tag:blogger.com,1999:blog-78978065817325616732024-03-07T20:53:13.125-08:00ENSINO DA MATEMÁTICAAnonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.comBlogger8125tag:blogger.com,1999:blog-7897806581732561673.post-49026116195932124072013-06-15T09:07:00.000-07:002013-06-15T09:13:29.127-07:00PLANO DE AULA<a href="http://www.blogger.com/blogger.g?blogID=7897806581732561673" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><br />
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Melhor Gestão, Melhor Ensino – Matemática</h1>
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<i><i style="font-family: Georgia, 'Times New Roman', serif;"><img src="file:///C:/Users/Marco/AppData/Local/Temp/msohtmlclip1/01/clip_image002.jpg" />Operações com números racionais (fração e decimal), potenciação e radiciação. </i></i></div>
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<span style="font-family: Georgia, Times New Roman, serif;"><i><br /></i></span><span style="font-family: Georgia, Times New Roman, serif;"><i><img src="file:///C:/Users/Marco/AppData/Local/Temp/msohtmlclip1/01/clip_image004.jpg" />Tempo Pedagógico previsto: 10 aulas </i></span><br />
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<img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRPZ96NTg87_JgoNwWLtumGDu1oIitHNJpwfAzpKGBM6irruF7r" /></div>
<span style="font-family: Georgia, Times New Roman, serif;"><i>Tema da Aula: Números Racionais <br /><img src="file:///C:/Users/Marco/AppData/Local/Temp/msohtmlclip1/01/clip_image006.jpg" /> </i></span><br />
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Oy+GH/KB9ST+9GMO4zqx9pfEAfEmHIA/BcHvo+n0orULHC7SfDbQeiifrRRjK8GQnsPi7ZIFtxG2WX6agroOek9PdG7gMZbMFXgcmUiPOY5b1t1eRU4T3GKrjnkZkmNyDSqcQBOqEev6RJrXbvDrTGWtoT1KKf1FVzH8N4ab4tFkS6flUxPlsQPy6VGAmU1sYPw7dPY9KVt3UnY+5H99Kc9sbOEwtk3LN3vLgIAt94rSSYGg5liPaelU5MMbx8X3jDc95KJ6Jbcsx9Y9pilzk19K1l1nlvCM7X8JHfnE2GGYsGZAwVlZfmWdGBgExrvUlwa/isSha+SCz5VBQAKqiWkLE5mhPdopWxgMwBRVCnUEoienhAZj7uKkOEnum7ksGAEqdspafARJjmRO+sbVhXUxnPseb+OTVGDjz8foeNcYCHtkjaUhwfYww+hqGv4BlebSuqn5GXQemulWdo+lJMwEk6Ac5j3narSr0ap49RRe2iXv4Ji5yAZVCzmLEsBlEcoBPtVo+zjG2LGFS3jEL3F2P4RyQ6gGBzJ5xyqO4nxe3ce0YLWkYk3ABlD6IIJ3yh2JKzEg+YlP+FDfKNNfp+3pFaOngoRxGbqJuctZdbHH+GE/BbG29oazPQa7VOYLieEeO7ez5RlH9Ky08OzTAJ18wP9tP1pk/D/G2YFlthWKgwXZphSRsoGpAjcU6Uu1aZ4x7nhuAVCNAp+hoXDINlUewrG8Nwu4QrI5yMDEEsYO3iI1ABkE/1qUsjFW4K37gj6flvVkyMNVoqgJ2kxdtC1y6mVd2dAsepkU3v9u8TdTwd3ZTnedSNOqIx95aB0moc0iVBvwWftb2uTAoko117hIRFgTAEkk6Aaj61lV/B4m/cuXbsYUXXLNlcu7DMSq5R4YAMba9RSnFeKJka8c9+Tla7cMzPhISYka7KAPOkExN+58T92NoWC5gRLMSQCdTABjrXJ63qJrMzPz/AHkfFRrWt8i+BvYdSA4zXQcjFhmI10Yk6W1ZSGAkb86Xvl7WJD2h3V1TmsMYyuYi5abyYASP8w1FM8HYAVBDR/EkMSSQcwZJM7yWA1qxYnBW3t92wlYAA6RtB3kRvvRHZwTTx/3+4X7lNYXzsx2mtY2znTwuNLlo/FbbmrD9DsRrUxWEYzA926sxuOCcquhyXlO4BYModdPm2PWtB7D9srRw9mxiLrLiQsHvgVLGdldtHIECQZMV0Kb+/iSxmedUol2ooBorSKCiiigAooooAKKKKACivFMioztLxwYTC3L7Cco8K7ZmYhVX3YgUAI9ruP8A8HhHugS/w21icztoo9OZ8gazE8Kzv3V0l2Ci5fbMyl7jNpJUjwqEaB/NPOn/ABjEYjEXMMcQ4M3gwtoAETKjsdfib4CNTGtFtIxmJ/8AxRvtlYfrNIueR00VJbhGcX4FZtYd2t2wriCkFj48wySCxB8ZXepGxwNUspbGhX5wADn3L+ckkkc5imPG8f8AepaJAUPad2Jj58wG0R4JJJ6VPKZ1Go5GsXqfk1dq+xX8RZuzlTRmYI//ANs6E3VB3DLsPxFf5q8w2GDeJRFpSQibhtSDdc/OzaxPLXc6L4zHgYhxrmtwHABlkyq5YaalDcjTWGPlXKA2wIBe1AysokheQKj4gBzWT1HMr6uuc6m6F7m/dnliK5KE0rHwvp+wjZkkDMwBuXFADGAEgQB6g7UoOGKz5CM5ZGKZy1yHQqR8RIg5tQR8vrTTDYoILHeGCVuOQQZzOysVgCZ8TaeVSWDd2u23W26qmYlnGSZUrAB8W8HUDbeqOq1dTGOPtSSf28clvUi6XJvnXn7GPF7ipZN2B47bAiBqO6cqY/EvXoT5VsOC4evc2xcRWYIoMqDqFA5jqKwzjt8KVFpi5LQHgZVystzuUEw05RmPPKAd4G49n+MDFYW1fXTOskfhYaMvswI9q39JX6UOxvRFr7vdmadXuGWFBZktqBqTAUDzOwrPL1222KxLWGV7WdcrIZWRbVSAecMp2POo/tBxM4u7cGKuNayXGVLAkBFVioZhlOZmAzZzIE+GImnmBVVUKgIQDTQgD66+c86m6zeENqrzli/ZztAMEO5u2mvJB7lrdvM411tvyiDIYkaAg8qd47tLiboORbeFXkQFu3fzGRDHQNUUhK7f3FWDsz2UGJs28RiGzLdRXW0pIUBlDDOdCxg7aDyNUrnZNYi9kIQesr+C4I+KfwK2IZTrevsWRT118JYbwgkeVTnGeAWsJZXU3cTcJVbtzXJpL3ET4VyrMaHUrJM1erNlUUKoCqBAAAAA6ADYVTO2yzjLAJ0Nm9HT47U/lFP7FFb8mfv7nnhFC49gs9mwcrEM82wJYhEE7blnnN1IUDrPIxC/iWRuCQI9QdRVnwGHW9hbQYkNb8OZTBR7ZNskHkfCfY0z4rhDYs3HuXSykgn7pC5JICgEGJLEDaNa53VdJ62NPwVl7mRmGuE2QMzAvfQqhGjDvFIZfIqmb0qfZpOgqF4Nca+q32JIIItAlfCvwz4QFJYg69COpp9Zx6F2UHVTB157ke1TCPYu001xxCeImTpTNkW4CrKCI1B1qUuoD701ayF2oeI3QkswZXMVirYtWUv3P4drirkzlWE8kceLKBmJWeW8Vauzfb1bFy5hcXdYm3lNu6ys3hYTluMoiVkeI7giah+DYU3LgumO7UHuv5iwE3PSPCPVjzFPsPhBaFx3IDO5ZiflEBQJ6BEE1upTUeTm3drk+00tHBAIIIOoI1nzFdVTfsv47bvYMWw3jtloU6EWy7G2wndCkAEaaRyqxcd40mFsNdeSBACjUsToFHmTWhtJazPnwK3+K2kJD3FUrlmTEZzCj3IgU7rILXFLz3mvX8wtkElBcaQZJUk5lAgaaDTLV87GdojiLZS5/i2wsmZzg6B+RBkEEEDUedZquqrseRZLWIsdFFFaip4ogVW/tEwTXOHXsnx2wLq7b2yHjXTUAj3qy1U/tGx+XDJY/wDqrnck6iFIJYgjnA0qH4JXkicF3d9UurDRLIT0cGCR5hiNfOoc3IxbQMveITB1hrV1g31F1W9687O4DEYYuCngE+Gee/3R+ZW8TQYKkkazp1xdRcPe2Gm7bbObJ8LMQuRgAdQzWzEcyts8tVWLui0NrfbIjMLif/V4ljqABbjyCpJI885qYbhNkhT3agEfKMvNvwx0qCwfDFxLPiBcuIHdghTKsqsIGIZTMlC3pl6VKJwu7AH8XdgCAMlgQPXu64HU9JOxtwljf8mxiRwCWrtkW1VQTcEAbkrmknnon50rdwRj7tzbkzACsP8ASQY9opotkrilDXHuZbeYFiNCzFSYUAagDl160vjeIMmY934Fglsw25wNyQPStPT1zoglJ6/v/sntUljQfw93nfaNtLaKfrB/SuW4eD8Ze5rszMR/p0X8qeHSm17GeLIil3/COXmx2Ufn0mtHdOTzQVcIc4iH7RXAHszACljtsPCk+QlxVz+zbHdxcfDNolz7y10DR409wA49HqqcUwyqGD/eXSFzsAMtpM4JAHLNEdTqToNHmJuMloXFkMkOjD5WGzHy5HqCRTOammQ8ti0ah2lwLXcJfS2JdrbBRMSY+GeU7e9Z7i+/S4Fu2jaVlZ1LFZMEAyBIAGad52q/cA7TWsThFxGYIuofMQAjLoyknoR9IpZrWGxig/dX1U6Hw3AD6ia1WVqxGOux1soPBuBXcb8P3dgmGundhzFoRzGmY6CdJitMsWFRVVRCqAoA5ACAPpXSIAAAIA0AHKuqtXWoLEVssdj1hVR7fWYbC3RyuNaI5kXV5ejW1PpNW6qd9p+GY4W1cQgNbvLr072bErykG6Dr0q0vDKx8orVrGLhrr5j91cOYxqbbmAZA1yvAO3xT+IU27QcWtuLIBIP8QkqylT8FwgkHlMGfKmjYJX7g2QFAusJUZmKgOpuTGpBAaT5HfSveI4YXLhYAFhC25JCuMrKyZhIBYXCQTtlUjQmM0J+NNEoI9XCvhie7AuWT4mRfitZvFIHNTrpypunFcMNFa4eYQIx1aWiMu++hNOnxL3SMgZXSAQYW4kAEhiDqsa6gg7jennA+Dl7Nm7cMswa44I3NxTrPIgH6QOVWlVGb3x/ARscVhH3uMJkL6gKJbMcuXoDm3Y8gK9wds4sCMy4c6u58JuD8CdF/E3PYbk0tjuGfeqIRlHe3SHPhLeBFLaGVAdgPRa4d2u6XH8G2QeFfQ5TnceQy1RUxi9LO6TWE5Yx9srCTkUhVYfMQdVTqBoCdvoaXxuDt3kKXFzIdxJE+sEVEcSzWrai0QbreFARyj5VEBVGhPIDqYpFcVi7Y1a1e0kgqbR/ysCR9RV3NJilW5eA4pxS3hryOk27tkFk0Kq6KJeyCPCQyCI5GCNq97T9pMRjWyStu2CGS2IzzqA7u0jaZUDTNGu9RfHeJ279rI65VbMrZtGtuqlgCNoI2YHUH0pG3gS9rNlAIXMTHwkCd+oNKujKyORliDsHnD8M4Vlvg3bhnu2F3ILevxFABnjcb66Rzq7/Z6itcxDhgWGW2UnxACTmI5BiTHWCazzA40kPlP3hIK5hLMYjK2ghZ2O0QTzBmOzOLvYfEWnymPELxYLqrkMcpDTIKiOv6Y+mrsjcm48LjhZ/siSNhopDB45LqhkYEfmPIjkaK7QkXqhfaw8phbdv/AOY78XLfQBFOYvp8MN/cVfazbtHeZ+L3AfhtYe2F9XZySPoB9aXY8i2MrWyG2M7QIbRS9aaToyHQHzV9Fb6j22qAxnErSqXtXb692rOFuC3eC5VLAKTLASPx7VZ7NyZ1GhjQzyBg9DrtTDtMQMJfJj/CcdNSpH6ms6t3yaPTSOeC2O7w9pDuttQfXKJ/OaeTTTDY4M2VQ2UaBsrQY5zliPenlZ35H6QuNwjXcYqq+SLayesu2gPL4f8AxTHifD7lq+Udi6QtxHggkBgGBE5GuINRIMgg7gVO2IXGpOme3A9UJJHrDzHrUncc/wAQbb6o6eAQIJGjr5nKwMdAa2wUXFajNOcoy4ILEYMLeKNedbeRbmbdmlipUMBIHw7D6VPcOwqKsLbKLynwk+ZG499etQ/aa2q3rB1UBWVoznwmAAAhBPjFsR/NTjhvEAin/wBPdE65oQTvvNzMPfrUNxiynumiN7TWWVRatKLaXXyvczAnxSSAJkscsSdgefJ7bsjIFI8MQQaaO4xNxLoQKqE5W8JZozLoRoE8RO5kxXo42mYqodyujZEZgPIkaT5b1mtl3S4NdUe2PJ0nBbYJZQFJ1ymTbzaDP3cgSRoSOlO+A8VxGHxFy53AaVVMq3FRCASc8mSzawJVYGmtML4XEAZMQ1uJnu2UHX8QYEj8qkuxXAbV7EXbV4tiVRVfOXcAEmBbuBWCMSBOw0mRtU163+StuZrNI4PxIYixbvKCBcUMAeU/rTyubdsKAAAABAA0AA5AchXly8qiWIAHMmB+dbznjbjGP7jD3b0T3dt3jrlUtH5VnmIwlzEAHEXrj5oLWwQts88uUCSoPnrFXLH9qMEVZHvW2VgVZQc0giCNN9496zjH8TFtQljFF1HgBaxDaafEXAZgIk5eRJis1tkePcv2Pqg/sOcRZsmfFEMwKABoY/EI89JHwnpUNiOK5Qq21t2QgCB2ys+UCNOmnrT3hvZwX5Kq14gy3jLmTuSA0T6DypxiuErhEL3LYsoIliuQSfONTTq6otbqJc8eFfW+4BuWw+xBuE5Znl4tWknpvzq932PdhRoWIUeQ5n/SCagcJhGxDLKsthSHZnGU3IMqqg6hQQCSd4jzqw4Re8bvAfCJVPPq3pyHv1okop4irk2RnaKwTdtCWWUuqcpjT7owfLSoq8jYZTcS64j5T4wx2C66yTzmpjjl0HEWROqLcY/9MKs+kn+4pjg7Ru3RdZT3aibcxuY+8y77bHkPWhySjygjFsVwOHf/ABb2t1hr0Qb92vQDn1NGIxKqGdiFUDUnoKcY2+ohZ8TTlUESYEn+9qg8QAz+P726NVsofCh/FcbafXzgVhcXJ8GyLjFaMLeGuYm4XKgW2KkKRBOWcub6k+4HKrKuBJsMkwWUid9SIprYwTE5rrkmCAqkqqz05sdNz9BSwvXbWkG8nkQLi+uYgP8AUH1rQ6bFHwLdsWyKv/xdo5nKspb4gA1tV/mUKHHqCQOdOl4yxSf4e4wGveJbKjLvIV2zHnsDptTscdnRbF8noUy/UsYHrSFrht1gWuX7qs5JZLbjKoPyrKyABpIImJq8PU+BUu0vvYvhxVDdJEXAMoHSd/OeX+9FednuOKttLJUAIuVcvQDQR6DrRT9+5nYv2v7RthbarbXNeuyLa7xGrORzCjWOZgc6oPDcAzP/ABN2473rg8Rbwwp2tlQAARoToDM++ido