRqNxAFpUaTQajUaj0TgALao0Go1Go9FoHIDDRNXp44uxb+do8+oVQUFB2Llzp3kFREU9xI7Nv+HqpU1mjRy2bduGDRs2mFfqOHz4MFavXo2XL1+aNc7n6aWrONJrBO4fOm7WABcuXICfnx8eP35s1gBX/AJwYsQUxERHmzWOJebpI9xaNhJPjr6593fv3sWSJUtw8+ZNswZ4cnI7bvkNw8vH98wa5/Ps2TMsW7YM586dM2vU4e/vjwMHDphX6ggLC8PmzZvNK3Xs2bMH69atM6/kEPUiCn+Gz0LwkTdjxsOHD7Fy5UpERkaaNcDJa6cwbv0EXH9ww6xxPtGW5zMgIABHjhwxa9QRGhqK7du3m1fq4BwTEhJiXqnj2LFj4vmNiooya5zP9XvPMXjpGRyKfGjWABcvXsSKFStw/8EDswYI2HcT49aex7NoeXPPnTt3sHz5cly9etWsUcPTp0/FvHv69Gmzxrk4RFRdvhCKGeMSYdJwA3u2eYu6+/cfwT1XLlSrVk1cv3z5HBvXtcD4IQYWzMiOe/fk/IEvXrxA1apVkS9fPkub7pu1avDy8kLKlCmlTd4xUdHYUbstfI2kCC35PR6feTUhjB07FokTJ8bWrVvF9bU1IVibqjCWGClxavR0Uedobvr2x7HaBs51LYKnp18J7RWWSeqjjz7CwoULxfWz8/txrmcJHKtl4Pq8HqJOBpy4kyRJgiFDhpg1arh8+TLSp0+Pn376yaxRw5MnT+Dh4YGyZcsKwamSunXrInPmzLhxQ55wmbV5LrJ3d0e5YRUQfuLVIoACImnSpBg+fLi4Pn8rEg2mNoZr5yzotrgnnkfLmUiPHz8u+kirVq3MGjVwQVSwYEExtnKMVUVMTAy++eYbMb7funXLrFXDzz//jDRp0ojFswyiomPgNeMojLrrUWnwLpy4+mqRPGbMGNFXg4ICxXXIodv49JcIGI2CMN7/vKiTwdKlS8W4Om3aNLNGDbt27cInn3yCXr16mTXOJV6iau3atRg6dKgYbO1x9/Yx+C0oiYlDDUwZbeDQ3tG4efMeXN0yoWKlr/D8+SNs3tBGiC6fYQYCV9bBk8fXzXc7F64a/vOf/yBLlizKH7rGjRvDMAwcPXrUrHEuMS9e4sTQSVieKJtFMKVGeKkaeH7+EoaOHSPasXH7NtwL3Q5/12L4x0gFf7diuLY62Hy3Y3mw2Ren2mTG8foGzvfwwIuLh7HQb5Vox8x5C/HyynFE9i4tfn+qlRvubZxjvtP50CLDdvTu3dusUcPZs2fFYFirVi2zRg1cfOTNmxdFixaN85mXBSdMLkS4+pbFxmNhKD+iMrJ1y4UKI6rg4JVDCAkMEX3Ee8AQXHt0HY2m/WT5vTsK9S2OGWF/IvqlHGGxf/9+sSCqX7++WaMGitysWbOidOnSwnqmClr9y5Urh0yZMim3iHB8d3Fxwe7du80a5/LiZQwmrbuAdK1ChWCq4r0bF++9xKhhg0RfDfJfiX0XnqFA1y0wGgYhT+cIrNkrb3Eyd+5c0Y7ff//drFHDpk2bRDsoehPCjh070L9/f+HZSQj/KqroFqE1wc3NMtHdi9sl8/DBBazwLS+E1Z8TXBC0tgsyZsqF8uXLY+O65kJs+VhEVfBaT8tD+Mbt5GyeP38uHrqcOXPi