{"id":1906,"date":"2021-04-07T15:12:02","date_gmt":"2021-04-07T20:12:02","guid":{"rendered":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/?p=1906"},"modified":"2021-04-07T15:12:02","modified_gmt":"2021-04-07T20:12:02","slug":"s-09-c-04-ciencias-sociales-4-6-abril-7-de-2021","status":"publish","type":"post","link":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/s-09-c-04-ciencias-sociales-4-6-abril-7-de-2021\/","title":{"rendered":"S.09.C.04 Ciencias sociales 4.6  abril 7 de 2021"},"content":{"rendered":"<p><img loading=\"lazy\" class=\"alignnone \" 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scvyj9F1zDnLj6G\/cW3DwoQsToCJzLH3gJ9NZrXvc33Ew5woW54igo913DNmBIcJ1j7qsTMa71VKeUvD5FbLJnB0vh9xe7crW3j5xxipm0axJSGUQ7\/+Tgjxz05QFWXgLWQvljxIJefigHXL+5tVZqTwHDbryNURlkkjysOgiQTMz8qm+I5UqbSNNm9ncHoefdF1MC4A3a4dwm4WtSZp0o1W9PPA5R54zjBdeR8KiF9dZzelR1S3FuEi2qsDmkw0gRsTI+nrUVVzhEymXSJFI+gOA9i+S\/Uu\/LkBiIa9M0TiZzOb2w3LyxHylKnsNg7Asq1wHzMBOY9WIG2wga+gNdcQ4jLokoUtKlalaQEsS7E4JHKOaSkVUkhJAYPeITIYn7vedPrtXmr2FAEDbaOkdq0cVwe04MKF9V2+Y2NZul+MZa1frSiAcFJ1W6ghP0d+UNJvBC36a79R\/D\/bxMV\/A8TuWtFIK\/hO38o3H+aVMMVxSCGyshmNCASND3j1BFQrYC54htASQenyObXYQRWE5kY7qykjeCD1EimNTw6kq5gm0a0onMFghi4OFKTuC+WdyHfEQSaqfTp0zkkounz5A+xyIiycKxLKzWbpl11BmZX8M\/31j2qQu2lYQyhh2IBqvYTCXAUvqfEEyRMPJkMCCd9T1arBhr6uuZZjUEEQQQYII6EHpWJ4vKlpndpKUCCBq0jTpmXChpJ1JvcA5Ltawe0ylFLKDNhy7jYvv1+rxFXMQ1w\/szhSyXVSzdZiGRHKkI+hzpDADqO\/Srhybyy1gtevgC5JVBIIVdi092\/T3Iqj4vFK19C\/hkKSJHmOUyIcmNjuOktV64DzVaLfs91iLiyA5+FgBIBP4gNOxjeTFaWRUTlS5ctSCCUBZOQWOlW1v8SR\/wCgNr9onS3KXwWvzz\/rwizX8LbcqzorFDKkgEqe4PSue\/aFxS8l02kvt4bIpe2AuhMgjNEwRBievrUXxTm\/GNccC7kAZhFrIV0MaNBLbbzWpwe2MTdu+O2e41q4beY\/HdAAUHuYkgfujtTiTSGT+tMYgB2z4dOsLKitE8\/LySQolnxjPW7NEKK6f9mmODYZrWbzW3Jy9Qjagj0nNXM9Y\/d9u4\/sPyqU5Wxl61iU8AKztKZWMKQehI22GvpTCsl9rJIfF\/T+oV8Pm9hPSSP3Wxz5c77x2yla2Be4UBuoqP1VXLgfzFVn6Vs1nI1sKUpRBClKqHM3MNy3cNuyQpUDM0AmSJCidNBB2O9Qz56JKNa8RLJkrnL0IzFsYAiDqDXO+FDA28cLFowELOWePNdEIltW\/CmZzB+9tMVq3+K4hjJvXJGxDZR9FgH6Vu4rB2Lyi+v+m9x7Vu6gChSzHzOT\/AWM7abTNU0VwnlpQuOdnG7M\/tucXzSGnSe1JZQ\/xwDs43yW5Zi08zcv28Za8O55SNUcfErdx6HqOtc25cxFrBY0qP8AWC50a6QFKkFs7IJOmm53jSJ16\/buKRIII7gzXKOZcTYPinD2kQXLnmuBiWuLmJ0nRVLAPA3gVeUlHaywTpKlAP4xXk1S5dNODFSQklgWDjc+HLfeIHH4rxbr3CoVnYt5VUbnb19+u\/WtWvVea2KUpQNKQw9++uY+czJipiipZcn3\/rlGW1lnzAldZEgfqDHarbgeI27shZDDUqRBj9D8qptSnLo\/1f5WPyiP1IrOfEfDJU+nXUKJCkAkXttZjYOw\/a1wDeGnC6taZglABj0vvvv5xZcTh1dSrCQf8kdjUC3DjYfMyC5a6nLIUdyvcfMb7VY6VhKLiM6lSqWm6FWUl2fqCLpVyI6OCA0aCbIRMIUcjBt7I6fljFV4jw\/LcC2tQ6FlBPQAkj2gCPeveH4U1y2ClxSDqVEiGjWd5PSYH6VZGgamNAdT0HX2H9qq3EcYruvhAW1WcrAZdTHmMCRtt\/g0fDeJcRrgmVLU3ZgErIChbVdQIdz3QnSQXClXJJC+fTU0h1KH7rMCRlrC4DZJe1wPH7heJXbJymSFMFG2H8J+76dP1qz2LodVZdmAI761C8Zu4d0LqyF5ABVhO+oYTqIn2rX4VxfwxkeWTpESu8+4+dRVdD\/ylJ83TydE0FlpZtVgSUjcud2UQSO8QH9lT\/lZvZTVuk3STtdmJ8PLweMH7c9u+7AyxLzm2Ikj8oEe1aDMTqTJOpPr3ra4hcRnLWwwBJJzRMnXykaDXuT8q062dBJlhCZvZ6FlKQXDHuhgCBhsDBw+GCKrmKKijVqS5Ia4uffm8bNrFuohWI1kEMRB2Po0gDQ9gakuFcXW2reJmJZs0gDqBM7dugqErJaaCDAMMNDsYIMGoqzhNNUIWFIuq7ixJ5OXYEgOP2v3iHcx3T106WpIewtzDeHQY9MRK4vBL+1hWHkuEnQkTKmdR+\/+oqVxNixbcYi4mYLllCAyvsIIO5j5TB6V4GOt3Ws5cpYtJBHmQBGLex6T1mt7E2FuKUbY\/wDIIr5\/M4lUImyBO1o0JShQBIJSFEKsdyAAQXBKHu1tIinQAsoY6jqG99r9C5HJ4jucMl+MVYtMtkwhYgAFxOyjUQBlkxqBHetPhPBHuWLl9ki1bKtm6uFIzqvYZS0t3AA61eeUuH2Wwz4dlzAXMzBvvTBUn5rH8tTfG7lu3hbuZfILbDKsagjKFXprIArXo4iFSAJX7cg47uQ\/5eIU0AM3tV5IuNtTMW\/iIjCci4NWDw7jcKzSvzgDN7Ga+4rkux4gu2Gew4MjJlKA9wpEAeg09K8cm8w+MosOrLetIM3VWChVzE9CSdvzNW2ojOmu+p7c3BHTYj6RaEiUQ2gC74YhQ54II33EYrKkKAxkwJIEAnqY6e1ZaUqKJ4UpSiCFc+5xwBt3jd\/6dwjXoHgDKe0xI7610GsdxAwggEHcESKr1NOmfL0H2YnpqhUhesX\/AIjkinU\/4f8ANq+vlJ8pJHlmdswUZtOkMWA9K6M\/LmFJzeEPYFgv+0GPyqN5p4Rbi3d+BUKrcyQP9M+UGIjyEg+0+lKTwqYlCmULtzxvfZ97HDPzajictS0uk\/TO1t8dMvFX4Fw0XsSimQkMXAJBIWNNOhJg9wYqN54vh8ZcygAJltiANlGo+pI+VXXgOAWxiUi4LqXbT+G4EAFWQldyDI1n901zTid7PduPvmdm\/wBzE\/1rR\/DtOZYOsXD\/ANfT7xmfiepEwDSbEj7X+tvKNWlKVqYxkKmuV1\/1GP7n6lf7VC1P8s4cy1zpGUep0Yn5QPqaS\/ESwnhs1yzsPHvC3o\/lfaGHC0k1Sejn6N+Yn6UpXyuNbGhxtGNpggJOkgblZ1\/KqzhLgS4rGPKQSOsAydParrWjxDA+IUIMFGG+xWQSPy0\/\/a0PBuLoppa6Wcn9NepzuHSzYLiwwzXN2hfV0ZmrTNSe8lrbWL+\/CPuM4ZbuGWBB7roSOx01qE4rwg2hmUlk6z8S+8bj1\/5qz1B8V4wckIvlcMBcb4SNjkHUa7n3giuOB13EUzZcqQrUMaVEBLZOTazkabsCWUAQeq2np1IUqYG6gX+mYr9fK28WtuA1skT8SkE5T3zdV\/P+mpX0qROE5GrSU8woMQRt\/YcHYmMrOldmrS4PUXHvoWIhSlKmiKMti+UYOu6mfc9R8xI+dXZGkAjqJ+tUWrrw95tWz+4v6CsR8YyE\/ozmv3kk9AxA8u96mNBwRZZaNrH7v9hEpy9xEW8SEIMXFCk9mk5P\/sP5hUvzJxWxku2LmbNkkDKxGaJSCOsgVUUKnEorWvEGYKVDAFpViAAYGhM7jr2r5xhct9k8N7ZIUqjMXaIjQyfpNKaWeuXQ2DsWY8jc\/UmNbT0yVrQFOLPt5EZO3KJXDccw+GVVsWy9xlU3GJI1AEiYJ0PQQJmOtTvAuZExBykeG0TBMgjuDp9IrnyEEkg67EdiCenf+1bvC+FviGyL0EsxGg7T2JOg+Z6USuITjNCEJH\/zjnvt5+nK9OoJPZlalHnqzvye\/l68+nWLyuoZGDKdQQZBHcGs1QXAeF3LOdrjKWYIoC\/CqJmyhdB+I9PrU7T5JcOzQiIALAvClKV7HkKUqq8yc3LhmNq2ouXB8UmFWdQD1JjWPzr1KSosIItVUPnbiQvG3hcPcLOboVwpIE9MzbEKdSNYjbSK07vO9+4jWiqWnchRclgEkwSRBIgTr036VGNwzCWrly3iL7MECAC0urOQSwkgjKBlEkjUkdKmTKY98eTO\/wBwRACQXEWXGctX0tWltObhV2ZoISGZVAKSfKBDdZ89czJ0+Q\/SuiYHnFyyKEJtKyqxYZr7BswXKttQsyANAdxXPbqZWKwwI0YNOjAkEa+1WeEyBImqABDhIZ7AJfaF3HFLnSAVEd0k9TqYefOMdKUp9GTj7Vy4SkWU9VB+beY\/rVMq6cLebVv+AD5jQ\/mKyHxk\/wAvK5aj6tb8w84G2tfgPy8bVKUrARoYUpSiCFVvH8cZpW2Mon4p8xHpp5Z\/TtUhzFdK2tDGZgp9oYn6xFVatj8NcGkVKDU1CQoOyQcWySMHkAeRcYhNxSuXKUJcssWcn+IV8pSt7GbhSlKIIVaOXcWGtlDuh0\/hJkfQyPpVXrLYvsjBlMEdf6HuKVcZ4b8\/SmUCygXSThxz6EEj6tF2gqvlpuo4Nj76Re8GVGIsTGY3FC6a7yQPSJrocda5BwDFG7iFuO4VraygEAE7HQzO+vy7V0vD8ZtNbzlgCAM665lY\/dy\/FM6bVlqOn+SCqeYe+GUrkHFmOCNIBJGCSMCNZIX2svtE\/tJLc7ZcbXcDoH3YQPOmAXMlxLa59ZaBL7DIQfKTBkTr5dKl+VMPct4cC4uUliQsAEKYiY0nc+0V5xGOS7dw4VtA7swOhGW2wGYHUasNayvx20A8SWUkACCGP7rTEe5EVIChKzOVM7pxcacAk9bd7oH2FrepRQJen+eUTNKw4e+HVWB0YAj2NZquRBClKUQQrjXMFphir4fQm651n4WYlT7ZSK7LUNxzlyxioLgq4EB1IDR2Mggj3FSyZgQbwRzzhaW1wmKu3Ilstq2DvnJDmPbysf4aiXsspKlGUruCpEA7SCNKvl77P7eSEv3M06ZgpTpPlAG8DWegrSwHBm4dftXbt1PCclGyllg5WYMw2YaRB0EzVgTk3KfS8EVfhWO8O4pHm89uACNWF1GA7CQCNe9YOYWBxV5grKGdzDRmBnzgwSPiJ2Jrs\/7LZuQ+S2+xVsqn2INc\/wDtI4KtsriU0zllfeM7CQY6TlM+oHepKSeDPGz2ihxOWF0yiRcXHvweKNSlKexkYVMcJx5S2w08rK+v4JAuR7SD8zUPWRHIMj\/J0Md9NKo8Sok1lOZSuYI8QXbo4dJOwJIBxFujqOwm69sHwP8AbHyi819qJ5dxJa1lbUpAnusafSI+Qra4riTbtMy76AehJiflv8q+VTKKbLqflT+\/UE+JOPVwegPSNamchUrtRhn8o26GqT+1XJJztJ38za++te8Fi2tsGQn1HRh2P9+laOZ8HVIlqKJqSprBjc8nJt0sX3aFieNSioOkgbm1vft498R4g15pOij4V6Aevcx1rSrJdjMYEDWB2E6D6Vjrc0siXIkplyk6UgY5ePXmdz6wgnzFTJhUov1\/jpyhSlKniGFKUoghSlK9gi5ch4VlYX0XxHOdckgAAAS86wZEfzetWbilxnuLnsi2yqTMqxM6DUdNG0PevP2d8N8PDB2HmuHNPXINFHsYzfzVMcXGHUZ70TBjUhiBrAggnfb1rEcVkzahM5Ha5JYkBgl8eQs+5v0jdcO0ypcvuswDjd2uYgBbDEAkDqSRMBVLGB1MDasasREyZJjTYdAY\/XvWXG4A27aNcbL4hYFcx8hIZlCk9l8pnf20ryVMzOnaPzrC1sj5VIkTAHDl+YP7QOV31BhcXN4eS19oSsYx\/P8AUZuG3zbujLlJeFGZiCvmLNHSNdu4q4VUOHYY3bmgDIsZwT5SD2A3OhEHTerfWs4IZppEmYXy3h6fk+OwXVWkTC0KUpTaK8KUpRBCoXmbgYxdrJnKMplHAmD1kdQRpUq9wDcgSYEmNTsPeuccR5+uiVVFUrd1YHRrav8ADBBylgIJ19PSaTKmTFfpi4iGfPlyUust76RbeTUCYVbJ0awXtuOzKxM+xBDD0IrBz46nBumha4UFtd2ZswPkA1LAAn5VQ+Pcdv3Cx8M2FvKmdfNluZJhtVG6kAxMhV7Vl5J4ubV4J4XjOy5LMuBkMyQpYwiNucomQNDNWflJgT21rF2z9cZiia6UV\/L3Dhnx5MQ+PrFZykEhgQQSNRB9ZHodPlXyrbz1wPEBji3RfNlzi0WKoZCjNMZpEeaBtsOtUpzTzhNRqHswgq6cyJhSfLwjzSlKmirG1gsY9oyh33B1B9x\/WpxcfZv2ylw+HMaE9RqCp2OtVmlKK\/glPVrE0OiYGIUnNsPza3UMwIFov03EJkkaT3k8j7\/kdIsWD4EM0uQy9AsiffX9DUEzDPK\/LXXf89KWL7