+zIxRtsHNu5aLZHADCGEMrKdwYB5GQKq+J7F422Ys3Ld5dTN3wHXUr4RoJOm8DTzrPbGbfHgfVKCXJXLt44e+90Atauf4gXUqwAAuAcxlEEDXQHWlMTeTEYjDBSr2wty/IIZSVyIhnYwbrH1ApfE9jeIXPDdRAh+IW2LMw5rJgKDziT6TSOK7LMr5xYezcj/ABLa5GjoSogjTZgRVaqJNa+Bll0d9o/uFi8DJpB3JMcjHsRM15bclipKSNYBJImYmeRg/Sq/ca9YvW7r3HvKJtuO7UMFbXMAgGbKwBiJjNFP8JxS02JZlaRcS2BoV1UuDOYCIDL9aXOpw8lozUvBK3cIt0ZW9ZBhlI+dTyI615g763sAtzEGIBY3PhIyMyrdWPhYgBtPxRzimHErea+F8RXus2QNlzw8EEjXQMvlqJNdcVV7igsO4s2oKpAYkiApIByiCYUa6wd9nUweaJsabOcLdfFTZvHK2XPZeIbwsAVuCYmChIWI9VmueIG49zuGi2Ms3MrSWH4VI+EGRJMNB251E/8AE2zW2RoKsWW5mVhBBUhgAJkEiJjnMgGvb/HUtkMQxvDNmloU5sst7+CFG0DkKXK2ly/gvGE/j5JG5wy2w1UgdFZkB8iEInSlrCLbUBAEUaACAB+1VxuN4i4RkAXNJhR3hHrHzGdF+tJNwfEOWZ1uP+AXGCgeeUnfUnYdJ0pn+R3b2QI9Pj3SJzH8Uw3/ADDbdpiMoYj3ExvRZ7WW7S/dK4jkg7sbabRvP51H4XssQFlwoGmUANHUyfmPX6VJ2OA2lIJBY7+Jjz5wNOfOj0+ok93A2pfdhd+0TGsRbtuBG8DvHk/LJ6dYgSN+SuE7M8QxgVrmd1JktceAf5VUnQD8WWf2fYXBgeG2u+mVRE+wrRuDYM2rCqRDRLep1/2qH0yf1tsr6+fSkin4D7LQFPeXoZhBFtRAA+UE/rA116Rzx7svgMDh81zOdlUZlzMfwrI08496uvFuIixZe6wJCKTA3PQD1MCsQ47xvE4nEljLONltjwqskRLcjB2gtFJu9OlZFLWMq9S163wXH7PMEXv96vhRFhgAVUSGhOQZoIYmABCxvNWXtd2cu4prHdvbC22YstwMQcy5QYU6wCdDG+9K9iuJWb2FVrKhPxqNYeATrJzTIMydI1qfrVVCMYJIzzk3LTMsb2fxYtpghbLywQ4hRlTuYkkmSVePu4O41BpLF95w97tnuncMVe0baBbfiUB1ktFtQyzrJ8WxrR+JcTt2LZuXXVFHMmJ8h51kva3tQ1+4GttmA0CiRuRCxoeYMnr9E3WRqX5LVxc2JLxG2Cz3LivdYZSqiVUCYtqee5k8ya4w/aUIuVYu5RoRnBjkCMpBgQJnWofFi6IVragsTz5egUjQGP3r2wzOPitJmbbbQ7SJGkbCubLqpSXGG2NSXLH3/EnuMGdZBkIltjmM6klo2EbaddasWB4f92DbtMqHXRGj8hr9agGxSqCRLhQEzqfCx2InbKOu1aD2F7Q22tlGuJClVSWALHKM2UaeHNtp1rT0XUtycWIvji1ECbJB1BHqCP1oa1O1aeRSFzh1pt7aH/KK7HqMxmbiRT3h1y2GJuW846SQR+dXJuAWD/yx7Ej96Z3+yds/AzL7yP61DlpIpwzHYYfAFtkj5hl/Pb86KYv2VcbMD9RXtLAs1FV7GdvMGiz36NrEAzqPSeoHvVXx/wBrsZxaw58IzFnYQB/MAZmBou/pSp31x8sbCiyfhGk0lfxSICXZVA3LEKB7msixH2iYy6wUMtoRLBELMByA3OY66bDz3pvh+yuOxikut1sxnNfcgIp5KG1zEaSBz9qR/l93EItjX0rj9ckjRuLdpOHnw3btq4YmFi4fYrOvvzrOLGNstevuLiWmZiiBywIRfhynMojUmIOs1ZMF9ldyZuX1TwhQLaTlHRSY57mNfKrDw77PcJag5WcgaFmPvAWB+9WXrz+pJIq/Sj4bZn3Escbt20cMSxthibgBg5oXKukNquYgaeEDnT+5wbiGLGV+9KCI71gFLb5yuxjkPI6CtSw+CS2IRFXloAKWqX0yf1N/x8Eeu14SMfPYDFksBaHhICyw1gMuckxIMqfCNYiBVs4T9mVgW0/igL91VAzEQBoJgczpuaulFXh08INtIpK2UljIAdjLKiLeZB0ER+lIt2KWZ7w+6g/vVlorRrFFcTsVb5uT6AD+tObXZSyN8x94/QVNUUawG+FwFu2PAgX0Gv1pxRRUAJYrDC4jI3wsCp5aEQazrG/Z7imKWkNoWQERrkmSi6sMsfE3PU8xMGK0qontLiXSz4JEmGYbqOo6awJ86XOqNmdxeFkoeDLeI9gsRhdbdy0QfiW1cyHTaLZKgnX+Y6Hfl3hu0mPsL8d6FBlWXvJiBmLEBVGvJjtUwoEk7k/3NI4wwjQAZB0O2o56bb0uXRx8xbQ5XN8SSZA8T7U4nET/ABHdnIp5ZBbLDTLzZxG8AVBvBOiGF1IaIGky2sljvBk7VI8V4YAzHOHEhSw0zNowyrOZjBEsx579GCYVyIAAHznPEEsdZk+LUDKJ+H68eask/d5NkZQS9p0yNkBNoyYIDZczAanSZA+gpxYxZS7oiSEGYkA5NzAMakiZjpvXuC4W0szGZAAzTmMA/DbVpEknTfyFSWD7JX2zH+HvOW1ClTaAjQZmaJnmBO/Pelrp5vwv+/kl3Rzkilw117elxgAFyhGjwn5jpyHQjXTzpzw+8r3CsrbttCS5zaBge8MTJGsDdiQPOrfgPs1vMqC4bSoBqhBYz1aDqOYXNA5zU5Y+zWwNWuXWJ+Iyqz5CBKjyEVrh0lqer+/ozzvgxO/9pWHtp4FuXcgAZiAmvnm1J8vOozFfbEiiBhnzn4QWU/ULqBVpw3YjBoABZUhdgxZwPOGJE+dc8Y4ZglsMlzurKQTK5EI0KkjToSNjoYrd23eZSX6/9FRlT/xb/wBme2vtVx4YzZssCfCIYZR5kH+/Op7st9qffXu7xQt2gwJVhmyzIgEknQgnU5dvOqtxHh+GtODhcQ2JIIZrbppy3cBRBjUR11FM8NdtrbKW0uBg3hAeSohQWYGM0kEgDrWJdRZDe6S4/Jtsqpml6cXybpYxCuMyMGB5qQR9RXlZr2CwF3viyC+BlOZruZR6QY19BFe10abXZBSaw5tkOyWbojwz7JbzBTeupbMlmCjvCSZ/6QInTf8ASrTw77NcJb+MNdO5znQt+KBHQabCBVroqY9PXHwi8+osn5Y2wfDLVr/CtonXKoWfWBrTmiinCAooooAKKKKACiiigAooooAKKKKACiiigAooooAbYrh1u4IdFPnGvsdxUQvY63BlmJ5bAD2G9WCijQMw4jwXurjK6LJ5wPEOR13q4dn2sXpdcOiOgAz5En2YCeW1Tr2wdwD6ia9VANhFWb0nTlbQBkAAncxXdFFVICiiigCA7Udm7mLChMS9lROZQJD9JhlYR6x5VWsP9lLhyz4rPJB8VvMfOSWkjbQ+daJRSpUwk9khsbZxWJlMtfZdhwfjuxvlBQAHnlOXMB5A1L4TsZhUA+6DkbG594fbNtU5RRGmuL1RRDsm/LOLVoKAqgADYAQBRXdFNFn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" 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</i></span><span style="font-family: Georgia, Times New Roman, serif;"><i><img src="file:///C:/Users/Marco/AppData/Local/Temp/msohtmlclip1/01/clip_image008.jpg" />Conteúdos: Números Racionais (fração e decimal): leitura, comparação, representação, operações (adição, subtração, multiplicação e divisão), potenciação e radiciação. </i></span><br />