9u3bZq0amjRpIpQ7V5syOT1mBlYY2bHUSINdFRri11ZtYSRxwZJeAxGa+XMhqAJcP8P19c51yz7cvhxnvLIJ4XRjQFnMHd5LdPapg7ri1pBKOFE/EU63zoQHEYvMd8hhyxbLoGNpx2+//WbWqIGiKkWKFKhXr55Zo4YHDx6gQIEC+Oyzz5SLqu+++w7p0qXDpUuXzBo5RJzaikojv0RWi7CqPrUm+vr0wyfGx2jevjl+XtRBWLKK9PPAvIj55jvkcPDgQSRLlgyenp5mjRross+VK5ewZqoWVRUrVkT27Nlx7do1s1YNTZs2xccff4y9e/eaNXKYueESMrSxCCvPINSZfAbNO/RBMhcD3UbNQ5khR4XgytdlC4IOyp3/FixYIMbV8ePHmzVqiIiIEO3o2LGjWRM//v77b/G+SpUqCS9CfHmrqKI/lAMaHx6qtn/jRdQ1rF9RFdPHGqLU+u4jtPBMjL8mGJg53sCWkBaWV8l/ACns+DeoniCaN28uRNX58/JMsFYuT56PwBT5EGBkxe+Jc+D7RKkx3yUX1hoZEeZeDo8i9pivdC4vD63HlS55cbFZcmxs4IrGBT5BYH1XXGyeApc750b03pXmK+VB9x8fnoEDB5o1arhy5YoQVQ0bNjRr1MBJkq6dkiVLmjXq+OGHH4S7S8WCaN/l/fjWpzry9SuEwt2LI0u5rCjQuhDy9y+C0sPLYsleP/OV8jh58qQQVapdxI8ePYK7uzu++OILs0YdlStXRo4cOZSHd7Rs2VKIKlmeCFsWbL2NHL/sQIpWW5Ch7gyk8aiHDD8tQ/KWW+Dx215sOf3UfKU8GC/LcXXy5MlmjRpoOWQ7unTpYtbEH29vb/FeCvf4Luzsiir6qWmhSp06tegk/fr1E8HeDDx/WwnZuBnL/P7EmCFZMHW0IcTUn5YyaYSBccMLY+3aFdgQEmb3vc4oDE5nUGehQoWQMWNG8TcxoNHea51ZgoODRVu++uorYbqfPXs2Nm7caPe1TimWzw4OD8Pcms3ga2TBGiMn/I3cWGVkx7yk7ljUexBCtm9FkKWddt/vqGL5/4PDt2DNqM7Y1TgtzrZIhwttXHGuZTrsbpwGa4a1Q1BYhPPbYVN4HyZMmCAeHK7+ec37Ze+1ziz83Pnz5wvff4UKFV73GXuvdWbh88GAbE5Sn376KdasWaPkmbH+7XTdp0qVCr6+vlLbERwUjC2Wvjpk+lAU7eGBIgM9UHxgSRQbVAIFehaB16i2CA0JldpXuHlg5syZYkyuUqWKsr7K+8B4GY6pHFu5kUBFX+VnBgYGolixYnB1dRWTuNRx1Sy8B/zcr7/+Wiyap06dKu6Vvdc6owQHByF8YzCaDFqENE39kb7tFri13Yx0bSLg1nQFfp34D7ZtsswBltfZe78zSnh4OPr06SPGVbrdeG3vdc4uvA/W8b1mzZoJui/s5yyMG+T7+TM+8dB2RRWDU/PkySP+Iz44dP/x3/EtObK6YMJQA7N8DMy2lEE9DaRIntjua3WRWBK7oKvhhkCLoFpruFtKblRLlAaGSyL7r3dacUHnEslx2csNka1dxc9epVOIevuv10UXdcW1lBs8BpWCx+BS+GxYaeSokQuJDNnPjC66vL24WEqqij2RscNOuLWzCKufI5C8aD1LX7X