IZRsv8Jg\/PofnU\/Yxn7RZdGAN0KYGms7MoOx\/Qx3FK6g1vDlKnVahPlq0pJLICQ+SllJYuHPrkRelGRVAS5Ly1B1DdzyBcHy9IhbeKAmbat66qf+yAfpXjyZIytn\/Fm8v+3Lt\/k16XB3CwGRtTABUg\/QipVeXTAl1nr5dPlrrV2qquGUik6phS9wEKWQwx3UEpCejAHkWtBKl1c4HuAt\/2AGepAJPUvEDSrRa4BaG7M3pIA\/LX86Py\/aPwlx6SCPzE\/nUP\/wCroNenvNz029Hf6Qf8NUM7p9f6ir0qfxfAAFm22Zh0Maj000Na2H4Fdb4jkHqZ\/If3FW5fxBw5cszO1AazFwryTcnyfyNogXwypSrTpfwx64ERNSfCuEm9JmFBy6CWnSQvYwRr3NZMbwpVdLdslnYEkGAAO89Nj32qY4bw8W7SgsfEZmY5WMJEoojYsSCxMbBRVTiHG5Ro+1ppjGxuO9p1aSQDzYpBNs4IcW6PhqhPacl0j0ezD+o6jZtBVCqIVQAANgBoBVXx1kti7ge6qpFuS3SZyouo1MMfnNaPBeJPh9CzPb6qTJHqnb229qxcUYXC98OCHuMqrGpVEjMBuRIK6\/i6SZz66uTUyCoB9NyCWxgnpv8Ah7RpQopLiLxibIdGQzDKQY3giNKj14HaDAmWAmVbUFujCdiBO39K98EuJ4Sot3xSsydc2pJEgmRExr2qUpiZaJhClJBO2C29jfcbfiAKIDCNPC4G1b1RAp2nrBMwSdSJrcpSpAALCOYUpSvYIUpSiCKrz\/eZcKwHhFW0IcnNO6m0J8zAiY9K5P8A0\/QV3fiOEF22yELqDBZQwB7wdDXLOI8oX1vG1ZR7iggZyuVdVzbnTSd++m9M+Hz5aAUrLbvCbilNMmFK0B2s0RS4+61n9lguC6tbG+VoZSq+jFhtpoe9XPg3BMLhLkYyBcU5rdxmiywBEFNgHGkq0nqNKi+B8mX2uhrqgIlzK6lnViAAZUgajUEEEbVfuY+DJi7JtMSuoZWGpVh1jroSPnRVT0aghCu6bqbmf9O3MmPaOmmaSuYl1CyX5DHhlnywFue\/5LifddHX0KspH0IIrk3NfLL4a5KAtZcwh3Kk7I3r2PX3q48HxC4ZnttpbEKMuYpnDQxj7o82pJ3Ddtd3ivFFZUUIXV9WEFSFkhSs7MSJXvA7ilVHxLQCtHUFJbLlLHSTvhnzaGVXQpngIX4gj6s8chZCDBBBG+kEe4O1Y6t3MnCb1xExCKjplIcrqwg6ZwOw6jaTOlVNh7fKtJQVRqZCZigAo5ALt\/RsRZ2IBxGVrqQ000oDlOxIb2RjyjzSlKuRShX2vlK9gia4Arm5mMlROusdo99aslQfAeIWwgtk5WkwT8Jkk79Dr1qcr5V8QLmKrl9ojQ1h1SCWV1fNrbbRsaEJ7BJCtW5ObnI52xeFKUpLFyFYcVfFtGY7KCTFe7rQCdz0Hc9B8zWjwMXUc3OIo6YcyPMhVBc0yhgRmCESJOhOUEmdbdJRrqT3cBn\/AD9ImlSdaVKcd1rOxL7JF3P2EZuSuGri712\/dBCowCqCRJK6DMIOi9Bvm+tkxvLtwMzWspUknKPIR2A6HQDWRVCxfN1xHZcGfDw\/il0WBIJgsDr8BaWy9M2+wHWOBcSXEYe3eXTOskdmGjL8iCK1C5cqpQJS76QANrDDNsL5fPUvYrOHKpv1QjSlZJZySCb94m7n+rNFNxFl7f8A6isn8Qj6H4T8jXy5YXIrSczs2xiPDIGsakkkHXSOms1ucwYHEG411kZspLKUIyhFmOhiAZg7mYmsOJ4S6AMFLoVGV0zFcpA3A1Gw1Ppr0pFMozKK9CFEXFwC1x3g1zZ7sdNi72ijGvauujZ1MMuqn9QfQ7GuhWLuZVYbMAfqJqk8P4VcukKFZV+87A7dcsgSe0aVeLagAAaAaD2pjweXNQleoMkswZsZLHnbxgj3SlKcwQpSlEEKUpRBClKUQQr4a+1X+M49sxtoSoEZiNCWOoUHppB011Hzr1VUimlGbMwPYEdy5ZmK0iIvwmBLFcyWni4IJJGcggd\/xEddO9fbzlyzNuxkjpG2X5CBXjC2PEZgjCd46OynzBiDq2xEzt86xXL+2UEyQPYGDtOuhHprvWPqkLmSEIkJIQoqWSWyCx1HYJsL2chiTDKWQFkqNww8vy8fH8RTFskhzDKrQzd40OsaZt43ms3MPKHiIz+J5kVikJLHrlbXXbpGpn0M1y\/dw5Qm2fN98sQW3MSdukwNKmEuqSQCCQYMEGD2PatRw+nXLTLmzF6lpulQ2cMWO7jL2Vkh4XVBTMCpbd05Hv6RxbGcFuKM9tWu2wNXVZAbqDHSIPpNRINdPu8Xe1i7ptIDaLQ4