Was sind ähnliche Dreiecke?

Wir haben bisher gesehen, dass zwei Dreiecke [b]kongruent[/b] sind, wenn sie [b]deckungsgleich[/b] sind.[br]Das kann man durch [u]Bewegen, Drehen oder Spiegeln[/u] zur Deckung bringen.[br][br]Aber was passiert, wenn ein Dreieck vergrößert oder verkleinert wird?[br][br]
1. Betrachte das untere Dreieck ABC.[br][br]2. Wähle das Werkzeug [b]„Strecke vom Punkt aus zentrieren“[/b].
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[/img]
3. Klicke auf das zu vergrößernde/verkleinernde Objekt und anschließend auf einen Punkt deiner Wahl (auf dem Objekt oder im Raum) als Zentrum
4. Vergrößere oder verkleinere das Dreieck mit einem selbstgewählten Streckfaktor (z. B. 2 oder 0,5) und klicke auf "Ok"
[img]data:image/png;base64,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[/img]
Probiere aus!
5. Miss die Seitenlängen und Winkel beider Dreiecke mit den Werkzeugen "Winkel" und "Abstand oder Größe"
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ESIpKQkkZOTU6Ttv7Yntre3o169epw/769JS0lJ4erVQEaPHsXDhw8JDg7R5Pn7XwTQ9MRPD6fDwsIwNjblwoULjB07ng4d7OjUqQuffLIG8Yzz6PLy8hg7djw9evTS9AB//vkn48ZNpH17W+zsHJg8eSrx8fHFbtPu3XtwdHTh7Nmz9Os3AGtrG+bMmUdsbCxff72Dl1/ugbW1DbNmzdHU+fRwev36DcyZM4+IiAiMjU3x8vq6QB1r1qxl2rS3ALCxsdMMpzMzM1m48D1cXd2wtLRi6NBhBAZe05QTQvD11zsYMGAQlpZtee21IXzyyRry8vLw97+Is7MrAC4unXnzzbc15bZs2UqPHr2wtLSiZ8/efPfd91rx2Ns7smvXblau/Bgrq3YkJSUXiDk2Npbdu/cwapQ71tZtC+Q3b96cU6dOMHv2LE3azJmzmD17Lt9//wMuLp05evQYAOHh4YwePVbzPxo9eixBQb9rykVE3MXMrAW1atXSpP3www80adIEc3MzrXovXLjAwIGDsbS0onPnLixbtoK8vLwC8ZWZ4twVyr0nVquFmDNHiK++Kh9/z2DSpCni1VcHaq5PnDgpWre2EtnZ2aJbtx5ix46dmryZM2eLPn36aa5tbTuKjRs3CyH+utP27dtf+Pr+IlJSUsTPPx8SKpWJOHbsuBCiYE88f/67wsbGTtPzpKWlCWdnVzFy5CgRFfVAhIaGijFjxok+ffqJ3NxcjY/n9cR7934vLCwsxaRJU0R4eIQICgoSbm7dRO/efcW0aW+J6Oho4e9/UdjY2Ir16zcIIYS4fTtYqFQmIiDgkhBCCE/P1aXqiadNe0s4OrqIq1eviri4OLFy5SrRurWVpn1eXjuEnZ2D8Pb2EWq1Whw44C1cXDqLzz//QgghxJkzfgV64u3bvYSpqbk4cMBbJCYmif37DwgLC0tx6NBhjY2LS2fRt++r4v33F4vz588X2jMFBOSPus6d+/W57XqaOXPmid69+4pRo8aIkydPCrVaLeLi4oSNjZ2YMWOmiI5+KCIjI8XEiZNF69ZWIj4+XlNu2LARGj87duwUNjZ24vr1G1r+g4KChImJmfjww5UiISFBXLjgL9zcuonFi5cWK76q3RNnZMCs/90RfXxg166CNjdvQtu2oFDAvn35r1Lg6urCtWtBmrv3+fMXsLe3R1dXF0dHB03vC/kLXi4uzz/EvHv37vTt2welUsmrr/anZUtzAgMDC9ht2vQ5P/74E9u3f4VKpQJgz569xMWpWbduLc2aNaVly5Z8/PFKbt68xfHjJ4rdpvT0dKZMmUyLFqa0b9+eV17pzq1bt/m///uYxo0b4+zshIuLC7///kexfRbF9es3OHzYl2XLlmBra4uRkRGLFnnQpEkTTW9+5coVrK2tGTz4NQwNDRkyZDDfffct3bp1LdRnZmYWmzd/wfjxYxkyZDD6+vUZOnQIQ4YM5vPPv9SyrVWrJh99tAJXV9dCj/mMjMyfZz+Z9xeXsLA7bN68ke7du2NoaMi2bdvJy8tj9WpPGjd+CZVKhafnKtLT09m//0ChPn766RDDh79B27ZWWumbN3+BlVUb3n9/EQYGBri4ODNnziz27NmLWq0uUZxF8c+LePZseOklGD0aZs6ELVvg/Hltm/79YfHi/B/0+uwzGDasVFV17twJAD8/PyB/UcvZ2REAJydHfv31V4QQhIWFERcXp7F/Fra2HbSu9fX1SUhIAEChUFCjRg0OHTqMp+dq1q//DHv7vw5/u3o1kI4d7WnUqJEmTaVqhpmZmdZwrTg8PWTU19enUaMXMXhqU4yBgT4JCYkl8vk8fvvtN3R0dOjRo7smTaFQ4OzsqLlZdO7cCT8/P2bOnIWPz0FiY2Np3rw5bdq0KdRnREQEMTEx9Oz5ila6k5Mjv//+Ozk5OZq0Dh06/L24FtnZT2y1pzazZ8/F2NhU6/U0FhYt0dfX11yHhITSvn076tSpo0lr2LAhrVpZcOdO4avP7dpZs2vXbk6ePKWVfunSZXr27IlCodCkubg4k5mZyY0bN57bnpLyzz4nnjsXatYEd/f86xdfhFGjYP166PSUgO7ehREj8l9165a6ulatWqFSNSMg4BJubp35448/WL48/0sVrq6uJCUlc/36Da5fv46uri7Ozk7P9Ve7du1n5gkhyMrKYvbsuQDU/Vvcjx49IiDgUoEPEkBsbEyJ2vX3veQ1a9Z6hmX58OhRDLm5uYU+/mrRwhSAkSNH0LRpU3bt2s2sWXMA6NKlC59/vlFLKE+IiXkEwPDh7oXWmf94J3+jT716Lzw3vpdeyr8xRkU9oEWLFpr0GTPeZsSI/JXkc+fOsXHjZq1y9erV17pWq9WakdPTGBgYEBcXV2jdCxe+S2xsLOPHT2ThwneZPv1tMjOziIuLY+3az1i79rMCZR49Ktn/uyj+ORF/8AGkpsK0adrpjo7w669w/Dj07Jmf5uYGO3fCo0fg4ZE/nC51b9yZwMBrXL58hXr16mFnZwtA48Yv0apVKwIDAwkMvIaLi3MB4ZWG1av/j4CAS8yfv4AjR37ByCj/kHQjIyNcXJyZO3dOgTKGhoYF0qoSRkaGvPDCC3h5bSuQ9/TwtmvXLnTt2gW1Ws3Ro8dYv34jHh6L+PLLgs/bDQ2NAPjkE09MTEyemV8cHB0d0NPTw9f3F83CJICFhQUWFhYAPHjwoEg