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</i></span><span style="font-family: Georgia, Times New Roman, serif;"><i><br />Objetivos: Desenvolver habilidades voltadas para a utilização de números decimais no contexto do cotidiano do aluno. <br /><br /><img src="file:///C:/Users/Marco/AppData/Local/Temp/msohtmlclip1/01/clip_image010.jpg" /><img src="file:///C:/Users/Marco/AppData/Local/Temp/msohtmlclip1/01/clip_image012.jpg" />Objetivos específicos: Identificar, interpretar, produzir escritas numéricas com números racionais (frações) e na forma de percentual e decimal, reconhecendo seu uso no dia-a-dia; Efetuar operações com números fracionários e decimais, potenciação com números inteiros e radiciação.</i></span></div>
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Metodologia: Leitura de textos para apresentar a teoria e conceitos do tema proposto; Vídeo para melhor fixação do conteúdo (vídeo SÓ MATEMÁTICA); Aula prática utilizando dobradura para representar fração Situações problemas focando no cotidiano dos alunos (receita, produtos, tanque de combustível, valores (parte inteira e decimal), percentagem (reajuste/desconto). </i></span></div>
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Oy+GH/KB9ST+9GMO4zqx9pfEAfEmHIA/BcHvo+n0orULHC7SfDbQeiifrRRjK8GQnsPi7ZIFtxG2WX6agroOek9PdG7gMZbMFXgcmUiPOY5b1t1eRU4T3GKrjnkZkmNyDSqcQBOqEev6RJrXbvDrTGWtoT1KKf1FVzH8N4ab4tFkS6flUxPlsQPy6VGAmU1sYPw7dPY9KVt3UnY+5H99Kc9sbOEwtk3LN3vLgIAt94rSSYGg5liPaelU5MMbx8X3jDc95KJ6Jbcsx9Y9pilzk19K1l1nlvCM7X8JHfnE2GGYsGZAwVlZfmWdGBgExrvUlwa/isSha+SCz5VBQAKqiWkLE5mhPdopWxgMwBRVCnUEoienhAZj7uKkOEnum7ksGAEqdspafARJjmRO+sbVhXUxnPseb+OTVGDjz8foeNcYCHtkjaUhwfYww+hqGv4BlebSuqn5GXQemulWdo+lJMwEk6Ac5j3narSr0ap49RRe2iXv4Ji5yAZVCzmLEsBlEcoBPtVo+zjG2LGFS3jEL3F2P4RyQ6gGBzJ5xyqO4nxe3ce0YLWkYk3ABlD6IIJ3yh2JKzEg+YlP+FDfKNNfp+3pFaOngoRxGbqJuctZdbHH+GE/BbG29oazPQa7VOYLieEeO7ez5RlH9Ky08OzTAJ18wP9tP1pk/D/G2YFlthWKgwXZphSRsoGpAjcU6Uu1aZ4x7nhuAVCNAp+hoXDINlUewrG8Nwu4QrI5yMDEEsYO3iI1ABkE/1qUsjFW4K37gj6flvVkyMNVoqgJ2kxdtC1y6mVd2dAsepkU3v9u8TdTwd3ZTnedSNOqIx95aB0moc0iVBvwWftb2uTAoko117hIRFgTAEkk6Aaj61lV/B4m/cuXbsYUXXLNlcu7DMSq5R4YAMba9RSnFeKJka8c9+Tla7cMzPhISYka7KAPOkExN+58T92NoWC5gRLMSQCdTABjrXJ63qJrMzPz/AHkfFRrWt8i+BvYdSA4zXQcjFhmI10Yk6W1ZSGAkb86Xvl7WJD2h3V1TmsMYyuYi5abyYASP8w1FM8HYAVBDR/EkMSSQcwZJM7yWA1qxYnBW3t92wlYAA6RtB3kRvvRHZwTTx/3+4X7lNYXzsx2mtY2znTwuNLlo/FbbmrD9DsRrUxWEYzA926sxuOCcquhyXlO4BYModdPm2PWtB7D9srRw9mxiLrLiQsHvgVLGdldtHIECQZMV0Kb+/iSxmedUol2ooBorSKCiiigAooooAKKKKACivFMioztLxwYTC3L7Cco8K7ZmYhVX3YgUAI9ruP8A8HhHugS/w21icztoo9OZ8gazE8Kzv3V0l2Ci5fbMyl7jNpJUjwqEaB/NPOn/ABjEYjEXMMcQ4M3gwtoAETKjsdfib4CNTGtFtIxmJ/8AxRvtlYfrNIueR00VJbhGcX4FZtYd2t2wriCkFj48wySCxB8ZXepGxwNUspbGhX5wADn3L+ckkkc5imPG8f8AepaJAUPad2Jj58wG0R4JJJ6VPKZ1Go5GsXqfk1dq+xX8RZuzlTRmYI//ANs6E3VB3DLsPxFf5q8w2GDeJRFpSQibhtSDdc/OzaxPLXc6L4zHgYhxrmtwHABlkyq5YaalDcjTWGPlXKA2wIBe1AysokheQKj4gBzWT1HMr6uuc6m6F7m/dnliK5KE0rHwvp+wjZkkDMwBuXFADGAEgQB6g7UoOGKz5CM5ZGKZy1yHQqR8RIg5tQR8vrTTDYoILHeGCVuOQQZzOysVgCZ8TaeVSWDd2u23W26qmYlnGSZUrAB8W8HUDbeqOq1dTGOPtSSf28clvUi6XJvnXn7GPF7ipZN2B47bAiBqO6cqY/EvXoT5VsOC4evc2xcRWYIoMqDqFA5jqKwzjt8KVFpi5LQHgZVystzuUEw05RmPPKAd4G49n+MDFYW1fXTOskfhYaMvswI9q39JX6UOxvRFr7vdmadXuGWFBZktqBqTAUDzOwrPL1222KxLWGV7WdcrIZWRbVSAecMp2POo/tBxM4u7cGKuNayXGVLAkBFVioZhlOZmAzZzIE+GImnmBVVUKgIQDTQgD66+c86m6zeENqrzli/ZztAMEO5u2mvJB7lrdvM411tvyiDIYkaAg8qd47tLiboORbeFXkQFu3fzGRDHQNUUhK7f3FWDsz2UGJs28RiGzLdRXW0pIUBlDDOdCxg7aDyNUrnZNYi9kIQesr+C4I+KfwK2IZTrevsWRT118JYbwgkeVTnGeAWsJZXU3cTcJVbtzXJpL3ET4VyrMaHUrJM1erNlUUKoCqBAAAAA6ADYVTO2yzjLAJ0Nm9HT47U/lFP7FFb8mfv7nnhFC49gs9mwcrEM82wJYhEE7blnnN1IUDrPIxC/iWRuCQI9QdRVnwGHW9hbQYkNb8OZTBR7ZNskHkfCfY0z4rhDYs3HuXSykgn7pC5JICgEGJLEDaNa53VdJ62NPwVl7mRmGuE2QMzAvfQqhGjDvFIZfIqmb0qfZpOgqF4Nca+q32JIIItAlfCvwz4QFJYg69COpp9Zx6F2UHVTB157ke1TCPYu001xxCeImTpTNkW4CrKCI1B1qUuoD701ayF2oeI3QkswZXMVirYtWUv3P4drirkzlWE8kceLKBmJWeW8Vauzfb1bFy5hcXdYm3lNu6ys3hYTluMoiVkeI7giah+DYU3LgumO7UHuv5iwE3PSPCPVjzFPsPhBaFx3IDO5ZiflEBQJ6BEE1upTUeTm3drk+00tHBAIIIOoI1nzFdVTfsv47bvYMWw3jtloU6EWy7G2wndCkAEaaRyqxcd40mFsNdeSBACjUsToFHmTWhtJazPnwK3+K2kJD3FUrlmTEZzCj3IgU7rILXFLz3mvX8wtkElBcaQZJUk5lAgaaDTLV87GdojiLZS5/i2wsmZzg6B+RBkEEEDUedZquqrseRZLWIsdFFFaip4ogVW/tEwTXOHXsnx2wLq7b2yHjXTUAj3qy1U/tGx+XDJY/wDqrnck6iFIJYgjnA0qH4JXkicF3d9UurDRLIT0cGCR5hiNfOoc3IxbQMveITB1hrV1g31F1W9687O4DEYYuCngE+Gee/3R+ZW8TQYKkkazp1xdRcPe2Gm7bbObJ8LMQuRgAdQzWzEcyts8tVWLui0NrfbIjMLif/V4ljqABbjyCpJI885qYbhNkhT3agEfKMvNvwx0qCwfDFxLPiBcuIHdghTKsqsIGIZTMlC3pl6VKJwu7AH8XdgCAMlgQPXu64HU9JOxtwljf8mxiRwCWrtkW1VQTcEAbkrmknnon50rdwRj7tzbkzACsP8ASQY9opotkrilDXHuZbeYFiNCzFSYUAagDl160vjeIMmY934Fglsw25wNyQPStPT1zoglJ6/v/sntUljQfw93nfaNtLaKfrB/SuW4eD8Ze5rszMR/p0X8qeHSm17GeLIil3/COXmx2Ufn0mtHdOTzQVcIc4iH7RXAHszACljtsPCk+QlxVz+zbHdxcfDNolz7y10DR409wA49HqqcUwyqGD/eXSFzsAMtpM4JAHLNEdTqToNHmJuMloXFkMkOjD5WGzHy5HqCRTOammQ8ti0ah2lwLXcJfS2JdrbBRMSY+GeU7e9Z7i+/S4Fu2jaVlZ1LFZMEAyBIAGad52q/cA7TWsThFxGYIuofMQAjLoyknoR9IpZrWGxig/dX1U6Hw3AD6ia1WVqxGOux1soPBuBXcb8P3dgmGundhzFoRzGmY6CdJitMsWFRVVRCqAoA5ACAPpXSIAAAIA0AHKuqtXWoLEVssdj1hVR7fWYbC3RyuNaI5kXV5ejW1PpNW6qd9p+GY4W1cQgNbvLr072bErykG6Dr0q0vDKx8orVrGLhrr5j91cOYxqbbmAZA1yvAO3xT+IU27QcWtuLIBIP8QkqylT8FwgkHlMGfKmjYJX7g2QFAusJUZmKgOpuTGpBAaT5HfSveI4YXLhYAFhC25JCuMrKyZhIBYXCQTtlUjQmM0J+NNEoI9XCvhie7AuWT4mRfitZvFIHNTrpypunFcMNFa4eYQIx1aWiMu++hNOnxL3SMgZXSAQYW4kAEhiDqsa6gg7jennA+Dl7Nm7cMswa44I3NxTrPIgH6QOVWlVGb3x/ARscVhH3uMJkL6gKJbMcuXoDm3Y8gK9wds4sCMy4c6u58JuD8CdF/E3PYbk0tjuGfeqIRlHe3SHPhLeBFLaGVAdgPRa4d2u6XH8G2QeFfQ5TnceQy1RUxi9LO6TWE5Yx9srCTkUhVYfMQdVTqBoCdvoaXxuDt3kKXFzIdxJE+sEVEcSzWrai0QbreFARyj5VEBVGhPIDqYpFcVi7Y1a1e0kgqbR/ysCR9RV3NJilW5eA4pxS3hryOk27tkFk0Kq6KJeyCPCQyCI5GCNq97T9pMRjWyStu2CGS2IzzqA7u0jaZUDTNGu9RfHeJ279rI65VbMrZtGtuqlgCNoI2YHUH0pG3gS9rNlAIXMTHwkCd+oNKujKyORliDsHnD8M4Vlvg3bhnu2F3ILevxFABnjcb66Rzq7/Z6itcxDhgWGW2UnxACTmI5BiTHWCazzA40kPlP3hIK5hLMYjK2ghZ2O0QTzBmOzOLvYfEWnymPELxYLqrkMcpDTIKiOv6Y+mrsjcm48LjhZ/siSNhopDB45LqhkYEfmPIjkaK7QkXqhfaw8phbdv/AOY78XLfQBFOYvp8MN/cVfazbtHeZ+L3AfhtYe2F9XZySPoB9aXY8i2MrWyG2M7QIbRS9aaToyHQHzV9Fb6j22qAxnErSqXtXb692rOFuC3eC5VLAKTLASPx7VZ7NyZ1GhjQzyBg9DrtTDtMQMJfJj/CcdNSpH6ms6t3yaPTSOeC2O7w9pDuttQfXKJ/OaeTTTDY4M2VQ2UaBsrQY5zliPenlZ35H6QuNwjXcYqq+SLayesu2gPL4f8AxTHifD7lq+Udi6QtxHggkBgGBE5GuINRIMgg7gVO2IXGpOme3A9UJJHrDzHrUncc/wAQbb6o6eAQIJGjr5nKwMdAa2wUXFajNOcoy4ILEYMLeKNedbeRbmbdmlipUMBIHw7D6VPcOwqKsLbKLynwk+ZG499etQ/aa2q3rB1UBWVoznwmAAAhBPjFsR/NTjhvEAin/wBPdE65oQTvvNzMPfrUNxiynumiN7TWWVRatKLaXXyvczAnxSSAJkscsSdgefJ7bsjIFI8MQQaaO4xNxLoQKqE5W8JZozLoRoE8RO5kxXo42mYqodyujZEZgPIkaT5b1mtl3S4NdUe2PJ0nBbYJZQFJ1ymTbzaDP3cgSRoSOlO+A8VxGHxFy53AaVVMq3FRCASc8mSzawJVYGmtML4XEAZMQ1uJnu2UHX8QYEj8qkuxXAbV7EXbV4tiVRVfOXcAEmBbuBWCMSBOw0mRtU163+StuZrNI4PxIYixbvKCBcUMAeU/rTyubdsKAAAABAA0AA5AchXly8qiWIAHMmB+dbznjbjGP7jD3b0T3dt3jrlUtH5VnmIwlzEAHEXrj5oLWwQts88uUCSoPnrFXLH9qMEVZHvW2VgVZQc0giCNN9496zjH8TFtQljFF1HgBaxDaafEXAZgIk5eRJis1tkePcv2Pqg/sOcRZsmfFEMwKABoY/EI89JHwnpUNiOK5Qq21t2QgCB2ys+UCNOmnrT3hvZwX5Kq14gy3jLmTuSA0T6DypxiuErhEL3LYsoIliuQSfONTTq6otbqJc8eFfW+4BuWw+xBuE5Znl4tWknpvzq932PdhRoWIUeQ5n/SCagcJhGxDLKsthSHZnGU3IMqqg6hQQCSd4jzqw4Re8bvAfCJVPPq3pyHv1okop4irk2RnaKwTdtCWWUuqcpjT7owfLSoq8jYZTcS64j5T4wx2C66yTzmpjjl0HEWROqLcY/9MKs+kn+4pjg7Ru3RdZT3aibcxuY+8y77bHkPWhySjygjFsVwOHf/ABb2t1hr0Qb92vQDn1NGIxKqGdiFUDUnoKcY2+ohZ8TTlUESYEn+9qg8QAz+P726NVsofCh/FcbafXzgVhcXJ8GyLjFaMLeGuYm4XKgW2KkKRBOWcub6k+4HKrKuBJsMkwWUid9SIprYwTE5rrkmCAqkqqz05sdNz9BSwvXbWkG8nkQLi+uYgP8AUH1rQ6bFHwLdsWyKv/xdo5nKspb4gA1tV/mUKHHqCQOdOl4yxSf4e4wGveJbKjLvIV2zHnsDptTscdnRbF8noUy/UsYHrSFrht1gWuX7qs5JZLbjKoPyrKyABpIImJq8PU+BUu0vvYvhxVDdJEXAMoHSd/OeX+9FednuOKttLJUAIuVcvQDQR6DrRT9+5nYv2v7RthbarbXNeuyLa7xGrORzCjWOZgc6oPDcAzP/ABN2473rg8Rbwwp2tlQAARoToDM++ido+zIxRtsHNu5aLZHADCGEMrKdwYB5GQKq+J7F422Ys3Ld5dTN3wHXUr4RoJOm8DTzrPbGbfHgfVKCXJXLt44e+90Atauf4gXUqwAAuAcxlEEDXQHWlMTeTEYjDBSr2wty/IIZSVyIhnYwbrH1ApfE9jeIXPDdRAh+IW2LMw5rJgKDziT6TSOK7LMr5xYezcj/ABLa5GjoSogjTZgRVaqJNa+Bll0d9o/uFi8DJpB3JMcjHsRM15bclipKSNYBJImYmeRg/Sq/ca9YvW7r3HvKJtuO7UMFbXMAgGbKwBiJjNFP8JxS02