schriftliche Addition in Z

Im ersten Kapitel zu den [url=https://www.geogebra.org/m/cvbnfs3u#material/m5wsfmjh]allgemeine Regeln der Addition und Subtraktion in Z[/url] haben wir herausgefunden, dass die Beträge zweier Zahlen addiert werden müssen, wenn sie beide negativ sind oder wenn sie beide positiv sind.
Verständnisfrage
Wählen Sie alle Rechenaufgaben aus, bei denen Sie die Beträge der Zahlen addieren müssten!
Zusammen mit den Kenntnissen zur [url=https://www.geogebra.org/m/cvbnfs3u#material/yzbzsypj]schriftliche Addition[/url] in den natürlichen Zahlen können wir nun also alle Rechnungen lösen, bei denen die Vorzeichen der Zahlen gleich sind. (Die anderen Fälle erarbeitet sich eine andere Gruppe!)
Beispiel
Die Rechnung -185-243 soll ausgeführt werden. Das Ergebnis wird auf jeden Fall kleiner als[br]-185, weil wir am Zahlenstrahl nach links gehen. Der Betrag des Ergebnisses ist 185+243. [br]Also berechnen wir diese Summe und Hängen ein „-" an das Ergebnis an:[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxwAAAEACAYAAAA5jHDBAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFiUAABYlAUlSJPAAAEzlSURBVHhe7d1vaCP3nT/wt+55m4y1cFBKCB7vg9AWL+149wh2wYGsdPax15AtkruhBLLsWtoQaJqzEjlLHjTrjdRcDkJr2WELy7Gp5F9TWgISUgJZuFFDs6sU60HZg3hEL3cX7oHG6rYP7uH8HkTfuZmvZmRJ1kiy9/2Cwdb8/z/fz8z3T6jZbFqVSgU/+MEPQERERERENEwhy7IsuScREREREdEw/M3//u//yv2IiIiIiIiG4m/+8pe/yP2IiIiIiIiGIvQf//Ef1iOPPCL3JyIiIupZKBSSexHRERF0CYu/uX//vtyPiIiIiIhoKEK//e1vrX/8x3+U+xMRERH1THzhCPpNKRENz6iu29D//M//WH/7t38r9yciIiLq2agSLkQ0PKO6blktLhERER3aqBIuRDQ8o7pu/0buQURERERENCwMOIiIiIiIKDAMOIiIiIiIKDAMOIiIiIiIKDAMOIiIiIiIKDAMOIiIJkgoFOroqtWqPJqnbDbbMW02m5VHGwl5PQbtotGoPOtAeO27QbtRrTMR0VHBgIOIiIiIiALDgIOIiIiIiALDgIOIiIgmQjQa7ciiJnczMzPyZD2bm5vrmN9hssGZpon19XVMTU3Z67a9vS2P1pdSqeRaz3g8jnq9Lo9GdKQw4CAioqGzLKvnbnd3F4qiyLMAADz77LNyr5GJRCId69pLVy6X5VnRhKjVaohEIshkMq5u0PPswoULyOVyuH79OnRdx6VLl7C6uor19XV51J5Uq1UsLy8jHA6jWCyiWCzCMAwsLi4y6KAjjQEHERGNjWmaePrpp9FqteRBSCQSiMfjcm+igYgE+7PPPou1tTVXN8h5Vq1WUalUcP36dVy+fBnz8/NYW1tDIpHAxsaGPHpPfvazn0FRFLz77rtYWlrC0tISyuUyWq3Wob+cEI0TAw4iIhqbCxcuwDAMuTcikQg2Nzfl3vSAUFW148uR6Pb29uzxqtWqnfXooNrc7t27BwB47LHH5EG+RO1lXv7rv/4LiqLg/Pnz8qCB/fnPfwYAhMNhu5/4f39/3+5HdNQw4CAiorFIJpOoVCpyb6iqinfffVfuTXQon3/+OdAOPGZmZhAKhTA3N4dSqSSP2pN4PI79/X07IDBNE9vb28jlckin0/Z4vVS5LLzwwgtotVpYX1+HaZowTRPJZBIA8MMf/tAej+ioYcBBREQjVygUkMvl5N5QFAW//vWvXW946cFjGEZHolx0hUJBHr0nH330ERRFwc2bN3Hz5k0Ui0WEw2EsLy8PPE8hm83ixIkTWF1dhaZpePHFF+1hjz/+eEeZEbkTlpaWkM/nsbGxgRMnTuDEiRPI5XLI5/NYWlqyxyM6ciwiIpoYADo6Xdfl0TxlMpmOaTOZjDza2O3u7nasp+iKxaI8+kh47btIJCKPRl2I/XYYkUik4zjIXT6flyfriaZpnsdUVVVLURT7t7w8ufO6pgzDsHRdtzKZjKUoiqVpmtVsNuXRDpTP5y0AViwWs3Rdt4rFohWJRCxFUcZ2bdDxJs7roIWsLxdGREQTwC+/+KAymQzW1tbk3mPTaDSgaZpnIfFxrms2m0UqlZJ79y0SiTywtVSJc/cwyYpoNOqZzc4pn88PVMjbjzj2uq5jfn4e2WzWHvbRRx+hUqm4vkI8/vjjmJ+ft3/LCoUCVlZWsLW1hcuXL8uDfZmmiZMnT+L06dMd59Dc3BwMw2A5Dhq6YVy3vWCWKiIiGgnTNBGLxTyDjUQiMbZggyZPt0Ljhwk2TNOUe3Vw1l71xBNPdPTrFmygXbYDAH7zm98AfZThuHfvHlqtFp566inX/ADg+9//Plqt1oEF44kmFQMOIiIaiatXr6JWq8m9oWkafvKTn8i9iYamXq8jFArhrbfekgfh/v37AICvfOUr8qCukskkpqam5N52UDM9PQ30WYaD6LhiwEFERIHLZrO+hcR3dnZYSJxcuhUaD4VCaDQaQB/V4s7OzkJVVezs7Li+cpimiZ2dHWiahtnZWdc0B5mdnUWr1eoocP7ee+8BAL773e8CgN0+R7dOjKcoiv1lxEkUeD/o6wrRpGLAQUQ04XRd78hW4tVN6pvSUqnkWz7i9u3b9pvgSTNIS+Ny3nuaHG+//TYMw8CFCxdQKpVQKpUQjUaxv7+PGzduyKMD7axUlk/e9vPnz0PTNCSTSRQKBVSrVWSzWayurg7caOXm5iYqlQri8bi9jvF4HJVKhe3S0JHGgIOIiAJTr9fxzDPPyL2BduHfft8qEw1qaWkJxWIRpmlieXkZy8vLUFUVt2/fHug8DIfDKJfLiMfjSCaTWFhYwDvvvINMJjNwcBCPx1EsFmEYhr2OhmFA1/WBAhiiScFaqoiIJogoQOokas85iFdNS+Os+ck0TZw5c8azJfFEIjFwoiwIXvvuQa5xahDi3GWygujoGNV1yy8cREQUiAsXLngGG5qmTVSwQUREwWLAQUREQ5dMJj3bU1BVlV8NiIgeMAw4iIhoqAqFgm+NVL/+9a9ZIxUR0QOGAQcREQ1NvV7HysqK3Bto18AzSOFcIiI62hhwEBHR0MgFr4VMJsNadoiIHlAMOIiIKHCpVKqj8bZeu24NugWpUql0rEuv3bjWmYhoEjHgICIiIiKiwDDgICIiIiKiwDDgICIiIiKiwLClcSIiIjq00IhaLCai4RnVdcsvHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREREREFBgGHEREx0ihUEAoFEIoFJIHjV2hUEA8HsfU1JS9jjMzM4jH4yiVSvLoY7W+vm6vY69dNpuVZ0N9kvepVzeM/ZzNZjEzM4NQKISpqSkkk0mYpimPNhDTNDE1NYVoNCoPGohpmpiZmfHdbue2hEIhxONx1Ot1ebRAVKtVhEIhVKtVedCRkc1mERrB/VJejvz7uGPAQUR0TJimiWQyKfceu3q9jpmZGaysrGBnZwetVsseZhgGdnZ2sLy8jGg0OrRE32F9+umnci86JrLZLFKpFM6ePQtd17G5uYlCoTC08+/ChQuuc/wwTNNENBqFYRjyIKAdGKdSKVy6dAm6riOfz8MwDCwuLqLRaMijE40NAw4iomMiGo0OLaEzLPV6HYuLi64Ek6IoiEQiiEQirnErlcrQEn2HdefOHbkXTYi1tTW5V1/eeOMNRCIRbG5uYn5+HvF4HLdu3UKtVsOHH34oj96XbDY7tHOnUCjg5MmTqNVq8iAAQKPRwMbGBtLpNNbW1uxtEUH9m2++KU9CY7S2tgbLsuTeDwwGHEREx0AymfRNmIzTxYsX7SBIURRsbW1hf38f5XIZ5XIZzWYTmUzGHr9Wq+Hq1auOOYxeo9FwBW6WZfXUHTYhTJ37Wn6zr+u6/b/IztNvlp5Wq4WHH37Y1e+rX/0qAOD+/fuu/kI0Gj0wi1S9XkcqlcKtW7fkQX2rVqtYWVkBAGxtbcmDAQBffPEFAODv//7vXf2np6cRiUQO/YWjXq93ZIHsJbvW9vY25ubmuk5jmibW19fteYssY/28bBDzOChrXKPRQDKZtNdnZmYGhULBNQ7a+1yst9e8stksotEotre37XFEVlCxDOf2bG9vO+bun4WqVCrZ2+CXda6X+U88i4iIjqxms2lFIhELQEc3bru7u671KRaL8ii2ra0t17iGYcijjEyxWLTXIxKJyIPJRxDnnaqq9nwzmYxrmK7r9jBd113Dukmn0xYAK5/PW5ZlWYZhWJqmWYqi+J53kUik67nQbDYtVVWtdDptWe19IY/vd516nWu6rluJRMJqNpv2dsrb76fZbFoArFgsJg/qmWEYlqIolqZpVrFYtHRdt7a2tixFUSxFUezxxLqJ/S+unUwmY+m6bhWLxY5922w27X5bW1uWrutWJpOxl9erdDptKYpi5fN5S9d1K5/Pd8xDbIeqqvZ4sVjMAmBtbW1ZlmVZmUzGAmApimKvt+iXSCTseTnXsVgsWvl83mo2m1az2bT7i2WI6cX54FyO/Nu5v8S56Zyu1/kPSqxD0IJfAhERBULXdVeCTFEU+/9RPEAO4nyg9pKQcK57PwnIYZMTAtSbYZ93iUTCnqeceLcOEXBY0rzRvnZ2d3fl0WwHBRyxWMx1jnutcz6ftzKZjG8nAiBZvwGH2LZ+94lTPp+34BH4i2tDzFusm/gdi8UsVVVd0+zu7lqKotgvHMTLBXn9xDL99oNMURRXQGC1562qqr3eYl/I26Fpmh2QiW2SlysCE0GMJ784SSQSlqIoVrPZdPUX44tli9/ycBH4CPI69zr/QWHI162f4JdARERD1Ww27TdhohNv3Zz9xk08EOGR+PKiaZo9vvwQHiXnm2g5cUH+hnneicTnMOcpiARdpv1WOZ/PW6qquhKqzmDGrxMJZvHm3xmwoMdzvhf9BBziviAnxIdFDjDk38439H4BXCQS6QhKBEVRet5vzq8kfonuXuYn7lN+CXr5tzye+Pqg67qrE4GV/CVF8Juf2KciAOp1/oMS53PQgl8CERENlTMhj3bWCWfWi1E9QA7iTDQqjmwYXkQ2ENGJBMw4OL8U+SVkqNOwzjvDMAI7F8Q1IifeRdYb8dbbMAwr4/j6IAISZz/DMOy39/LbcYwh4BCB1DCDDZGwzWQyViQSsa8NcUzEuonfchZP8RXCeQy7BQEHfUly2t3ddX3hFVnanNdsL/tNDgT8+su/BbF8v04sX55e/i2Ie6GYTp6f3B20fQcR8wkaC40TER1RqqqiWCyiUCggHA7Lg8fuySefhKIoQLugrldhSMFZUFxRFMzPz7uGj4qzwLiqqkC7EGw0GrULnYZCIbvwqFxAlQ7v7Nmz9v+ZTGao58LHH38MAB01pE1PT+P06dPY2dmxf6+trdndzMwMZmZmXP2mp6dRqVTQarWwsrLiOj/QrnUt5Gg3RD6H5O6gQul+TNNEPB5HLpdDOp3G5uamPErfTNPE3NwcFhYW8Morr+Cjjz7Cd77zHbz88svyqC7hcBjlchm7u7vIZDJQVRW5XA4LCwtDb2tndnYWe3t7KBaLSKfTAICNjQ1omnboAvP9SqfTaL/E7+iGUZlE0PMfBQYcRERHzEMPPYRMJoNPPvkES0tL8uCJEQ6HXYmfVCqFZDLpqrFG1ISTy+XsfsOo5WdQ//7v/27/v7+/D1VVsbq6ikql4hqvUqlgdXUVJ0+eHHpC6kGWTCbtmqkikcjEJ6bOnz8PXdc7OgDQNA26ruP8+fMAgGeffRaZTMa3e/bZZ6W5H0y007Gzs4N8Po9r167JowzkypUrqNVq0HXdrlXu2rVreOihh+RRPc3OzmJtbQ13796FYRhQFAVvv/02AOD06dPY29uTJwEGrI56aWkJ165ds4OPVquF9957D2i/vPjoo4/kSezarYblgw8+kHsN7N69ewCARx55xO43zPmPjfzJg4iIjqZJy1IlFItFVzYlv05V1bGXmRDZHOROVVU7u4c8DB4FTh9EYl8MSi634deJLDfO873XbFei5jQ5G4qoCcivZqd+svpY7X3Rz/jddMtSJc7HYZ9/kUjEs6IHsTy/LFVy4XlBXD9WD4XGeymT0JRqBRNEdjyxr+QC2IJzffyyNsn95d+CXyF9eTvl6cVv+djFYjFXIfFe5z8oHPK67VXwSyAiopGY1ICj2WwemJj0ygc/DnJAEYvFOhIrlqOgsHNcv0KyD4rDnnfO/PjdusMEHJYjAZdOpy29XWhcFEAe1jF0rudh+QUc4prSNM3KHFDrlRwoHEQuWF8sFq1ID2U4RCI6FotZertws6jtSbxMaDqqxRXzzwxQLa7YJuc6ivmKa1aUzRGVajjXRxxrORAQ5P7yb0EsQ9zDxPaIYyPI04vfiqN6YLnKXquP+Q8Kh7xuexX8EoiIaCTEw39UD5BeyAU7xQNWvDGWE+2apnXU2jJKiUSi57fGosCwWPdhJTCPqsOed/J54tcdNuCw2ok95/L8AstBDfN8ENuZkQIOkTj165zL7zfgaDabdnWsaH/hy7QLysPR/oNYN+d8M5mMq8Y5kdh38pt/P9e+mId8HOWg0TAM174SNT4JciDg11/+7WQYRsf2pNNp1/bI04vfxWLR3ga/r7y9zH9QYr8ELWR9uTAiIjriqtUqFhYW7N/jvr3X63UsLi66CmHfvHmzoxBwoVBAMpm0x9M0DeVyeSILwsuy2SxSqZT92zAMTE9Pu8Z5UIjC0uM+78hbNBpFJpPB7OysPIgeYKO6bllonIiIApFKpVzBxieffNIRbABAPB7H7du37RqtarWaq9aqSfbcc8+5fg9S6JUoaPV6HXfu3GGwQWPDgIOIiIauXq+7ana6efNm1y8Ws7OzrhqtcrnckahyNhwO29XnAsDnn3/uGk40CSqVylCqyyUaFAMOIiIaut///vf2/6qqen7ZkMXjcddvUT3kpBtm9ZpEQVhbW+u4vohGiQEHEREN3f379+3/+0mQOxtkE420jVq1WnW1FUJERIfDgIOIiKhdADwUCmFhYQGLi4vyYF/Ochu9NoxGRPQgYcBBRERD50x491OQ2lnu4/HHH3cNC5pzea1Wq6evHPV63S4YDwB/93d/5xpOREQMOIiIKADOhHer1UKhUHAN9yKP89hjj7l+B21+ft6uKQsAtre3XcO9XL9+3f5fVVXWAkRE5IEBBxERDd3s7KyrPMarr77atdYp0zSRTCbt37FYrGutVkFxFqzN5XKoVquu4U6FQgE7Ozv279dff901nIiIvsSAg4iIApHJZOz/DcPAmTNnOr5ioJ1wP3nypJ01SVEUbGxsyKONxE9+8hPXV45z5851rLNpmshms1hZWbH7RSIR1gJEROSDAQcREQVidnYW+Xze/m0YBlZWVjA1NYVoNIpoNIqpqSmsrKy4ykFsbm6OrbXucDiM999/3/7darU61vnEiROu1sU1TcO7775r/6bBiX3cj0GmOYj44jY1NYVQKISpqSkkk8muX+lGLZvN2us37O0fllAohGw2K/fuSbVaRSgUsr8yes1LVPQQNPGSodsXT+qOAQcREQUmHo+jWCy6vhq0Wi1UKhVUKhVXoKGqKnRdH/uXgvn5eezu7roa9HOus1MsFkO5XB5L9i8KTjQaRaFQwObmJnRdx/Xr11EoFCYmYd9oNJBKpXD69Gnouu76mkjDd+/ePddLBuofAw4iIgrU0tISPvvsM+TzeUQiEVfwoSgKYrEY8vk89vb2emogcBRmZ2fxySefeK6zqqpIJBLQdR2FQoHBxhCVy2WUy2W590gVCgXUajXcunUL8Xgc8/PzuHz5MjY3N1Gr1Tqy2I3DF198AQB44oknMD8/fywrK5ifn4dlWfY9wbIsrK2tyaPREcGAg4jomBAPaNFNknA4jHg8jnK5jP39fXsd9/f3USgUxv5Vw4vfOu/t7WFzc3NigqPjxCt7VLVaRTQaRSgUsrMPeWVt2d7exszMDEKhEGZmZjqy3/Tq888/B9qBspM4R8XwfmWzWczNzdnb4bWOXtsv989ms1hYWAAApFIpV7ajXnllT/LqHwqFUCqVsL6+bmffmpubQ6lUck0HKYtXPB4/VPYzv6xSfv1LpdKBx77RaLiyyc3MzHTURJfNZhGNRrG9vY1QOyvd3Nycvb8XFhbs5XuNK/ZLqVRynbN+WfLq9bo9nhhnfX29Yxt7WfdJx4CDiIiIJlKpVLITe8ViEcViEaZpYmFhwdVOSqVSwU9/+lO8/vrr0HUdmqYhlUoN9DVibW3NM2AXiclBGndcX19HKpXC97//fei6jmKxaK9jvwnH8+fPY2trCwDsL21BViH9wgsv4NNPP8WtW7dQLBYBAMvLy2g0GvY4yWQSqVQKL7/8MnRdx7e//W1cuHDBMZdgLS8v49KlS9B1HbFYDKlUCuvr6/Zw0zShaRru3r1rZ5O7dOkSVldXXeOh3W7QjRs3UCwWsbm5iRs3btj7e2trC7qu+4575swZlEolLC8v4+GHH4au69B1HYlEArlcDleuXLGnrdfrWFxchGmaKBaLuHXrFu7evdtRYUY/6z7RLCIiIqJDAmAdNlkRiUSsSCRi/1ZV1VJV1TVOs9m0AFhbW1uW1Z4GgGUYhms8RVFc8zqMZrNpaZpmKYpiNZtNefCBVFW1EomE3NsC4FpHefv9+uu6bgGwMpmMa7xe+U0r9wfQsf/lZe/u7nZMZ1mWlclkPPv3Qkwrk/uL3+JcEBKJhOucSCQSnsdOTC/GE7+LxaJrPLHNuq7b/fzGTSQSHfvMcpynQiwW61inZrNpKYriGq/XdR8UhnDd9oJfOIiIiGji1Ot1GIaBS5cuufqHw2FYloXLly/b/TRN66jZ7PTp067fgzJNExcuXECtVsPm5uZAZXZENjyZs62aSRWLxVy/5ayEoiKF8+fPu/rLv4MkL+sHP/gB0P4CgXa5HFVVce/ePVSrVbsTX6s+/PBD1/Rnzpxx/e5GHndzcxN7e3uufmiXt3Ha2dlBPB53nU/hcBiJRMI1Xr/rPqkYcBAREdHE+etf/woAePzxx+VBHQYJAnphmiai0SgqlQry+fyhyho1Gg2USiVks1kkk0nMzc111Ho2iQ7KQvanP/0JADoCPvl3kOTjL7KYifI2rVYLtVoNCwsLrm51dRUAcP/+fdf08vy68RrXNE1Uq1Vks1msr68jGo26arkS2QEfffRRx1Rfkvd3v+s+qRhwEBEREUlEgV7DMA4dbIi31MvLy/jVr36F/f19XLx4EZqmyaNSQNLptKtSDWc3zNqv6vU6Tp48iYWFBbzzzjv49NNP8cQTT7i+XIhgulejWvcgMeAgIiKiifOVr3wFAPDxxx/LgzA3N4dkMin3HhpRoNcwDNy+fftQwUa9XsfKygpisRiazSbu3r2LQqGAy5cvwzAMeXRPo/gS0m9NV4J4S+8sRO71exg++ugjuZene/fuAQAeeeQRu98HH3zgGCM4i4uLmJqagmEY2NvbQ7lcxtraGvb39+1xRLY08XXIyeuLxajWPUgMOIiIiGjizM7OQlVVvPPOO67+jUYDtVrNMzvKMJimicXFRQDA7du3D93GhXib/cMf/tCV/aZarboavhTk/P+DBgIHkRO7XoFdL0T5iffee8/VX/49CGfQYpqmXSZDJtdG9rOf/QyKouDJJ58E2rV51Wq1jn0pqrSV+x9Gq9VCLBZzZSkzTbMjaIjFYigUCq6qck3TxM7Ojmu8Ua57kBhwEBGNRajPjujB8/bbb8MwDMTjcVSrVZRKJcRiMaiqiueee04efSiuXr2KVquFs2fPolKpIJvNurp+E3hf+9rXAACvvfYaSqWSnbf/3LlzrgYlAeCpp55ybW+hUPAc77BisRhyuZy9PdlsFm+88YY8Wk+mp6eRTqeRSqVc8ztMy9yiMH0sFkOpVLLbtfCTTCaxvb2NarWKeDyOnZ0dXL9+3Q7wXnrpJSiKgnPnzqFQKNjruLq6Ck3TOgrCy8TXtl/+8pcHHn9VVZHL5ezlFAqFjoLlAPDKK68A7TZWnNsof/U67LpPDLnaKiIiGoWOrLgHdESTbRjVa8rVv1rtKkk1TbPnH4vFXFWBek3Trf9BRLWkft0g1bwWi8WObdB13Uqn0xYAV5WnmUzGXgdN06xisdixLXLVtP1qNpt21bFifbyqt5V/d+ufyWQsVVUttKvSLRaLnuP1qlgsuuaXyWR8q8WVx5WrqrUsyzIMw65iVoyXTqc79r1z/k7iWInhfuPu7u5asVjMHlfTNCufz9v7w7luu7u7dnW5iqJY6XTaXo5TL+s+KOc2BSlkfbkwIiIaqX6/WvBWTZNNtI7MZAXR4NbX17GxsTGy62hU1y2zVBERERERjVA0GvVsKXxnZ+dItM/SLwYcREREREQj9MQTT2BjYwPr6+t2+aR4PA7DMPDqq6/Kox95zFJFRDQWzFJFx8uosmYQHRfZbBbvvPOOXVA8Fovh+eefH2lB8FFdtww4iIjGggEHHS+jSrgQ0fCM6rpllioiIiKiruRqqv06IvLCgIOI6AhrNBrY3t5GNBpFKBSyu5mZGcTj8Y4GsSZNvV7H1NQUQqFQ13r2x8E0Tc99G41Gkc1mXQ12ERGRP2apIiIai37fhnbeqnttXEvTNNy4cePQLSYHYW5uDrVaDWg39lUul+VRxqJQKCCZTHq2BC0oioLNzU3E43F50ANpVFkzxqPX6/U4bjsdZ6O6bvmFg4joCEomkx3BhqqqiEQiHVUq1mo1LC4uol6vu/qPWzabtYONSVIoFLCysuIKNsS+1TTN7tdqtbCysoJsNmv3IyKiTgw4iIiOmFKphFwuZ/+ORCIwDAN7e3sol8sol8toNpvIZDL2OK1WCxcvXrR/j1u9Xu8ImCZBo9FAMpm0f2uaBl3X7X179+5dGIaBWCxmj5NKpVCtVu3fFLxoNDr2LHjxODDmVSA6MhhwEBEdMS+88IL9v8iGND097RonHA5jbW0N+Xze7ler1SaiTIdpmnj66afl3hPhzTfftL9sqKqKcrncUUXl9PQ0CoWC60vSz372M9c4dLwlk8DOjtyXiPww4CCiB4qz8O9RVK/X7TrbAWBzc9M1XBaPx10J49/+9reu4ePw1ltvueqdnyTOgOz1119HOBx2DXdyBn47TH2OlPiSN2rVKjA3Bzg+MBJRDxhwEBEdIb///e/t/zVN6/iy4eWJJ56w///zn//sGjZq1WoVGxsbQPvrzPPPPy+PMjamaeLll19GJBKBoig4ffq0PIrLV7/6VbkXDUG1WkU8HrdfDMzNzXVkWZOzVImaw7a3tzEzM2PX1OZVvqaX+ftZWABqNcDx4ZCIesCAg4joCHnooYcQiUSgqmrXt++TyDRNnDt3DnDU8DRJRDa0crmM/f39noI5Gq5qtYqFhQUAQLFYhK7rUFUVCwsLKJVK8ugu77zzDn7605/i9ddfh67r0DQNqVTK9dXqMPMHgEgE2N39svwGEfXBIiJ6gLTrrbTGf/tDn93g0um0vc2RSEQePDKxWMxej2KxaFmWZem6PhHrNohMJmOvu6qq8uAHzjCuK1VVPc+DSCTi2seRSMQ1XiQSsQBYhmHY/az2OjnH63X+neTrUZyzcn+io2UY120v+IWDiOgYM03TVaPVU0895Ro+KqVSyS7nEIvFsLS0JI9ypFSrVbzxxhv270uXLrmGU/9E+aTp6WlUq1VXNz09DcMwulbt7JXF0Fl+6bDzJ6LBMeAgIjrGfvGLX7jak3jyySddw0eh0WjgmWeeAdpZqX7+85/LoxwZ1WoVyWQSCwsL9n7VNA1ra2vyqNSnv/71rwCAXC6HhYUFVyeCZjGOl4OyGB52/kQ0OAYcRETHVLVadbV1kU6nO94Aj4Kzxe5bt24dmDCcRKKAsTNxivY+HUdtScdZsViU8ynZnVxF8SCCnj8RdWLAQUTHjrPqW7kbZLxRMk1gagrwqFynL/V63S6gjfZb+BdffNE1zihsb2+jUqkAxyQrlZOqqmi1Wrh//748iA7hd7/7ndxrqIKePxF1YsBBRDQhTPPLlosdOaAGUq/Xsbi4aH9VUBQFN27cGPmXhXq9jldeeQVoJ86PalaqarUKRVEQiUTsKnMBwDAM5HI5qKo6EQ0qHnXz8/NQVRW5XA6mabqGxeNxTE1NdfTvR9DzJyJ/DDiIiCZAvf5lsFGryUP6U61WO4KN27dvY3Z2Vh41cBcvXrTX4+bNmyMPeIZlfn4e+/v7dmNz+/v7dnWqwsrKSk/VqlJ3b7/9NlqtFqLRKEqlEqrtNjN2dnaQSCQOfQ4FPX+0r8FQKOTZBgjRg4oBBxEdO3K+bGc3yHhBMs0vs08tLh4+2CgUCq7CzOMMNrLZLGrtDUqn08cub/z8/Dw++eQTV9DhbHmcBrO0tGQHc8vLy1hYWIBhGNja2sK1a9fk0fsW9PyJyFvIGuWTlYhozJzlM8Z7+/tyPbJZQJTrzmS+/JtKffm/u+Kj7uu6vr5ut+CNdpmNGzdujCXYqNfrOHXqFNDOSvXJJ5/4vjmuOhpii0QiR64AdqFQwMrKiv17d3d3LPt8Eohra7zXVVB6Ldd1HLedjrNRXbf8wkFENEYPPQQkEoBhyAFGb0zTRDwe7wg2yuXy2BK+opA42uUcTpw40VEoX3Qi2BDTOYdVq1V72KSKS01O//d//7frNxERMeAgIhqry5eBzU1gkNpqTdNENBq1G9QDgEQigbt37/p+UaBg/ed//qfci4jogccsVUT0QJm0LFUykcXqoCxVItgQ5SQAIJPJTEQDdIVCATdv3pR7ezJN094GRVFw+vRpe1gmkxnpV5pSqYS3337brqno7t278igdGo2GqxyHruvHrrxKr0aVNWM8vK/XTsdx2+k4G9V1y4CDiB4oxyXgmJubcwUb+Xy+I3vPUTBJZThKpRKWl5ft372Ux8hms67GFZvN5gP7dWlUCRciGp5RXbfMUkVEdMSsr68fi2Bj0iwtLdltbKBdrW839Xodb7zxhv17WNWqEhEdNww4