JyjOujONzmkQdIIA61s4jEcPxGt6z5z\/AO0Tc+TWwT+dNqHjiUpEmarUoWJwSX5Y9OjuS8Iqjg6Fq1Szp6Nb6Y+scmr7V0xPAsM98Ilu7bVmUAFmDkGJcK4JAGu\/4TqKY3kyyl63aGJHnZgZCeIpClhMEaGI27U0l8Yp5j6XsWNm\/wBxTHBZ13UOmc\/RvG\/hFLqZ4RxVlK22GYEqFM6rJA07jX5VYuCci271tbr3WhpyhVAlc0KzHXUgT6ZjUbxblm1gHt3LlwXZuApbysruoYZpuAwpAM9AYjQGoK5VNXSDJWlzcpzZWxBFx1wGcGJpVDPpJutCnTZ\/DqCfS5Lxn4jxFbIEgkmYA9Ikk9N6keBYO7iUDqmRCT5mMjTqoGr\/APb71ocX4zYYKq27VkK6vMeNdYgyAQvkg9QbtWjlbjobDo164MzNdhmAUZUO2nlUhSNJ6HeDWdRwKQinSZiSVPcuWObACzdXJtkQ2TNecUhYNsWcYyXfflvEpw3gtu15vjf8TdP4Rsvy19TVV+0bgeKvAXLLNcRBrZESD+NfxGO+o6bxW\/zLzpbwztbC+I6rJ8wAUnZTuZjU+4pwTiuKx9vOuXDWwSrMJe6xG\/h5lCoP3jm6iNJq2qSlCBLZgQ4a1ukMqOauWr5iU3cOk4LEh2IzjkPA5Ecos8PuPcS0qgu5yquk5uoYT5SOskVOLxPHcOPgC6sanKDbdQTvP3lOmxj9amPtC4ScN4V6wXBbOty6WZrjFl+8511UNERABAiaocbyfaCD17fXaqKh2ZYO8a6mmGulJXM0lN+6zlwWe57rOPXa0dB5I5zYA2by3brszMrJ521GZgyzm01ICzp00qQ4bzZbt3blm0rNaWWUP5GSD51UHUgE6AhY22rmeAd1uKbUlwylANy4YQB867Tc5VwxxC4rJDgliAfIX\/Gw6ka+861KgzJiGSWI3z9N4T8Xo6enmvcagSG2U+4\/6nA5F2FgInLNzMoaCJAMHcSJg9jWWlKuwghSlKIIUpSiCFKUoghSlKIIVV+M2it0k7PBB9QACvvpPzPY1aKxXbSsCrAMDuCJFU6+jFXJMoltweRHsjziSVNMtWoRTVZlYMMqhfMD1z9Z6QRIPua38Bwl7ih2IthoMAS0a7TAHpIOkaDapi3wqypkJruJJMH0BMCpCl1HwVKEaJ5Cw7gMwdmc7kkWbHQm8TzKpy6Ax92iEx3ArbKoRVVl0krMg7hjue8z+tQaYC1hy2e+S6gKngHK4PUuJy9tGkfM1d655iBDuOzt\/wDM61LxIy6Zp6UAqNnvyOwscn2IqlRIYxhB0JOwJGYjc7+YgRmO8Cpng+FxK52S0FLLlV3aIESSEgtM9DHwioJv3h0MkbADafWD+tdFwWbwkz\/FkXN\/FAn86q8KlomTlTbuPBnU7kFn2s\/M5cGPIpmFuY+3iRbVGIYSxuZmtEwTm8QSU2A9dNNqqnMNzPirzN4eYtrkYsshVBglQTqO29ddx6sbVwJ8ZRsv8UGPzriC246Aa9QZGkfIzWpoZehOkPYNckk3JuT6eDQR0T7MggsXcp83inMuvl0EfXUz\/apbmzg4xWHZRHiL5kPr29mGnzB6VzBMLiPDDWFu+dyCUDw2QCFJUbgsY9m7aWnmjheKs4NHGJuvlyC6py5QsgjLAzaOF1LEx1iak0HtAUqAJPvnFeeoBCgpJKW6X5hs+7RQnUgkEQQYIO4I0INT63g\/DjaFtna3eDs0eS2DCiSfiLZiMonuYrRw2EuYq4i2y1y8+c3M2mx0aY0EHXrI65gK3uJXLuER8GLyXFYy6quiMCumYr8XlGmsRqNabTl9oUJ\/zcFvB3\/p2B6RnqeV2etf+BBS\/ixG7vzYFi42JFi5A4Ql7D3Gv2VcM5CllBYwIYhjrv1ncGrpw7A27NtbdpQiLMKOkkk767k1qcs4qzcw1trAy2woUL1UroVPqO\/XfrUvSKcrVMUohjy5dI0lOCiSlAU4t59Yr\/PLgYC\/KhvJGokAsQob3BM\/KuQcP4JfvXUthY8UkIXDhDAljMQYHbvXdeIYJL1trdwSjRI7wQY\/Kl7BI7W3ZfNbJKHsSpU\/KDt7VVmSRMU5hzRcTVSSlIQm5u\/K1rYzEVy5y1ZwttQqq1yPNcKjOSd4O4HYVP0pUoAAYQtWtS1FSi5MKUpXscwpSlEEKUpRBClKUQQpSlEEKUpRBClKUQQqp8U4FcDlrQLqxJiQGUkyRqQCJP8Am9WylV6iml1CdMyCKrwzgD51e7ChTIQEEkjbMdgAdYEyQParVSle09PLkI0SxaCFc74zwc3MePJnDXEzqiOEFsRma48AZjvA7a7iuiUqylRSXEEYbFhUUKgCqBAAEAD0FerlsMCCAQRBBEgjqDWSlcwRyTjofA4q\/bsHwkuhSGEswQjUA7gZp218o1qsg+3011\/Su2cc4HZxSgXRqPhYaMs7wf6HSoDDfZ5h1YFndwPu6AH3IE\/SKbSK6UlHfBffq2C\/vpCOq4dOWv8ATI03bZnyGxz2e+bCMn2Z2WXCFm2a4SvsAqk\/UH6VcKxWbQVQqgKoAAAEAAbADpWWlkxetZXzLw4kyxLlpQNgBClKVxEkKUpRBClKUQQpSlEEKUpRBClKUQQpSlEEKUpRBClKUQQpSlEEKUpRBClKUQQpSlEEKUpRBClKUQQpSlEEKUpRBClKUQQpSlEEKUpRBH\/\/2Q==\" width=\"837\" height=\"837\" \/><\/p>\n<p><span style=\"font-size: 14pt;\">Santiago de cali, abril 07 de 2021.\u00a0 S.09-C.04 ciencias sociales\u00a0 GRADO 4.6<\/span><\/p>\n<p><span style=\"font-size: 14pt;\">DESEMPE\u00d1OS: Comprende la importancia de los l\u00edmites geogr\u00e1ficos y el establecimiento de las fronteras en la organizaci\u00f3n de los territorios.<\/span><\/p>\n<p><span style=\"font-size: 14pt;\">APRENDIZAJES: Reconoce los l\u00edmites geogr\u00e1ficos de Colombia a partir de la lectura de un mapa pol\u00edtico.<\/span><br \/>\n<span style=\"font-size: 14pt;\">Describe actividades econ\u00f3micas y culturales que se dan entre los pa\u00edses que comparten fronteras con Colombia.<\/span><br \/>\n<span style=\"font-size: 14pt;\">Explica la importancia de las fronteras colombianas como un punto de encuentro con los pueblos vecinos y documenta situaciones vividas<\/span><\/p>\n<p style=\"text-align: center;\"><span style=\"font-size: 14pt;\">LIMITES Y FRONTERAS DE COLOMBIA<\/span><\/p>\n<p><span style=\"font-size: 14pt;\">A- Ubicacion de colombia.<\/span><\/p>\n<p><img loading=\"lazy\" class=\"\" src=\"https:\/\/www.colombiapais.com\/pagina-informacion\/ubicacion-colombia\/imagenes\/ubicacion-de-colombia.jpg\" width=\"403\" height=\"302\" \/><\/p>\n<p>ubicada\u00a0 el continente Suramericano, en la regi\u00f3n noroccidental.<\/p>\n<p>B) Limites de colombia.<\/p>\n<p>Al norte limita con la Rep\u00fablica de Panam\u00e1 y el mar Caribe, por el Oriente con las Rep\u00fablicas de Venezuela y Brasil, por el sur con las Rep\u00fablicas de Per\u00fa y Ecuador, y por el occidente on el oc\u00e9ano Pac\u00edfico.<\/p>\n<p>COLOMBIA Y SUS VECINOS:<\/p>\n<p>Colombia y sus vecinos: nos muestra una serie de problema que nos afectan a todos\u00a0 como son drogas ilicitas, conflicto interno Colombiano, seguridad fronteriza, migraciones, integracion comercial, tambien es importante tener encuenta el tema ambiental, por que es de especial interes lo que representa la amazonia para el mundo y en especial para Brasil y los paises Andinos.