JZlaRcS2BoV1UuDOYCIDL9aXOpw8lozUvBK3cIt0ZW9ZBhlI+dTyI615g763sAtzEGIBY3PhIyMyrdWPhYgBtPxRzimHErea+F8RXus2QNlzw8EEjXQMvlqJNdcVV7igsO4s2oKpAYkiApIByiCYUa6wd9nUweaJsabOcLdfFTZvHK2XPZeIbwsAVuCYmChIWI9VmueIG49zuGi2Ms3MrSWH4VI+EGRJMNB251E/8AE2zW2RoKsWW5mVhBBUhgAJkEiJjnMgGvb/HUtkMQxvDNmloU5sst7+CFG0DkKXK2ly/gvGE/j5JG5wy2w1UgdFZkB8iEInSlrCLbUBAEUaACAB+1VxuN4i4RkAXNJhR3hHrHzGdF+tJNwfEOWZ1uP+AXGCgeeUnfUnYdJ0pn+R3b2QI9Pj3SJzH8Uw3/ADDbdpiMoYj3ExvRZ7WW7S/dK4jkg7sbabRvP51H4XssQFlwoGmUANHUyfmPX6VJ2OA2lIJBY7+Jjz5wNOfOj0+ok93A2pfdhd+0TGsRbtuBG8DvHk/LJ6dYgSN+SuE7M8QxgVrmd1JktceAf5VUnQD8WWf2fYXBgeG2u+mVRE+wrRuDYM2rCqRDRLep1/2qH0yf1tsr6+fSkin4D7LQFPeXoZhBFtRAA+UE/rA116Rzx7svgMDh81zOdlUZlzMfwrI08496uvFuIixZe6wJCKTA3PQD1MCsQ47xvE4nEljLONltjwqskRLcjB2gtFJu9OlZFLWMq9S163wXH7PMEXv96vhRFhgAVUSGhOQZoIYmABCxvNWXtd2cu4prHdvbC22YstwMQcy5QYU6wCdDG+9K9iuJWb2FVrKhPxqNYeATrJzTIMydI1qfrVVCMYJIzzk3LTMsb2fxYtpghbLywQ4hRlTuYkkmSVePu4O41BpLF95w97tnuncMVe0baBbfiUB1ktFtQyzrJ8WxrR+JcTt2LZuXXVFHMmJ8h51kva3tQ1+4GttmA0CiRuRCxoeYMnr9E3WRqX5LVxc2JLxG2Cz3LivdYZSqiVUCYtqee5k8ya4w/aUIuVYu5RoRnBjkCMpBgQJnWofFi6IVragsTz5egUjQGP3r2wzOPitJmbbbQ7SJGkbCubLqpSXGG2NSXLH3/EnuMGdZBkIltjmM6klo2EbaddasWB4f92DbtMqHXRGj8hr9agGxSqCRLhQEzqfCx2InbKOu1aD2F7Q22tlGuJClVSWALHKM2UaeHNtp1rT0XUtycWIvji1ECbJB1BHqCP1oa1O1aeRSFzh1pt7aH/KK7HqMxmbiRT3h1y2GJuW846SQR+dXJuAWD/yx7Ej96Z3+yds/AzL7yP61DlpIpwzHYYfAFtkj5hl/Pb86KYv2VcbMD9RXtLAs1FV7GdvMGiz36NrEAzqPSeoHvVXx/wBrsZxaw58IzFnYQB/MAZmBou/pSp31x8sbCiyfhGk0lfxSICXZVA3LEKB7msixH2iYy6wUMtoRLBELMByA3OY66bDz3pvh+yuOxikut1sxnNfcgIp5KG1zEaSBz9qR/l93EItjX0rj9ckjRuLdpOHnw3btq4YmFi4fYrOvvzrOLGNstevuLiWmZiiBywIRfhynMojUmIOs1ZMF9ldyZuX1TwhQLaTlHRSY57mNfKrDw77PcJag5WcgaFmPvAWB+9WXrz+pJIq/Sj4bZn3Escbt20cMSxthibgBg5oXKukNquYgaeEDnT+5wbiGLGV+9KCI71gFLb5yuxjkPI6CtSw+CS2IRFXloAKWqX0yf1N/x8Eeu14SMfPYDFksBaHhICyw1gMuckxIMqfCNYiBVs4T9mVgW0/igL91VAzEQBoJgczpuaulFXh08INtIpK2UljIAdjLKiLeZB0ER+lIt2KWZ7w+6g/vVlorRrFFcTsVb5uT6AD+tObXZSyN8x94/QVNUUawG+FwFu2PAgX0Gv1pxRRUAJYrDC4jI3wsCp5aEQazrG/Z7imKWkNoWQERrkmSi6sMsfE3PU8xMGK0qontLiXSz4JEmGYbqOo6awJ86XOqNmdxeFkoeDLeI9gsRhdbdy0QfiW1cyHTaLZKgnX+Y6Hfl3hu0mPsL8d6FBlWXvJiBmLEBVGvJjtUwoEk7k/3NI4wwjQAZB0O2o56bb0uXRx8xbQ5XN8SSZA8T7U4nET/ABHdnIp5ZBbLDTLzZxG8AVBvBOiGF1IaIGky2sljvBk7VI8V4YAzHOHEhSw0zNowyrOZjBEsx579GCYVyIAAHznPEEsdZk+LUDKJ+H68eask/d5NkZQS9p0yNkBNoyYIDZczAanSZA+gpxYxZS7oiSEGYkA5NzAMakiZjpvXuC4W0szGZAAzTmMA/DbVpEknTfyFSWD7JX2zH+HvOW1ClTaAjQZmaJnmBO/Pelrp5vwv+/kl3Rzkilw117elxgAFyhGjwn5jpyHQjXTzpzw+8r3CsrbttCS5zaBge8MTJGsDdiQPOrfgPs1vMqC4bSoBqhBYz1aDqOYXNA5zU5Y+zWwNWuXWJ+Iyqz5CBKjyEVrh0lqer+/ozzvgxO/9pWHtp4FuXcgAZiAmvnm1J8vOozFfbEiiBhnzn4QWU/ULqBVpw3YjBoABZUhdgxZwPOGJE+dc8Y4ZglsMlzurKQTK5EI0KkjToSNjoYrd23eZSX6/9FRlT/xb/wBme2vtVx4YzZssCfCIYZR5kH+/Op7st9qffXu7xQt2gwJVhmyzIgEknQgnU5dvOqtxHh+GtODhcQ2JIIZrbppy3cBRBjUR11FM8NdtrbKW0uBg3hAeSohQWYGM0kEgDrWJdRZDe6S4/Jtsqpml6cXybpYxCuMyMGB5qQR9RXlZr2CwF3viyC+BlOZruZR6QY19BFe10abXZBSaw5tkOyWbojwz7JbzBTeupbMlmCjvCSZ/6QInTf8ASrTw77NcJb+MNdO5znQt+KBHQabCBVroqY9PXHwi8+osn5Y2wfDLVr/CtonXKoWfWBrTmiinCAooooAKKKKACiiigAooooAKKKKACiiigAooooAbYrh1u4IdFPnGvsdxUQvY63BlmJ5bAD2G9WCijQMw4jwXurjK6LJ5wPEOR13q4dn2sXpdcOiOgAz5En2YCeW1Tr2wdwD6ia9VANhFWb0nTlbQBkAAncxXdFFVICiiigCA7Udm7mLChMS9lROZQJD9JhlYR6x5VWsP9lLhyz4rPJB8VvMfOSWkjbQ+daJRSpUwk9khsbZxWJlMtfZdhwfjuxvlBQAHnlOXMB5A1L4TsZhUA+6DkbG594fbNtU5RRGmuL1RRDsm/LOLVoKAqgADYAQBRXdFNFn/2Q==" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><span style="font-family: Georgia, Times New Roman, serif;"><i><br /><br />Atividades em grupos produtivos e apresentação de exemplos dos conhecimentos prévios dos alunos sobre o tema. </i><img height="136" src="https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcRP9jWXmnYaFPXLVDVdf43Xg1E2rM8pZpKpyzCijCgbJtbvoRWC" width="320" /><i><br /><br />Recursos didáticos DVD, materiais diversos para aula prática (jornal, revista) e livros didáticos. </i></span><i style="font-family: Georgia, 'Times New Roman', serif;"></i><span style="font-family: Georgia, Times New Roman, serif;"><i><br /></i></span><span style="font-family: Georgia, Times New Roman, serif;"><i>Avaliação: Contínua, participação durante as aulas (atividades práticas) e na apresentação do conteúdo, atividades extraclasse, mostrando o desenvolvimento das habilidades e competências sobre o assunto exposto; Avaliação individual para detectar se os objetivos foram alcançados. <br /><br /> </i></span><br />