iOiBMo6qb4epXq+7Coin02kGG0N0/fp1+/9arYa5uTnU63XXOKZpYnt7u6O9k5deesk1HhERfYkBBxHREbK9ve36vbGx0VHz00Ed+bt8+TISiYT9u1ar4dSpU5iZmUE0GkU0GsWJEyewurra0d7J9CAl/4mIHgAMOIiIjpBcLif3oiHb3NxERjSK0mYYBiqViqvKX7TLnYyrcUUioqOCAQcR0REhZ+2h4KytrcEwDGQyGUQiEdcwVVWRSCRQLBbH2t4JEdFRwVqqiIjGwjtrU6+1VBFNmlHVdkNEwzOq65ZfOIiIiIiIKDAMOIiIiIiIKDDMUkVENBbeWar88VZNk21UWTOIaHhGdd3yCwcREREREQWGAQcREREREQWGAQcREREREQWGZTiIaKKxZWx6UBz1x/Go8oIT0fCM6rplwEFERESHNqqECxENz6iuW2apIiIiIiKiwDDgICIiIiKiwDDgICIiIpoIoR47oqOFAQcREREREQWGAQcREREREQWGAQcREREREQWGAQcRERFNhGg0ilAohJmZGXkQAGBmZgahUAjJZFIeNJB4PI5oNCr37otpmkgmk5iamkIoFMLU1BSSySRM05RHHUg8DvS6itFotO/taTQaiMfjcu8DVatVhEIhZLNZeRBRBwYcRETHTDKZRCgUQigUQrValQePhWmaKBQKiMfjdsJMJM6i0Si2t7eHlkAbJq91npmZQTweR6lUkkenIySZTGJnZ0fu3bdoNIpCoYDNzU3ouo7r16+jUCj0nfD3kkwCQ1jFrt57772+94Npmjh37pzcm8gXAw4iomOkVCohl8vJvceqVCrh5MmTWFlZwc7ODlqtlj2s1WqhUqlgdXUVJ0+enJhEfL1ex8zMjOc6G4aBnZ0dLC8vIxqNTmSgRP6q1Srm5uaGcp0UCgXUajXcunUL8Xgc8/PzuHz5MjY3N1Gr1VAoFORJelKtAnNzQL+rWC6XUS6X5d5Dd+HCBbkXUVcMOIiIjgnTNPHMM8/IvceqUChgeXnZlWBXFAWRSASRSASKotj9W60WlpeXB06kDUu9Xsfi4iIMw7D7OdfZqVKpMOgYM5G1p9cvegsLC6jVasjn8/IgT9ls1m6NWfb5558DAJaWllz9RRYlMVx2UFakhQWgVgN6XEWbnKVKZJcSX+hmZmZcy41Go0ilUkB7nXr5KrO9vY07d+5gc3NTHkTkiwEHEdExceXKFVfCftwajYYrr72qqtB1Hfv7+/ab2P39feTzeVfgkUwm0Wg07N+jdvHiRXs/KoqCra0t1zo3m01kMhl7/FqthqtXrzrmQJMsEolgd3d3oHILsrW1NViWJfe2v9Q99NBD8qCeRCLA7u6X5TcOIxaLwTAM3Lp1C7qu49KlS0ilUlhfXwcAZDIZJBIJAICu667z2ku9Xsfq6ipu3bqFr3/96/JgIl8MOIiIjoHt7e2+82EH7c0333Ql3D/55BPMz8/LoyEej+P27dt20NFqtfDmm2/Ko41EvV5HrVazf9+6dQuXL192jRMOh7G2toatrS27Xy6XG2uQdNwYhmF/tXB2zq9OgyqXy5idnZV7D41pmnjttdegKArOnz8vD+5JuQwcdhXFufzjH/8YS0tLmJ+fx9raGmKxGD799FMAwOzsLB599FEAwPz8fNf9Ypomnn76aaTT6Y4vOkQHYcBBRHTENRoNvPLKK0D7K4KmafIoY+HMGrW5uYlwOOwa7jQ7O4uXX37Z/j2ubFWVSsX+X9O0rgkrORD54osvXL9pNObn52FZFizL8gxoB+EMcpxZjkTnlx3KNE1cuHABtVrNdc6LbFmiA4BUKtXRb5jEF4h//ud/RqFQsLP9FQqFgcp5XLlyBYqi4MUXX5QHER2IAQcR0RGXTCbtLwk3b97smrAflXq97sre9eSTT7qGe3n88cft/ycha1gv+9EZ3P3xj390DaOjK5PJ2J0ot+Ps5zxXBdM0EY1GUalUkM/nXVm2Hn/8cdf0aGftkvsNUzgcRj6fh2EYWFlZwYkTJzA3NzdQjXCFQgEffPABbty40dN1QdTBIiKiIyuTyVgALABWOp22LMuyIpGI3U/XdXmSkdjd3bUikYilaZrV66NG13V7vXudZtjy+by9fEVR5MEuzWbTtb7j2teTYhjHTZy7qqrKgyzLsixVVS0AViKRkAcNBIAViUTk3i7iGutmd3fX0jTNUhTFyufz8uAOAKxMJiP3Fh9qXN2X6yj39xaJRDq2p9lsWvl83kokEpaiKBYAS9M0e3gv2+e8p/h1D/r5f1SJ4xc0fuEgomNHzvc9SHcU1Ot1O7uHpmm4du2aPMrYzM7Oolwu4+7du/AqVOvlL3/5i9xr5J588klXWRK/rDMAXAXFFUUZWnYeOlqctZrdvn17KIXRhykcDiMej2NzcxP7+/tIp9Oo1Wo91eglZDIZ6Lru6kQZpkQiAV3X8dhjj8mTEdkYcBARHVEXL160/79x44Zr2FH09ttv2//HYjHXsFEJh8Ou6j5TqRSSySTq9brdr16vIx6Pu9pxuHXrlv0/jVa/1eIOk2maWFxcBADcvn27a6HrUatWq5iamupo2+Zb3/qW63cvZmdnMT8/7+q+8Y1vAAAeffRRzM/PM6sVdcWAg4joCFpfX7drU8pkMhOV0BlEtVp1Fdj+3ve+5xo+SvF4HMVi0f7SkcvlcOrUKTtRe+rUKbtGMFVVUSwWuxYup6PNr+pbtL9ytVotnD17FpVKBdls1tX5BUCWZWFtbU3uPVTii8MzzzyDQqGAarWKQqGAZDIJTdPsL3Ki6t7t7W1XYD0oEQB2+zpIDx4GHER07HRkgh6gm2TVahUbGxtAOytV0AmXoJmmiXPnztm/NU0be7aUM2fOHNiwmaIoeP311xlsPMBEbWo7OztIpVId3ccffyxPMjLhcBi3b9/G2bNnkUwmsbCwgGQyiXg87qql6vz584hEIlhdXbWzaBINW8ia9CcrERHZTNPEmTNn7PYIdnd3O75uiJpy0G7Ma5LLFoiafcTXGkVRxp41pV6v4+mnn+5oafz06dMAgDt37rhq0dI0DeVy+YHPUiLKPjFZcRi9lh/jPqbhGNV1yy8cRERHyNWrV+2E8NbW1lgT5oclBxtot9cxzm1yFgBGj62j12o1RKPRvqsaJSJ6UDDgICI6Ikqlkl1QORKJdDQ8d5Q0Go2OYENuu2AcUqmU/fVCVdWeW0ev1WquWquIiOj/MOAgIjoCTNPEM888A7Sz9xxUvmCS1et1aJo2ccFGvV53FVw/qBHF2dlZ13HI5XL8ykFE5IEBBxEdO3KbGoN0k+bKlSv2m/fr169jenpaHuVIKBQKWFxctLdFURQUi8WxBxsA8Pvf/97+X1VVzy8bMnm979275/pN1J+O9vR8OqKjhQEHEdERIKphBYDV1dWOAMnZOd/SLyws2P2j0ajdfxyy2SxWVlZcwcbt27cnppan+/fv2//PzMy4hnUTiUTs/8dZKxER0aRiwEFERIFLJpOuKjc1TcNnn3021gLiREQ0GqwWl4joCOjn64Sz2lZN0+xyCN/5zndw7do1aezgJZNJV6vcsVgMP//5z7uWjxiH7e1trK6uAu2vL/v7+/IonpxZ8Ca9GuIgif3AZAXR0TGq65YBBxHRMTNJ7XCsr6/bjRQCQCKRmNgC7/V6HadOnbJ/91KQvVAoYGVlxf7dbDYnLpAalVElXIhoeEZ13TJLFRERBaJUKh2ZYAPtWqec5TFeffXVrrVOmaaJZDJp/47FYg9ssEFE1A0DDiIiGjrTNPHCCy/YvzVNm+hgQ8hkMvb/hmHgzJkzKBQKrnHQ/rJx8uRJVwF4Z3BFRET/hwEHEREN3Ycffmi31o12w3hybVoHddVq1TXPUZidnUU+n7d/G4aBlZUVTE1NIRqNIhqNYmpqylXbFtotpB/VqoqJiILGgIOIiIbu5s2bcq8jIx6Po1gs2q2IA0Cr1UKlUkGlUnEFGqqqQtf1A8t6EBE9yBhwEBHR0N25c0fudaQsLS3hs88+Qz6fRyQScQUfiqIgFoshn89jb29vrIXyiYiOAtZSRURERIc2qtpuiGh4RnXdMuAgIiKiQxMJFyI6eoIOB5ilioiIiIiIAsMvHEREREREFBh+4SAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAw4CAiIiIiosAcGHBks1mEQqGuXTQaxfb2NkzTlCefGNFotGO9u3XZbFaexUQQ2zGK9RP7olqtyoNGQiyfHkxe57q4H0WjUde4/ahWq0f63JLvVV7d1NQU4vE4CoWCPPnIeB0/chvG+SwUCgVsb2/LvYdqmOtL/ur1+pG9PxH5OTDg6EWlUsHq6ipOnjyJer0uDyaiCSUS384EhEi0jivQpN5omoZIJOLZtVot7OzsYGVlBevr6/KkdMxks1msrKzg/v378iA6hEajgXg83lOAVSgUEI/HXYF/t5ex3V7mnjp1CpFIRJ5kLOr1OrLZbMdL23g83tczolQqdTxrZNVqFclkEnNzc/ZyZmZmkEwm0Wg05NGPtfX1dYS6vLAxTROFQgHJZBIzMzOu/ZXNZj3PObSn297edu3jUb2g6ivgsCyrozMMA/l8HoqioNVqYXFxcaJPjEwm07ENXt3a2po86QNH7Iv5+Xl5ENFYrK2twbIslMtledAD51/+5V9QLpc9u2aziUQiAQDY2NjoK2FAo8PzeTKZpolsNgtVVbGzsyMP7pBMJrGysoJvf/vbaDabdtro4YcfxurqatdE9iTb3t7GqVOn8MYbb+CFF16w0wRbW1vY2dnBwsICSqWSPFkH0zTxzDPPyL1d4vE4FhYWsL+/j52dHXsfnj17FrlcDpqmTXTacpiq1So2Njbk3i4nT57EysoKAOCDDz6w95eiKEilUp7nnGmaiEajeOWVV/DjH//YPp7vv/8+DMMI/AVVXwGHl+npacTjcXz22Wd20JFMJuXRiGgCzc/PdyR4GGgefeFwGJubm1BVFQDw8ccfy6MQkYft7W2cPHkSf/jDH+zrp5vt7W3kcjlEIhGsra0hHA4D7bRRoVCAqqqo1Wq+b4/F/VbuJiEIFV/M3n//fSwtLdn9L1++bL/QePvtt+3+fq5cuSL36vDnP/8ZiqLg5z//Oaanp4H2PhT3sVarhffee0+e7NgxTRPPPvssFEWRB7m0Wi1EIhFsbm669pcIkGu1WseLpitXrqBWq+Hll19GPB63+8/Pz9vTbWxsBBbYHTrgEMLhMN5//32gncXKK2uV+Fzm/PwjPuXIO0YoFAqen9e85h8UZ7aTer1ur//MzIwrum80Gkgmk5iamur4tCXW34vXNq6vr/t+EhNKpZJrOr/96Fx/8eZGbIPY/177U8xXnqe8nWLeg+QfNk3TdU6IfXYQr3WIx+Oeb1t6PX5eDsqz7DW8l+XJxyEUCmFubs7zuMvHz+8ck4n5ircaofbxFvtXDJePr+A1XGxvNpvtOAbi2vRaF3gcs16vDyev/S347dNu56XXNH7Xg1CtVl1ZJ6ampnzvSYfZX8MwMzMj97J5bftB+wt9br8gT+N3nQ+6v8R8+zmXxTVRrVY71m9ubs5z/QSv8QuFguta7UW389nrueC1n0OhEFKpFAAglUr5zs+L2c5eIfaFvP1e+9pPr+vrJGftmOnx2ReUer2O3/zmN3aAcOnSJXmUDr/5zW8AAE888YQ8CAAQi8UAAJ9//rk8aOKJL3BeL58effRRAMCdO3fkQS6lUgk7OzvY3NyUB7mUy2Xs7+/bAZtTt/vYcfPWW28BAF5++WV5kItfUCqCDwD44x//6BomgorHH3/c1R/t6TRNAwB88cUX8uDhsA6QyWQsAFYPo1qWZVmqqloArEwm4+qfz+ft+aiqakUiESsSidj9AFi6rrumSSQS9jAxvqIovuN3I5Ylr1cvdF2311tRFHv9AViGYViWZVm7u7v2uimKYkUiEXtfaJpmr7NTs9l07QNN01zbqCiKtbu765pGjC/mKS8LgJXP513TiPXXNM2erpdlifk597NzO8V+cG5fJBJxzaMbwzBcx9M5L+exl+Xz+Y597VyHRCLhGr+X4+dHnP9+2+U1/KDlNZvNjuPnPA8URbGazWbH/LyOn5hG0zTXNJbj+GmaZi9HURT7/BDD/a4jr+Fie2OxmH0M5PX3WpdBrg8xT+c167W/LWn+Yrhzvpqm2eOK/elcdi/Xg2VZVjqdtqcVx7XbtTfo/upGTOd33IRms2kvc2tryzVsd3fXtd69rpPzuhTb79zvxWLRHlfMTz7Xu12rg+4vMcxvn3gNF/MU29TL+lk+zzKxrmJa+fz043c+9/PsizjOQbE+6XTaNT8vzvuQcznyeeE0jPW1PJYtrj/x2+/6GzW/7XUS6+2XthD3DHm4mPdR1cu+EfegTCZj33e7je9HnJPO+8txJPaRruv2/pXPm174XXd+/QVxTfoNP6wDz3ax0b1eGLFYzEL7gSEYhmHPQ34gO288zml2d3cttG+gcqJQ3NyciYiDHHRT6MaZQIlEIvbDzvlX3FzlB9TW1pY9rbwPxY1I0zTXzbXZbNrbqKqqaxrnTTmRSLgevM5lOefnXH9FUVwnk9/+t3xOTnF85f3oTPD1elMQ2yInIIrFouth5eQMUuR10HXdHuY8zw46ft0cdFP1Gn7Q8sRxisVirnVwHgtngsE5P3n/Gobhm8gR4yuK4rqGxDLFcL+bi9dw5/1A0zTXfJ3ngDOBO+j14XXNeu1vy/FAkvep1zoNej0Ui0V7Gvkcd26Hc58Msr8OIubnd9yazaZVLBbt7VBVteNcd26jc5jzfJKPlUhoe22/M9EudLtXORPtznvVoPvroH3iNXyQ9XOeO857TNNxz4bH+enH63we5Nk3SOLEOS/5/PDb/mGtr/PeL9+bnOeSvF6j5rW9soPGEfcm+dwU0x1VfmkBp1gsZh97ce347Sc/Yj/J96PjptlsWqqq2s/+Qa5py3E9el0/Xs9UQaTTvaYblgPPducDoBdeF594+MkPcEE8yJ2Ja6/5CM1m03eYH+fDpZfOyfmQkW8aliOx4bc+zgeR4AzC/N7kiBuV88EmtkMORASxLOfF6feQFLz2v+XzkPbqJ6TTaUtVVc9lyMRFAcDz5HYm4JzE9vmdS+JB6dyWg45fN93OQ8tn+EHL63bRi2DLL+CQE1qWdC45H96in9dyrAOOpeUz3Hk/kBMXliOIdp5/g1wfls9+8trfzoSw17mUz+ddN/JBrwdxPXodA8vn2htkfx1EzK+XLhKJdNxfnNeI1/7yO5/E9vudT2r77bpY3kH3KhHYOI/BoPtLTNPPuTzI+h2UyBL7yO9cl3mdz179BL9nn5jGb728iK9I8vkheG2/17p59RO81td57/c6xlYP19qodNs2oel4SZFIJOxtMgzDvid43WfEvBOJhL29aD/b/M7jSSHuoX73EMtxHxXbIqbpti8FwzCsYrFoRdpf3Lz230HE9d1v18v6BSGdTrueYYNc05Zju72uHfmljVjW7u6upbVzQvjdD4ZhaGU4ullaWsLdu3d9C0199atfBQAYhmH3E3nMKpWKnZ9XCIfDsHzyrwXNKy+jyMP57LPPyoOAdgEr2Ycffgi0q7acnZ2VBwOAnX/0t7/9rTzIN2/pD37wA6Cdn9bLk08+Kffy3P9+RFV9P/rRjzrKP1y7dg17e3uuwkh+KpUK0M7f6pVn8/z583IvwLFdP/zhD+VBQLumC7S3xSvvsNfxC5LX8kRe3zfeeAOFQsGVX3lpaQn7+/u4du2aY4r/47Vfpqen7eMizisnr/yah6VpmiuvqPDQQw8B7fIawiDXRz/+7d/+DQCQSCQ8z6V4PI69vT3Pfep1rnpdD/V63f7tdQxwwLXXz/7qlVwtrihkqCgK0uk0dnd3US6XO+4v4n7id+15nU+NRsPe/ueee841vrC3t+e5PL97lVi2V972IPaXH5HHXua1fiIPtN858E//9E9yr76N6tlXKBSwv7/fcbwEr+330u/6Ou/9XscYjv0o7h2TLBwO4+7du0in08jlclBVFaFQCKqqIpfLIZ/Pe95nvvnNb0LTNPzDP/wD9vb2YFkW8vk8PvjgAywsLHjeRyaB6SjU/Otf/9rzHmK2a6VKp9Oez8Busu3awZaXl1GpVA4sPO2nXC6j/VK9r24Y11a/qu1aqW7duuW5P3u1vb2NSqWCRCLh+VydnZ3FZ599hkgkgtXVVZw4cQKhdjXMhmHg9u3bvveDYRhJwCGr1+uoVqvIZrNIJpOeCZH5+Xn7oZdKpaCqql2o1q9gYC96rRa3H6LQ1Ne//nV5ENA+yDJR+4NhGIhGo57dO++8A7Rrb5D5JSIfe+wxoF2DgZfDnMwA8OqrrwLtGhCWl5dd9Tf3kwj405/+BAD49re/LQ8C2uvpVUOI2K7XXnutY3+JTvjrX//qmHJyPPfcc3aNbisrKzhx4gSi7UL3XkGSEIlEfI+fCGIOShwMi996eBnk+uiHOO9EYjQIznPpwoULHedcNBrFj370I8Dn2utnf/VKrhb3s88+QyKRQKvVQi6Xk0e3ifvJzs5OxzaIThwzcZ9yFiIMYltko1iG0Ot547w2/RLK3/jGN+RefQvq2deNaZqoVqsoFArItttcEIHBQfpd3z/84Q9Al3s/HPux13UYt/X1dWxsbCCTydjV4u7u7kLTNKysrCDpUXOneBHrrP0pHo/ble/4VZAwbhcuXMD+/n7XxOmVK1cwNTWFF198UR50IFFQvdlsolgsAgBWVlYwNzc3kfvjsEQAF4vFXOdCv6rVKlZXV5FIJHwL6JumiQsXLuDOnTvI5/N2elfs51OnTgUa6A494Pjoo48AAA8//LCrf71et2v1OHXqFBYWFpBKpZDL5bC/v+8aV3j33XeRyWTshGetVsPGxgYWFhZcNf6Mm1cCo1etVguVSsWz6+WLgyzoB/X8/Dx0XbffCjobGFNVteebZC/BSbeaKWq1Wsf+Et2kC4fDqNVqSCQS9tubSrvxzFOnTiHart1qEJ9++qnca+wOc330wy8IHzb5fBNdrVaTRx2pcLsqXE3TemoTyTCMjm0Qnd8xm5TGyMZhlC8wRvXsE7WUnThxAgsLC1hZWUEqlUKlzzfL/ayv1wu0w4pKtWz12jlfUA1qe3sbGxsbiMVirmpxZ2dnUS6XoSgKcrlczwm5+fl5+4WU1xdr2Si3PZlMolKpYHNz0zfYELVSvf32213TI+vr613bfAiHw1haWkK5XLarFv7FL34hjzY2oka6QTpnIP7WW29hf3+/a7sbZrumSb/rvl6v49y5c9A0DT/5yU/kwbYrV66gUqng+vXrrq9uS0tLdqC7srLS9blxGEMPOMSbscXFRbtfvV7H4uIidnZ2oKoqEokEMpkMdF2HYRj2hsrC4TDW1tawt7cHwzCwtbVlJ3QNw8Dy8rLnG5SjJJ1Od3xdkbt+PvH1ktg/rPn5eRQKBTsyTqfT9oMml8vhwoUL8iQd/N4QOnXbFvEWqVvX76fcURL1i+/v72N3dxeZTMaukq5SqWBxcbHr9vvxq5rxQTCKtiY0Tes4z7y6cRLZfg5qE6lYLHast9zJDaBWjkBAfxyM4tmXTCaRSqVgGAYikQgymQzy+Tx0XYdlWTh9+rQ8ia9+1ld+GdlNr0HPOLPP3LhxAwDwve99Tx6EcDhsJ+y8skb7Efu+ly/Wo9r29fX1rlnEBNEux/LysiuRvbCwALTvIaFQCBsbGz19XQyHw/a5JF5oT4L5dhtWg3TOtMnGxgZarZadFU90zqquT5w4gUqlYmf3dWo0GlhcXISqqiiXy75Bnmma9rPBK2v9/Py8nY7rJdAdxFADjkKhYL8Zc27Q9evX0Wq1EIvFsLe3h83NTaytrWF+fr6nhCfaCbTLly+jUCig2WzaO2YUiYyDiLd+cp3HgtfbanGhffDBB/Kgnvgt65NPPgEAz+xIQVhaWrLLbmxtbQE9JkrE25FuNxCvN8biASS2c9xElpPDmJ2dxdraGu7evYvd3V2gnVi8d++ea7xu9Z2L/djLDbwXgwQ7fga5Pvoh7iF+x6LRaCA04Bs94Stf+QrQPieHuW+CMD09jUwmA7SvRfnNqkjw/e53v3P17+ZrX/ua/b/f9ifb7enIyxs3v/XtlzOR4HfO+p3jhxHEs69er9vZ7kRZn7W1NcTj8UO/qDlofUVWKpG1yovYj/0EPeMinlN+WUZFexVBfNkZlUKhgI2NjQODDXQJgHRdB9rPA9FPfqHhZ5Dn2ii//ByGvJ9EJ+7hzmIA8rVpmiZisdiBwQYAV3rCL90tcpX4PUsPa2gBh2madv7+RCLh2iBxofnl2fzlL38p98L6+jpmZmY8G6EKh8M4e/as3HtsnnrqKaBLAbf/9//+n9zLDsi8WoMURKNXXg1Q+S3rX//1XwEgkP1Tr9cRjUYxNTUlDwJ8omY/YtxKpeL5+c4v0SJudn6tm4rE5dzcnOd8+yVudH6JFvHGoB9iH3olWmZnZ32DxVar5blfGo2GHeT1cwxE8PaXv/xFHjTUNxyDXB/9+O53vwu0j4XXcRKt0/bzZlXmPC5+n/ULhQJC7YYDx21tbc1eXzmbo3gTm8vlPPcX2g8eZ1aY6elpe35erf2apolCoQDDMOxyZKM0qnNZvGn1e6ki3nYfxiiefc7sYV5ZY5z3lIP0u77iBcTOzo7vPfqnP/0p4Lh3TDJxXfgFmyLx5kwTiew4fllkxMulb37zm/KgkavX60gmk0gkEh33NrPdaOsk8gt8Dur6/fIzTlevXoVhGLhx40ZHsLG+vu5KOzpfGnmlPeBI5zzyyCPyoKE4dMDRaDRQKBRw8uRJGIYBRVHw0ksvucYRD/pf/epXrgec2W7p1quA47e+9S0YhoFXXnmlI0Fer9fthNeo8m13c/78eSiKgkql0pGFQeTvlE1PT9sPr3PnznVs4/b2NnK5HFqtluc2ei0rm81iZ2fH8xgMw+zsLPb29uysGnJi5c033wR6zOft3P5YLOZ68FTbLdJ7ETUviO13rkOj0bDnGQ6HfaP4fjgDQ2di32y3+D1IOZvp6Wm0Wi1cvHix44ErEm2Kongm3JJSy73ObU6n031ts3h4vPbaa6792G3/D2KQ66Mf8XgcqqrCMAxcvXq1Y1veeOMNAMDzzz/vmKp/ouacVCrVkbhy7jO/FyujJoLyVqvlCpKefPJJqKqKVquFaDTqOged5/X+/j7OnDljD3v99dcBoOOebJomrl69ilarhUgk4pmADdqozmVxDqVSKc/7gddX2X4d5tknKuM4iPhiB4+XO9Vq1b6n9KLf9Z2dnbWfEfK933n+KYriWxvYJBG1sPm9UBEvpUQtdk5eL86q1aqdxeYwhYiH5eLFi5iamvIsG+D38mUQ0WjUt9ym+ILvVcHQg6pUKiGXy+H69esd99xGo9HxMnTaUfug18uERqOBWq0GRVH6enHZF7meXJmzXvSDOlVVPevwddZ7r3i0rOxsvddZp7NzHK3dEqmo7xoedbF3M0idzIJz/f046zcW2yjq1naus5Oz/m4xXkRqoVWuf1psh7NxJOeyvKY5aP39hot+zjrB/Y6lc9u9zgEv8vY7j6/SbqFbXidLapRKrIO8H53nkd/29crZToR8jMS566y7+6DlNR0N4Ylpux1DeZ8718O5XnJ96GKYX53uXues2I/O+TunP6heer/hXss66PoQy3fWQ97P/J3z9WvXxEu34c5zQbQ74Txu8j3Jb32Fg4Z7EcvyO65OznPE2eaBc3+J5TvH9buOu10LitTApNfxc/IaftD+8Bve7fj7nctey3fyG+68/4hzwHldeq2fH7/tcR4Lsf7O81k+z0SbB2JevbQ07rUMcS6rqmq3OeKc17DWV773y/czv/NvlAxHI5jyue3UrR0Ov3ZbnPeYTCZj37tFO0yTsP2WdK5363rhbOjYizj+8j4U9xz5HDruxDnldy07nzt+nXze+bXDoeu6pbXb4ZAbdR2mA88UcYPx68TN3bnyXnRdty8+MZ2zgRuxc+XE8tbWlutGhHbDOP3uFHkevXRCtwSI0+7urt2YEto37Uwmc+D0+Xy+42br1/iPGE/XdVdrwmjvF6+b1EHL9xsu+snrsbu729FYkdpuWK3bOeCl2WxamUzGNa9YLGYZhmFvqxdxI3JOp2ma6+Yt+G1fPzKZjOe+FvN2PoB7WV6z2bTS6bRrnoqiWIlEouMYOufXbLfE60zgeDXwY3U5fk5+56wlnWuCX4JD6Dbcb1l++0ss33nT7DZ/sU+d50QkEum4V/gtT+hluHM7xHLke5d1wPpaPQz3IpbZ7bgKhqMRP3kZ4tpznoOqqroe+F6KxaLrXi6mka87r+Pn5DX8oP3Rbbjf+WX5nMtey3fqNlw0Sib2gaZpVrFY7Lp+XrqN3++zTzQchva95CBe917nPdSrAcxhrm+z2bS2trY6zr9BniPD5AyqvTrn/nCSt6Xbc9xqn0PyM6yX62+U5OPp1x1EnDei8wo6dF230ul0xzIjPvfW40zeB3LQ4XxGdeu87l1ez8lRnXch68sHGAWoWq1iYWEBqqpib29PHkzUlTh/AOA4Xq68Pui4yGazSKVSXevCJyJ6EB26DAd9+ZCZm5vryNctiNo5RLWnRA8SXh90XIiGEeWyCoLIay7nqSYietAx4BiCRx55BLVaDa+88kpH6f9hFlolOop4fdBxMT09jUqlgh/96EcdlWZsb2+j0m4w7ygUdiYiGiVmqRqSaDRql/zXNA3hcNhuBAntqoL5iZ0GcRyyVPH6oOPANE2cPHnSbm9K1Ppy584du18vbRUQET1oGHAMUaFQwM2bN+2ElaIoOHv2LJ5//vmOBluIenUcAg7w+qBjwjRN/OIXv8CvfvUruxpcVVVx9uxZvPTSS31VTU1E9KBgwEFERERERIFhGQ4iIiIiIgrM/wdPnTCjUdRtVwAAAABJRU5ErkJggg==[/img][br][br][br][br]
Alles verstanden?
Überprüfen Sie ihr Verständnis an den folgenden Übungen. Bereiten Sie sich dann darauf vor, den anderen Gruppen das Vorgehen zu erklären![br]Stellen Sie sicher, dass die anderen verstehen:[br][list][*]Wie addiert man natürliche Zahlen schriftlich?[/*][*]Wie benutzt man dieses Schema, um Zahlen mit gleichem Vorzeichen miteinander zu verrechnen? [/*][/list][br]Bereiten Sie auf jeden Fall auch ein Beispiel für die anderen Gruppen vor![br][br][color=#ff0000]Wenn sie komplett fertig sind, tragen Sie sich in die Liste am Tablet am Pult ein![/color]
閉じる

情報: schriftliche Addition in Z