/el3iV7ioo7Wc/46PN8OuqKKfetiwYa//QyrNSZMmYcSIEW8to0ePg7f3QHTvkBl/jDIwZ9IrUTXe20DXDgUxYuRojBo1xu57nVFGjRolAuwZT5U2bVoMGDDA0sbRdl/rzDJy5EjRFsaoUKB2795d7NCw91qnFH7+pIno+01tzDAyw98iqCisVhs5MTZpTgxs0x6jJ/nYf6+Dy8hxkzCsUxP4106LyFYZcKWtRVhZfq6vkwbD23uK39t7n7MK7wP7N/s63Qi85v2y91pnFn4ud6cwUJ0B4tY+Y++1zix8PgYNGiRiKLm5gzsiVTwz1r+dsV10d/36668Jbkfs+5jQa59xPmjfqwMKeRVB0YEl4OFdCsWHlET+ToVQr0MDTBw7ESNHvHlP7PfHpySkTdy1SxcGrSHFixdX1ld5HxjAyzGVYyvnioT21YT83XFd8zO5G5NuSO6669u37+txNfbrnVn4WfzcEiVKCE9Ep06dxL2y91rb8i5ttPc98KfPuFGo5TUAaRv6wrXdNri13470XhFwrTcTbboNwqTxr56duN4f3+v4FL5n3LhxIoyB42r16tXFte3vY7/+Xa5j19sr/Fzr+M7Yat4Xe++L/X/yJ/uXj4+PiKni+3Pnzi08dv/GW2Oq+LBwN8OXX34Z7y3N28PbYZZPYkwbY6BdcwPd2xuYOc7AvCmf4Oh+NbsAdEwVcH/jdoTnLIsAIwumWUpnw1W4Anm9s1IDxFyTtDPy5mncGFwRl5qnxI6GqTCifEpsbZAKl1qkxI0B5YCr8uMRrD53im6VfEgxVXTrfEgxVSp27t56ehst53mhwIAiyN+zMHLVyo18HQsiX//CItZq90U5cYi26Jiq/xcdUwXsOPsUJfvvR/JWW5C64WKkrdIHqZv4I0Xrrag+9iiuvElZJY0PJaaKKRXYjneJqbKGQXGnKzc0xYe3iipCSw8bxK2ztskiY8M8VGGBrTB5hCEE1bKF1Swr3awo/0VxrFr8BSaPZL0L9u4YZr5DDkypYN39x2RkKuHuEIqqEydOmDVyuBEQhgDX4vAzUmNTzgroXa02jCQfYUHdFghMkk/sCgwv+QMen3Su2Is6fwCRfUrjZAMXXP0lD+b39LT0rUSY0bUBrnXLL+oje3jg2Rk5W5KtMF8X+zhXuiqhv/5D2P3HRJfW3X9MnKcS6+6/hOy+cQSRtyPhOb0JsvfIjXJjKqL50JZIniQ5fmhZAzWm1ka27u6oOLIqIk7Fb6B1FIcOHRKiitv3VUKRa939pzpPlXX33/XrctL0xEWzZs2EqNq3b59ZI4fwo3dRsIdlDPMMRulBh1Gt2a9IkdRAvT6zkaf7PiTy3IAvh+7BqatyjQrW3XOMaVKJdXc3LYgJYf369eJ9FOzxsVBZ+VdRRWhirVGjhhhs7cGcUyEBzV7nodoU3ByXLp1Dpsw5UPXLarh75zRW/1NBxFkxtcKuLQNFdnUZMKVCmTJlxBejWlRxdUn3n7SUCi9jcNkvAP7pi2GJkQrrXUuIvFRDx/0uOktIxCZcmvI3Vrhkwz8WwRVa6nvcP3jMfLNjeXpiG873LiXSKZxpnRnPd6/EwqXLRTtmzvdF1P4AnGmbDcfrGTjXvTieHJGXdd+65ZYuJpWcOXNGTJh16tQxa9TAlApMpkgXk2rr7rfffivcTDJTKhy/egKNpv2I7N3cUbifB1YdXoPAgEDRR4YO9Ma+K/tfp1uoMKIygo5ssDxqcjJVM9s+J27V1kymVOCY+vnnnytPqUBPBC0JqlMqcHznopm7iWVgGd5FpnSRh6pREPJ2icC2s88wevirPFUBq1dg6e77yNA6zPL7YFQZshsHIuWZrLjxhu2gC04l1jyEHTp0MGviBzfpcHMZ81wlhHiJqn8j8qw//hhpYKI381A1wovoR7hz9xEyZEgvVhHk0cOLWL6wLMYNMjBrUkrcue2cyTs21uSffOiYBVglP/74o7i5NOHLgBnVIyo3gq+RGAGZPsPN4AhR721aH8PMY0iYRX25kRWLjKQ42neMqHM01//qjKM1mNgz4+s8VIsWvzIPz5ozV1wzj9Vpr6w4Znnd1altRJ0MrJYq1aKKbmEOyqpFFRdP3PnH2C7Vlipr8k+6RmUxMfgPZOySDYX7FsdcMw9VUGCQ6COMJSJbTm0Vlqr0HTOi9Zy2eBb9XNQ7G1qqGLejWlTRUpUtWzYxtqoUVbRU0QXJrPuqLVUUVQyXkWWpYkb1hhMOwqi9Tggqax4q7yGDRV8NWLtaXE8PuvgqQWi9QAz2OyPqZGDNU6VaVFktVQkVVe+KQ0RVdPQT7Izojw1rG1tEzCNRR5PwxIkTsWjRm0SO9++dwdql1XDs0F+WFYa885F4c+nXlXnmnj249ZhxatKO/rAMOHe270XEV564uupNpnSupJgmw/bMveNDfLCzYXs8u/amzpFEXT+Hy+M9cT9ktlnzSkQw4eYpG5F5f7MvLo+tj6gr8lykFNuMp1J9jhknJwZI8pwqlXCimj59OmbNmiX+rRLGNDAjs0wX040HN9FjcW/MCP3TrIHI1j148GARn2GFmddbz26LAxcPSvueGMvEQHHZ5yHGhmMpUwfQxaMazjF//PGHUjckYWoFPr+09MqAXW7/uQeoM3Y/1ux5M25zfOdmE1uXuU9AJFpMPYwrd+UdO8VwBrZD1rE9cUEPFcOYEmpxelccIqqsxODfRUtMjLpVzf8qMdHxG2xinC0643uUh6QjPzSauHjxMn7jVJQkC5VGExfP43lIcvQLtQuk/xUcKqo0Go1Go9Fo/lfRokqj0Wg0Go3GAWhRpdFoNBqNRuMAtKjSaDQajUajcQBOFVXSdrn9f4TK7ceauGE+sw8B1TuYNBqNRvPuOEVUcas+87k0adIEv/zyC44cOWL+Rh4XLlwQ5/YwR4a1cNstE3qpwLoV2tPTE23btsXp06fN38iD+bGmTJkizj+yloRkinUG3P47e/ZsZfmQ+PfzLEb2VSa5VZUglok/mUfl+++/F+ftqcqpxlMTmPGfKRX8/f3NWnUw95CKYz/iQnWuOy7KOJ7KzNsVF9wyL/t0CE384LFy7Cey0jt8yDD9x8GDB0V/lYHDRRUzMDNdPxOhMc07JyqeHSj7vDvmxmjUqJFIpFi3bl0xafIog1q1apmvkAe/Ex4rwXPMVq1ahTlz5ohJVDYUVEykSFHHQyZbtWqlTGQSTpgUEZkyZVIySVDQVahQQeQwCwgIEEei8Pwu2dYiZoKuX7++yKWyePFicawSTzBQcZYZD07/73//Kw5S57OrkhUrVqBq1aqoUqWKSHapSlzxBIS