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<i><span style="font-family: inherit; font-size: xx-small;">KATIA YOSHIE FUTAMI</span></i></div>
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<i><span style="font-family: inherit; font-size: xx-small;">MARCOS AUGUSTO DA SILVA</span></i></div>
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<i><span style="font-family: inherit; font-size: xx-small;">MARIA DE LOURDES GONÇALVES SALVADOR</span></i></div>
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<i><span style="font-family: inherit; font-size: xx-small;">MARLENE BENEDITO</span></i></div>
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<i><span style="font-family: inherit; font-size: xx-small;">MARLI MERI</span></i></div>
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<i><span style="font-family: inherit; font-size: xx-small;">MARTA ALVES FELIPE MONTEIRO GARCIA</span></i></div>
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<i><span style="font-family: inherit; font-size: xx-small;">TUTOR EVARISTO GLORIA</span></i></div>
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Anonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.com0tag:blogger.com,1999:blog-7897806581732561673.post-5317349370272247992013-06-10T06:05:00.003-07:002013-06-10T06:05:45.191-07:00<br />
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<img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRyycLsgYoMavva0KCNFQ4lM1KyyLYpB9Ifx2DI4bLr0ixVpi45" /></div>
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<i><span style="font-family: Trebuchet MS, sans-serif;">Memorizar a tabuada do 5 é muito simples, mas quando precisamos operar dígitos
maiores isso fica bem mais complexo, ou não? Esse truque é muito
simples.<br />Pegue qualquer número e divida por 2 (em outras palavras, a metade)
Se o resultado for um inteiro coloque 0 ao final. Do contrário simplesmente
apague a vírgula (colocando o 5 ao final). Também nunca falha. Vamos começar com
3.024:<br />3024 x 5 = (3024/2) & 0 ou 5<br />3024/2 = 1512 &
0<br />15120<br />Vamos tentar mais um (55):<br />63 x 5 = (63/2) & 0 ou 5<br />31,5
(ignore a vírgula deixando apenas o 5 que já está ao final)<br />315 </span></i><br />
<i><span style="font-family: Trebuchet MS, sans-serif;"><br /></span></i>
<i><span style="font-family: Trebuchet MS, sans-serif;">Marli Neri</span></i>Anonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.com0tag:blogger.com,1999:blog-7897806581732561673.post-39372158808234678482013-06-10T05:58:00.002-07:002013-06-10T05:58:21.865-07:00<br />
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<img src="https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcRqi9bSLRoUsakOszQeii2z5l05uTR44GDAj6LphwJmCSsJ3NaulA" /></div>
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<i><b><span style="font-family: Georgia, Times New Roman, serif;">A leitura a respeito da história da matemática nos leva a uma melhor
entendimento do conteúdo estudado.<br />A reflexão e a interpretação do texto é um
facilitador para se alcançar o objetivo. </span></b></i><br />
<i><b><span style="font-family: Georgia, Times New Roman, serif;"><br /></span></b></i>
<i><b><span style="font-family: Georgia, Times New Roman, serif;">Marli Neri</span></b></i>Anonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.com0tag:blogger.com,1999:blog-7897806581732561673.post-89947119191364351922013-06-10T05:54:00.001-07:002013-06-10T05:54:04.174-07:00<div class="separator" style="clear: both; text-align: center;">
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<img src="https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcQbkbn23W3I7G2Rqe9-KviyNysPTyWiZ1iG1XLmspkAcFxL9tVr" /></div>