/RkZGJCYWHMEkJibSsqV5oWX09PTYvHkjHTrYsGLFRwwaNBCVSoW+vj5Dhw6hT5/eBcqYmhZsb1moMBFHRkby7bcXadiwJpNjb8H9+/lD6cKwtQV//79EfPZsflrdurB/PzRpUuo4OnVyZd++/Zw/fwFnZyetD52zsxNXrwYSFBTE0KFDS13HE3R1dRk6dAh9+/bh0qVLzJ07j2++2QFA69at8PX9BWdnJ60hVlhYGKampmWuuyJp08aSlJQUzM3NtKYDUVFRNGiQfwPy9vahXTtrLCwsMDIywt19JGq1mn379hfqs0ULU5RKJXp6dXBxcdakq9XxgECpLP4NValU8vrrQ9m79zsGDRpY6IgqODi4SD+tWlmwZ893ZGZmUbt2/ujm4cOHhISEMnLk84/XnThxAitWfMT16zdQqVS0bduW7OxsrbZlZWURFRVF48aNi9224lAhc+LIyEhsbaexaFEqU6b44/jpz38tZhXGiy/C3zcBBAbmz5XLIGAANzc3cnNz8fE5WOCf6+TkyJkzZwgLu0OnTq5lqudp6taty6ZNGzl//gLbtnkBMGnSJNLTM/jggyVERkYSERHB6tWf8MYbI3n48GG51V0UJiYm/Pnnn5w8eYqIiIhilXF1daVXr57MmDGLoKDfSUhIYPfuPQwcOJiAgPzFQR+fg7z55nROnTpNUlIyp0+fYd++A7i5uQF/DbsPHfIlKOh3lEol77wzF09PT06dOkVKSgpHjx5jzJhxbN1asMcvioULPWjfvh0jR47C03M1P/30M/7+Fzl82JcxY8axa9du1q799Lk+Jk+eRK1aNfHwWIhaHY+f31nGjp1AgwYNGD58eAH7/fsPcPbsWfz9L7Jx42Z0dXU1awDz58/Dx+cgO3d+Q1JSMpcvX2HWrDl4eCwiKyu7xO17HhXSE/fuPRa1+isgfxvi5XhdMrKz0av1jLlbVhaU893pCUZGhrRr144//vgDJydtEbu6uqBWx1OvXj06dLAp13qtrdsyd+4cPD1X4+bWmdatW3HkyGG2bPmKCRMmkZaWjr29HV5e2wqdh1UUPXp056efDjF+/EQ8PN5lxoy3iy4EfPXVFvbs+Y6VKz8mJCQEG5sOLFnyAd275y92rVu3Fg+PRYwbN4FatWphaWnJsGFDmTp1CpD/rHbUKHc+/XQNzs5O7N79DVOmTMbS0pJdu3Yzd+58LCxa0rPnK8yePbPE7dLXr4+PzwH27TuAr68v+/d78/DhQ5RKJQMG9OfkyRM0a9b0uT6MjIw4evQXvvjiSwYPHkp6ehodOnRg8+YNhY4MFAoFGzZs4vr1G7Rta4WX1zZMTPK3Czs4dMTX92e2bt1G9+6v0LBhQxwcOvLxxx9pevnyQiHEM3YrPEVubi6pqanEx8cXa+g3YsTHfP99e+BVAHQU3Rlkep+BNu2xc3am3Ss9tAscPw5hYbCt5HdgieTfyN27dzE0NESpVBb6WO1pKqQnnjixI99/3wc4BeylcxcLFk+dwtUjR9jy7R7+/PxL7FTNsG1rhf3LL9M4Li7/sZNEIikxFdITA2RkZPDxx1/xyiuudOmifYCTOiSEq/v2c/XsOa6G3cEgNxe7gQOwGz0KO3u7AneeyMhIQkIe0KOHMxLJf4GS9MQVJuKScPvnQ1xNSuJq4DVuXr+Bnb09dva22NrZ8s47X+Hre5PMTFuMja9y+vRazM0LX+6XSP4tVDsRP01aWhq/XfmNwKuBnDv3Kwd/yiAn56f/5W5k2DA1P/ywrEJjkEgqm2ot4qdJTk6mUaNZZGbu0KRZWr7MrVun/7EYJJLKoCQirtJfRaxfvz6WltnAHGAf9ev3ZceONZUdlkRSpahSv7FVGNeufcuqVd/x8GEivXvPxMnJruhCEsl/iCovYoBFi56/5U0i+S9TpYfTEomkaKSIJZJqjhSxRFLNkSKWSKo5UsQSSTVHilgiqeZIEUsk1RwpYomkmiNFLJFUc6SIJZJqjhSxRFLNkSKWSKo5UsQSSTVHilgiqeZIEUsk1ZxqLeLHjx+X6JBuieTfSLmLeN++fbzxxhv4+/sD+ceK+vn5MWHCBL744gsg/yzbTz/9lEePHpWqDiEEW7duZc+ePVX+MDKJpKIp11/2UCgUjBs3jubNm+Pq6ooQgmXLlhEXF8fcuXM5dOgQV69exdDQkJMnTxIaGsqWLVtKVMeuXbvYtWsXeXl5nDhR/MO5JZJ/K+Um4tjYWOrUqcOOHTsAGDBgAKGhoQBs2rSJrl27cv/+fQCWLVsG5Iu+uCL28fFh27Zt+Pr6ApCZmVleoUsk1ZpyE/GjR4946amjWLp27VpkmRdffLFImxMnTvDFF1/g7e2tSdu9eze1nnU4m0TyH6PcRGxtbc3du3c11y1atCjy6MzniTggIIAvvviCnTt3aqW/9tprjBo1qkyxSiT/Jsp1YWvNmjUoFAoUCgUzZxZ9POXTB1b/nejo6AIC1tXVxcfHp1SxzZ49F2NjU/bs2VsgLzg4BGNjUy5dulwq35VB3779WbZsRbn7XbZsBX379i93vwA2NnasWPHRc22OHj1Gixb5R+JeunQZY2NTUlPTKiSefwvlKuJ58+YhhEAIwbx58wA4ffq0Zmi9bNkyzXz4Sd6zeO2115g/f75W2v79hZ86XxSPHz/m6NGjtGtnzcGDPxVdoJQ4ODgT9ffD0iUlwtzcnHnz5gDQrFkz5s+fR82a1eKXlSuNKvuc2NfXFz8/P8aOHQvApEmTGDRoUKl8HT7si55eHebPn4e/v79mga08efDgTx4+fFjufv9rtGxpzsyZMwBo1qwps2fPkusfRVAlRbxr1y42bNjA1q1b2blzJ0uXLmVbGQ4g9/b2oW/fPnTr1o3mzZvj43OwULucnGw+/vj/6Ny5C506dcHTczV5eXlA/rPpr7/ewYABg7C0bMtrrw3hk0/WkJeXh7//RZydXQFwcenMm2++DeQfDrd8+QoGDx6KpaUVAwcOLjCcd3BwZufOb1i06D1cXDrTvr0ts2fP1drEEhYWxuDBQ7GyasfkyVO5di0IhaLof92pU6cYOPA1LC2t6NSpC3PnvoNardbkp6amMW3aW1hbt2fYsOEcPPgjNWooCvjZsmUrPXr0wtLSip49e/Pdd99r8kJC8qci/v4XmT59JgMHDi4yrudx/PgJJk+eir29I05OrsyePZfIyEhN/u7de3B0dCEg4BKvvjqQNm2s6ddvAIcOHdbYZGZmsWLFh7i4dKZr1+6sWbOWs2fPYmxsSlxcnMbuwoULDBw4GEtLKzp37sKyZSs0/+9qhSgGOTk5IikpSURERBTHvEysW7dOjBw5Uty/f79c/N2/f1+oVCYiIOCSEEKI1as/FS4unbVsbt8OFiqViejevadYuXKVOHbsuHj33YVCpTIRe/d+J4QQwstrh7CzcxDe3j5CrVaLAwe8fhOFRgAACw9JREFUhYtLZ/H5518IIYQ4c8ZPqFQmIjIyUuN38eIlws2tq/Dy2iFOnz4jNm7cLExMzISfn5/GxsWls3B1dRObN38uEhMTxbVrQaJjRyfx4YcrhRBCZGZmik6d3MSIEe4iOvqhCAkJESNHjhJ2dg5i6dLlz2z3uXO/iubNW4gvv9wikpOTxbVrQcLNrZsYNGiwxmbWrDnCzs5BBAZeE/Hx8WLhwvdEly4viz59+mlstm/3Eqam5uLAAW+RmJgk9u8/ICwsLMWhQ4eFEEKEh0cIlcpEDBnyutiyZasICgp6Zkzt29uK5cs/fGb+vXv3ROvWVmLhwkXiyJGjwsfnoBgxwl0MGTJMY7N37/fCwsJSuLuPFlevBoqEhATx0UcrRcuWrUVcXJwQQogNGzaJ5s1bCG9vHxEXFyc++2y96N9/gFCpTIRarRZCCBEUFCRMTMzEhx+uFAkJCeLCBX/h5tZNLF689Jnx/ZNERESIpKQkkZOTU6RtlRLx4sWLxfTp00VKSkq5+fT0/ER07fqy5joyMlKoVCbi4sUATdoTES9fvkKr7KBBg4W7+xghhBBvvz1DjB07QSv/3r174ubNm0KIwkWcmJiodS2EEAMGvKZVj4tLZzFs2HAtGw+PRZoP7o8//iRUKhPxxx/XNfkhISFCpTJ5roiHDHldjBo1Rivt8GFfoVKZiKCgIPHo0SOhUpmIbdu2a/JzcnKEg4OzRsQZGZnCzs5BLFumXY+HxyLRr98AIcRfIl65ctUzY3lCUSLOzc0VoaGhIjs7W5N24sRJoVKZiMTERCFEvohVKhNx9uw5jc2DBw+ESmUizpzJvzn26NFTTJ8+U8v32LETtEQ8deqbom/f/iIvL09jc+CAtzA3b6W5GVQmJRFxlRhOp6WlaVazN23ahFKpLBe/Qgh8fA7y+uuva9JUKhUuLi6FDqmdnJy0rm1sbIiMzJ8/d+7cCT8/P2bOnIWPz0FiY2Np3rw5bdq0eWb9Dx8+YvXqT+nSpRsmJmYYG5sSGBiIWq2939vGpr3Wdf369TXD6fv3I6lRowbW1m01+RYWFkU+Y79x42aB9jg4dAQgLOwOd+/e07TxCTo6Ojg6OmiuIyIiiImJoWfPV7T8ODk58vvvv5OTk6NJ69DBhrKiUCjw8zvL8OEjsbRsi7GxKePHTwQgNjZOy9bOzlbzt76+AQDx8fEIIYiIuIutbQct++7du2ldX7p0mZ49e6JQ/DV9cHFxJjMzkxs3bpS5Lf8klS7iqKgopkyZgrm5OStWlO8jk3PnzhEVFYWn52qMjU01L39/fw4dOlRg11f9+vX/dl2PuLj8OeTIkSPYufNr0tMzmDVrDnZ2DowaNZakpKRC687IyGDixMnExcWxceMGgoNvEhl5FxcX5wK2enp6z2xDYmIiRkZGBdIbNGjwzDKpqWmkpqair6/dHn19fQDUarUm7nr16v2tzX+ViYnJ39s+fLi71vs3a1b+6nF0dHSh5UrLrl27WbZsBcOGDePkyeNERt5lz57dhdo+6z1LTU0lKysLpfIFrfSn36/MzCzi4uJYu/YzrXY5OroA8OhRTJnb8k9SqWv3QUFBeHh44O7urlmFLk+8vQ/i6OjA/PnvaKVnZ2czdux4jh49xsCBAzTpycnJWnbJyY8xNPzrn9+1axe6du2CWq3m6NFjrF+/EQ+PRXz55ecF6g4ODuH+/fusX/+ZVk8bGRlFkyZNit0GAwODQr+plZCQ8MwySmVdXnjhBZKStNvzRLgNGzbUCPrx48daNk+/B4aG+TePTz7xxMTEpEA9hoZGxMSU3wf+7NlzdO/+MiNGvKFJe/DgzxL5UCqV6OrqkpqaopX+9PtVu3Yt9PX1GTp0CH369C7gw9S0YFurMpUm4jNnzvDuu++ydOlS+vcv/80FaWlpHDlyhPfff6/Q3q9bt654e/toifjy5Sv07t1Lcx0SEoKJiSmQv8Ldrp01FhYWGBkZ4e4+ErVazb59hT+7fiKGp3uAc+d+JSoqSmvIWhQqVTNyc3O5fv2GZkgdGhpKbGzsc8tZWbXhypUrWmn+/hcBsLRsTYMG+d/+CgoKomNHewByc3O5dOkyRkb5eS1amKJUKtHTq6P1HuZPBwRKZd1it6M4JCcnF7jBHThwoEQ+FAoFJibNCQkJ1Uo/deqM1nXbtm3Jzs7WaldWVhZRUVE0bty4ZIFXMpUynPb29mbJkiWsW7euQgQMcPDgj6SnZ9C3b59C8/v374ef31mt+amv7y9s2LCRuLg4Dhzw5tKlywwY8CoAPj4HefPN6Zw6dZqkpGROnz7Dvn0HcHNzA/I/8ACHDvkSFPQ7LVuaU7t2bbZt205sbCyHD/uydu1n9O3bhwcPHhS7Ha+80gOlsi7vvLOAwMBrhIaGsmjR+0XOiefOnYOf31m2b/ciKSmZvXu/Y/HipXTr1pU2bdrQuPFLuLi4sH79Rg4e/JH4+HgWL16q5UOpVPLOO3Px9PTk1KlTpKSkcPToMcaMGcfWraV75BcTE4O//8UCr8zMTCwtLTl79hz+/he5cyecBQs8NGsOf/5Z/B65X7++HDlylFOnTqNWx7Nu3QbUau059fz58/DxOcjOnd+QlJTM5ctXmDVrDh4ei8jKyi5V2yqN4qyUlefq9NatW8WgQYPErVu3yuzreQwdOky4u49+Zn5KSoowNTUXW7d+JW7cuCFUKhNx9Ogx0bfvq0KlMhGurm5i9epPRW5urhBCiLi4ODFp0hShUpkIMzML0a/fALFhw0aRkZGh8enhsUiYm7fSrAr7+v4i+vTpJzp0sBdz5swT4eHh4sKFC8LNravo1auvECJ/dfrTT9doxbZy5SrRrVsPzfX58+fFgAGvCTMzC9GuXQexZ89eMWKEe5GPQ27dui3mzn1H2NjYCje3bmLRovdFfHy8Jj8yMlKMGzdBWFq2FWZmFmLRovfFmjVrNbE94ezZc2LKlGmifXtbMXToMLF27TrN+xIenr86fe7cr8+NRYj81WmVyqTQV2RkpEhMTBRz5swT7dvbisGDh4odO3aK3NxcMXv2XGFqai5+/vmQZnX66VXblJRUoVKZCG9vHyGEEKmpqWL+/AWifXtb0atXX7F58+di3779QqUyEY8fP9aUCw8PFwsXvifs7BxEr159xfvvL9asXlc2JVmdVgghRFFCz83NJTU1lfj4eExNTUt0k7h58yZWVlYAeHp6cvv2bTw9PZ+7b1oiKQvp6en8+Wc05uZmmrQFCzw4deo0v/12qRIjKz53797F0NAQpVKJjo7Oc20rdDh99OhRhg0bRkxMDAsXLiQmJoZt27ZJAUsqlN27v6V//wF8880u1Go127d7cfiwL4MGDSi6cDWkQntifX19kpOTadCgAfPnz+e9994rS6wSSbEQQrBqlSfbt3uRlZUFQM+er7B27acYGBhUcnTFoyQ9cYWJeNSoUezZs0dzbWVlVe0eoksklUWlD6f37dunJWDInxtPnTq1IqqTSP7TVIiI33jjDa3rkSNH4ufnx9atWyuiOonkP025b/bo16+f5u+BAwcybdo0rTSJRFK+lKuIvby8+OWXX+jduzcTJkxg+PDh5eleIpEUQrmJOCUlhd27d7Nt2zYmTZpUXm4lEkkRlJuId+/eja+v73O/kSORSMqfchFxXFwcb775Znm4kkgkJaRcVqcbNmxYHm4kEkkpqPQfBZBIJGVDilgiqeZIEUsk1RwpYomkmiNFLJFUc6SIJZJqjhSxRFLNkSKWSKo5UsQSSTVHilgiqeb8P5MXxmqok2XjAAAAAElFTkSuQmCC[/img]
6. Vergleiche deine Ergebnisse. Wie hängen die Seitenlängen der beiden Dreiecke zusammen?

Information: Was sind ähnliche Dreiecke?