<\/p>\n<p>Las drogas ilicitas desde la decada de los 90 Colombia hizo fuertes sus lazos internacionales especialmente con EEUU, en narcoticos y supuestamente cooperando para crear buenas relaciones multilaterales para que la OEA (Organizacion de Estados Americanos) nos certifique desde el a\u00f1o 1986, Estados UNIDOS ha fomentado estrategias anti drogas como el Plan Colombia, todo esto solo ha alterado mas las relaciones con sus vecinos ejemplo las fumigaciones han ocasionado emigaciones para el Ecuador, el gobierno Brasilero teme la injerencia de Estados Unidos en la frontera con Colombia y teme lo de la Amazonia.<\/p>\n<p>En colombia son muchas las actividades afectadas por las negocios ilicitos de la drogas, parte del cultivo de la hoja de coca hasta la elaboracion de la pasta de coca\u00a0 y transito de la cocaina.<\/p>\n<p>&nbsp;<\/p>\n<p><img loading=\"lazy\" class=\"alignnone \" src=\"https:\/\/www.mapade.org\/wp-content\/uploads\/Mapas-de-Colombia-con-sus-limites.gif\" width=\"397\" height=\"491\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>C) Posicion Astronomica y\u00a0 Geografica\u00a0 de COLOMBIA.<\/p>\n<p>El concepto de<span style=\"font-size: 12pt;\">\u00a0<\/span><span style=\"font-family: georgia, palatino, serif;\"><span style=\"font-size: 12pt;\">posici\u00f3n astron\u00f3mic<\/span><span style=\"font-size: 13.3333px;\">a<\/span>\u00a0<\/span>puede entenderse de dos formas diferentes.<\/p>\n<p>Por un lado, se trata de la localizaci\u00f3n de un lugar en la superficie de la tierra.<\/p>\n<p>por otro, la noci\u00f3n refiere a la localizaci\u00f3n de los astros en relaci\u00f3n a la tierra. Este segundo caso tambi\u00e9n se conoce como astronomia de posicion.<\/p>\n<p><img loading=\"lazy\" class=\"alignnone size-medium\" src=\"https:\/\/cdn.diferenciador.com\/imagenes\/paralelos-y-meridianos-cke.jpg\" width=\"685\" height=\"356\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Los\u00a0<b>meridianos<\/b>\u00a0son las semicircunferencias m\u00e1ximas imaginarias de un globo planetario que pasan por los Polos Norte y Sur.<\/p>\n<p>Existen 180<b> meridianos <\/b>en el hemisferio oriental y 180 en el hemisferio occidental. Total 360\u00a0<b>meridianos<\/b>. El meridiano de referencia internacional es el meridiano 0 o de Greenwich, este divide a la tierra en dos hemisferios: hemisferio occidental (este), y hemisferio oriental (oeste).