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<i><b>Em uma cultura letrada como a nossa, a competência de ler e escrever é parte
integrante da vida das pessoas e esta intimamente associada ao exercício da
cidadania. </b></i><br />
<i><b><br /></b></i>
<i><b><br /></b></i>
<i><b>Maria L</b></i>Anonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.com0tag:blogger.com,1999:blog-7897806581732561673.post-76642348506033301782013-06-10T05:47:00.005-07:002013-06-10T05:47:53.792-07:00<div class="separator" style="clear: both; text-align: center;">
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<img src="https://encrypted-tbn2.gstatic.com/images?q=tbn:ANd9GcRN-Sf1lyqgMvfmD3tnegjTGX90L_JwLgrHXnyYxNAoc79yB9Du" /></div>
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<h4>
<i>O processo de construção da leitura e da escrita leva o educando a atingir
níveis de autonomia, reflexão e criticidade dando assim significado ao que se lê
e escreve.</i><i>A importância desse entendimento faz com que tenhamos maior
facilidade em resolver situações problema no nosso dia-a-dia. </i></h4>
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<i><b>Marli Neri</b></i></div>
Anonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.com0tag:blogger.com,1999:blog-7897806581732561673.post-44082372513775934752013-06-09T08:37:00.001-07:002013-06-09T08:37:21.720-07:00<span style="font-family: Arial, Helvetica, sans-serif;">A arte de ensinar matemática é saber o que se deve ensinar.</span><br />
<span style="font-family: Arial, Helvetica, sans-serif;"></span><br />
<span style="font-family: Arial, Helvetica, sans-serif;">A matemática é uma ciência magnífica aos olhos de quem consegue compreendê-la. Aos olhos de quem não consegue entendê-la, torna-se um inimigo quase imbatível. A matemática quando não compreendida passa a ser vista erroneamente e acaba sendo tachada como chata, sem graça, sem sentido para aprender.</span> Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-7897806581732561673.post-6143347946133842862013-06-07T10:46:00.002-07:002013-06-07T10:46:41.468-07:00<br />
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<img src="https://encrypted-tbn2.gstatic.com/images?q=tbn:ANd9GcR3NjkW6Oick8vje_XnJ8CifzgPRTghkeh3xEW8VMbC5Z8zO3zC" /></div>
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<i><span style="font-family: Verdana, sans-serif;">Com a história da matemática, tem se a possibilidade de buscar uma nova forma de
ver e entender a matemática, tornando-a mais contextualizada, mais integrada com
as outras disciplinas, mais agradável, mais criativa e mais humanizada.</span></i><br />
<i><span style="font-family: Verdana, sans-serif;"><br /></span></i>
<i><span style="font-family: Verdana, sans-serif;"><br /></span></i>
<span style="font-family: Verdana, sans-serif;"><i><u>kathia yoshie
futami</u></i></span>Anonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.com0tag:blogger.com,1999:blog-7897806581732561673.post-25581572776301067532013-06-07T10:40:00.000-07:002013-06-07T10:40:45.397-07:00<div class="separator" style="clear: both; text-align: center;">
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<img height="198" 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width="320" /></div>
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<i><span style="font-family: Georgia, Times New Roman, serif;">Para você aprender matemática é preciso aprender a ler e entender o que está
escrito.<br />Porque a compreensão e a interpretação dos textos escritos gera
vários processos tais como: processo neurofisiológico, processo cognitivo,
processo afetivo, processo simbólico e o processo argumentativo.</span></i><br />
<i><span style="font-family: Georgia, Times New Roman, serif;"><br /></span></i>
<span style="font-family: Georgia, Times New Roman, serif;"><i>kathia yoshie
futami</i></span>Anonymoushttp://www.blogger.com/profile/12447797173239912304noreply@blogger.com0