5c+eKBZHKIzcuXrwoxlb2WR4Pw/ujIo8Y29G5c2cxttasWVP8O75nwzoLLsx4turt268SYMqERgSOpbVr1xZHTPF7YX4mJp5WAfPLMRM4TyNo37699IUikylznuV8x8I+wvGM34lsmKuLzwzvjbUNzh7fHS6qmGCLp3XbWh44WXGwVgmPueDALPtcJkKLGScG1clHKapUiMq4YDJFigm2iZZF2dBaGBgYaF69SjSZN29eqUeiEH4urVNWuKLiESAqEitS3HKCZCZz2zbJhpnDS5UqJaxlbA/FLo/NYRJO2TB5MCdNnh/as2dPs1YuXJjxO2AiVC5GmCA2Y8aMSg6r5Sn+9ECwHVwQUIT37t3b/K189u7dK8Z2Dw8PJYfVcxzhuMHEn3yWfX19ERISoiTUgwlZeU4vj966d++eGEviOl7OWdBgMG3aNOEZYnv++usvcZZonz59zFfIgeLJy8sL7dq1E8Ly1KlTQmxSdDoTh4sqriZ5bIBVvPDGfv3111i+fLm4VgXVKjO8y4ZuPwoqZlLnw8bBiA+eCtjRuWrgg0ZLnsps2cxMTYsMrZlczURGRpq/UQMHQK50aTmT7YqkUIh9bhkFBcW4KqpXry5EryroKufq0grN9+nTp8eMGTPMGvnwmKlu3bqZV3KhNYSWTFurAw8Ap9VKNlx02MbLtm7dWiyOVMAxjIJ34MCBaNCggRIPAEUVLYeyF2OxoZWOgopjKsczVZay2HBhxD7CuVAm1u/D9qQMhrxQCzgTp8RUMV0/TY9UiLRSqVhN2UIXFydwFfEyFDDu7u5i5U9LEVczPDPL9vgeWXDFkCJFCuGO5X3hIKTivCw+8DSRe3t7C0HB1YMKS5UVrqh4hlmRIkWUrHRjs3//fhQqVEjawaz2oLhUKarotujYsaN5BSF0s2TJIlxNqqA1hPF3KqB4YLybrbWbCzWKX1Vw0uICMU+ePMoWzfx8jh9czHNMUyWqaEjgPMeFO0WNCnh0EQ+45njGEA8u5pcuXWr+Vg10FfO74aHGsqGlisex9erV63VsJsNwnD33xktU8YFmgCZXSzxIM3ZhvW38x7x588Sqbvz48WIVwfPdHBUfwsC7t7WD7bQdeKjW6Ut19GG5VN10S8TVDgo43lQ+cDTTc5VphTeZJ6s7wrfLyeZt3wd/WlcsHIAqVaokVv38nrjK7dKli/jd+8Ldc3G1g4W/s65u6dayrrApqhg34yjBS8HGwf5t3wknJ1v4vXAFQ5FJ4esI2Af5N72tHfaCSPmc0JrIwcAR8Nmltfht7eDvY1stVYsqDn6xn1m63xgbqQqVoio27ONcCDCWSAUc++iBSJo0KVq0aGHWyoVjGA/sX7JkiWgPxxEViyIunBmvS+syXVx0U6vwitDVljp1avHc7t69W7QhV65cYpGmCs79jG1WBd3mtKJy3itYsKDDxtW3ES9RxYmbN4imbw50sQvrGXxN6EvmKvvYsWPimu/lw89YAEdAwda1a1e77eCAx3baTlbcAZEvXz7s3LnTrHEMjGmgILHXjh49eoggUk5aFA088Z8+bitUykWLFhU3/H3hCdxx3ReKN+7CZKAtofCxFRSMc6Ovm5Pq+8LvmZ/H2IrY7WAdC11+bAMtd1xVMiibZvv8+fMLdw/jaN4XBibycGS2JXY7OODx3sS1kmQ8IIPmw8LCzJp3h32QfxM/L3Y7WHjP2A9sxQwnCVp3acGLLXLeFYpMun3jembYDrrUYrs8VYsqClzeQ1sYZ9a0aVPzSj4fiqjivWI/oSXP2UG3ccHnmM98aGiosJZxUeKoPhsf+FnW3dSEYoqiyvYQYVlQ0LGvWsULwzw4xjGGRyZjxowRsV22cYeMb6ZFUwX8XooVK6bs0G32EeoBGnY4/3MzEjetOXtzlsPdfzQ9MmDQFnb8Nm3amFdy4Q0tXLiw9GA9K/xcmj/9/PzMmleBrzTTysyNZG/AY4ejeneEqIov/KxRo0aJeBBO6lxFUMgwnYCt8JQBBYcttC5lzZr19QJBJrQY8TvgLrMPAca5qRqMCXcPMw7DCp+jzJkzO8yy+i58CKKKzw8FMhcjH0rMzMKFC5EhQwapoQRckHJhSos3nxtudmH/4HjChb1KGB/KMIugoCCzRg5Mg0JhadsvGIajqs+uXLlSWO1oXFABvUSc+8PDw80aiM03lStXNq+cg8NFFbdT0sduXe3zQeMf5ii3SkKhpYa+5dgTqExoIWHnJuzw3HYrexcRLSdcTR44cEBcc7XL4ErGrsheYdpCIcXVjIr0AbQUcfVihfEHbm5u2LFjh1kjB+64o4mcViPm/aEFgC5aCi3ZULzwmaW5nJM3V5sqJm8KOlrLrFgD1VW5uwhdkrJ3MNlCQcU+QjePKtg/YluDOHkmS5ZMaloUWuhofaBwYSwR+wst3lwQyXYB8r7Yhpxw/GBKEtlxRPRa0KBhGzBP0alqwwvTF9B4oApuxqLljrtDrXAOpOfMmTglUJ0Be7yZ3OnGAG0KCNmR/1YYg6EyDoMwWI9xMrTYMb6LK17ZEyYHIVqmuJJhsC9N9myP6l13HAgoOG1N1rJg4CK3qbN/dOrUScRE0FUmG8aE0EXNODsKXT70XOHNnz/ffIU8KDTpeqPQZVvobrMKcZnQdcLvgO2hW5SChhMGRZ5szp49+zoImEKPE3ns3ZrOhmKGu5bYR+mupbBizKrsQGQufihgZs6cKe4L44m4CYhjmsqFK1337B+y7wthSArz/lFsUljSasY0E/x+ZELPB/sn3cIUejRksM+q2gRE7xQNGqpgDC/HMlovOb9wHCtTpozwlDgTp4gqwvgYTgq2pjcVcDeI6q2uhIGldPtxVeeIWKp3hSt+5umghUam+zEuaDHjYKRqQKYFj/eEAyMtRCrgREVTNTPe01LFwjg4FbtVOSnx2eVzw/ZwtWcvoF4GTP7JyYkLAIoq2TEqViiiGJfBNrBwZxUDgWVCFwoXQxQvnCQYG8LvhYHAsuF9oIWbC8Vq1aoJ95uKvmoL45kY16QiiTCfGYYyME6Uooa5kVTNORS5tHrTfc+2qDwxg0HhKi27hGKK4o7PCscSxp052/LuNFGl0Wg07wstNBSctu4VFdi6rWW6yz9kaAFRYRn6UKFHgkU1XCxzUfShxNx9CFDk0rAhAy2qNBqNRqPRaByAFlUajUaj0Wg0DkCLKo1Go9FoNBoHoEWVRqPRaDQajQPQokqj0Wg0Go3mvQH+D7JopA2kxCePAAAAAElFTkSuQmCC[/img]
Schließen

Information: Mehrere ganze Zahlen ordnen