<\/p>\n<p>Los\u00a0<b>paralelos<\/b>\u00a0son unas l\u00edneas imaginarias circulares que se utilizan en las coordenadas geogr\u00e1ficas\u00a0<b>para<\/b>\u00a0determinar la latitud de un lugar, es decir, qu\u00e9 tan lejos se encuentra ese punto del ecuador.<\/p>\n<p>&nbsp;<\/p>\n<p><img loading=\"lazy\" class=\"alignnone size-medium\" src=\"data:image\/jpeg;base64,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\" width=\"255\" height=\"197\" \/><\/p>\n<p>latitud: es una medida de distancia entre el ecuador y un punto terrestre.<\/p>\n<p>longitud: aplicada a la geograf\u00eda, se refiere a la distancia vertical de cualquier punto terrestre con respecto al nivel del mar.<\/p>\n<p>ACTIVIDAD<\/p>\n<p>1- HACER LOS DIBUJOS QUE APARECEN EN LA CLASE.\u00a0 \u00a0(tal como estan en la clase)<\/p>\n<p>2- Investigar y copiar- a) NOMBRE DEL PRESIDENTE DELOS PAISES VECINOS.<\/p>\n<p>b) NOMBRE DE LA CAPITAL DE LOS PAISES VECINOS.<\/p>\n<p>&nbsp;<\/p>\n<p>RECORDEMOS QUE LOS PAISES VECINOS SON PANAMA, VENEZUELA, BRASIL, PERU, Y ECUADOR.<\/p>\n<p>ESTA ACTIVIDAD ES PARA LA PROXIMA SEMANA ABRIL 14 DE 2021.<\/p>\n<p>HASTA AQUI LA CLASE VIRTUAL S.09.C04. GRADO 4.6 Abril 7de 2021.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Santiago de cali, abril 07 de 2021.\u00a0 S.09-C.04 ciencias sociales\u00a0 GRADO 4.6 DESEMPE\u00d1OS: Comprende la importancia de los l\u00edmites geogr\u00e1ficos &hellip; <\/p>\n","protected":false},"author":40,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[4],"tags":[],"_links":{"self":[{"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/posts\/1906"}],"collection":[{"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/users\/40"}],"replies":[{"embeddable":true,"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/comments?post=1906"}],"version-history":[{"count":1,"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/posts\/1906\/revisions"}],"predecessor-version":[{"id":1917,"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/posts\/1906\/revisions\/1917"}],"wp:attachment":[{"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/media?parent=1906"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/categories?post=1906"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/ieo.ieramonarcila.edu.co\/ptas\/wp-json\/wp\/v2\/tags?post=1906"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}