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Propósito
<p>Comprender el significado de números fraccionarios o fracción, identificar sus términos, leerlos, escribirlos y representarlos gráficamente.</p>
Motivación
<p>Observamos detenidamente el siguiente vídeo y luego lo comento con mis compañeros<b>:</b></p> <h1><a href="https://youtu.be/RomUYXQnEwE">https://youtu.be/RomUYXQnEwE</a> FRACCIONES para niños: Conceptos básicos.</h1>
Explicación
<p><a href="/web/uploads/532/21b793bf45-complemento-de-la-informacion-de-fracciones.docx">Fracciones</a></p><p><a href="/web/uploads/532/21b793bf45-complemento-de-la-informacion-de-fracciones.docx"></a>1. Observamos el siguiente vídeo: <a href="https://youtu.be/Y-gx7CReA4E">https://youtu.be/Y-gx7CReA4E</a>Las fracciones para niños - Matemáticas para niños</p><p>2. Transcribo en mi cuaderno con buena caligrafía y ortografía:</p><p><b>¿Qué es una fracción?</b></p><p><b>Una fracción representa el número de partes que cogemos de una unidad que está dividida en partes iguales. Se representa por dos números separados por una línea de fracción.</b></p><p><b>Es un número que expresa una cantidad determinada de porciones, que se toman de un todo (</b><b>unidad</b><b>) dividido en partes iguales.</b></p><p><b></b></p><p><img src="data:image/png;base64,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" alt="" "=""><b>½ Un medio</b></p><p><b></b></p><p><img src="data:image/png;base64,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" 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n5Z8qphw2jI8ho1+WKGrXMW4FZ4LhU3Mg/hvWmjMHRmOIZNH4OoZZNRUPhjObOmyDan45sf1DnOHTuiRqfOCBvyLoqUpYFmtG/AwWuwyw3jMGfiMaCg2FqL7DXoPLm/mY/sX7MQOWKPQ/LKZhP22XH+cSqu3TyCh958G9JDrSH9/UHU6/U4LvxK8BKEzpJP9NwZbD+RiFo0x7l9e9z9aG/Er1qqlFpy/HxPXcACCt5k5Y4HtAhdt8t305hukCWpXAGvJa9yCiB/sle3zw0binW/RrhKSs5g8a49kMI6KyA26N0bU9evA0DVIY0Ak51OR0bWJXQdNgw1OndW6lrR6qIDqQSqGf1d+tyAgtdRdUMaxil2uTAYk1TlAZxXCEf7HIPIyNUieeXQFz6D9B+O4c8vvcQW2IeF4f5Br2Lb8QQUFFEZHOoHU52qCwBu4OKvZ9EvKhZS23bKPOeanbugx0fDkJFNN+sT8FYw3YwlqYYMWYY6dVhpm/pCdZ2X9CH7/HMmIkbsEerrAKyjnS0qTkbsytWsOmTHjkqFyL8Pfg2D4uPx8dwofDw3EiPmxuC9aTPR86ORkFq3ZlUkW7dG7e69sDdJVNKoAFpqcLLLifjww6VckiocU6MPQahublmAXSSv4uLWiuSVDjPrw/56/Sx6jxyjTHtUKkRSmVeq3/xwK0gPt2b7R1qwes5UGrZ9e/z3SwNgW7wEJSXlJbgcLxRG2+7e44CwzWSXE/XqGCENYzFj3JHgmknlyia7ev5mPrJ+ycSYobscklfR0WuEfdYBZsLw3c9JeGvydNz39POQqE4z1XCmoutK4XXWv2UF2duiy9BPsPnIURQW03pes1cWWR5eprpUq4nuYE939xN22YnaGiEm9aWZZjl3MHb4bmGfHYDlVZEpcE7+Baw/uA5vTpyKNu98AOmR1pAefARS61A8+Pq/8LwtBqMWLEDaxSMAflHdorOsNP/Z1T22PLxG1Y3DFLLLV4NwJpUR0IoeO7HPISExiI+nrCpNvDdjbLK6AeuLvycIafsaubcvIOncAYxfNRHjlsdj8rqpOHxmF37LoMQUlYZNA1DRZA5P/QZLw8uSVCNGrHBU3SwxNOR27Wmyzz9n4pMPdnL2OQLjxq1V7bOnAi1QPocgJkAp20wbzcLSLnRm22RjG1oW3mRkZyfio4+W6zOGaP7y4pkJQHEJlH8lpYDYKmgDta0ATJTtZXPE2K8RFH98bFl4ebtM96iNQKOQeEyMPAjbJ3sRPnw3wofvEZtbbbAbkaP3I+qTfahdOxqSZAPZ5/Hj1wWA+pL1J3XUlNIKexo/dudiYUl4meqOHEl2mcZ0IyFJ2n4kJOkTsVWpDajtqB1pC4f11TcFmblHEb0sHhGfxSJiSZz/bwtjMHXDVBSXkAWvKOdgSXiNqqsFnNjb4atuW0SgUaMYTJ26gevTuaMG/vSe0/j+yj5IrdtBerCFOjZL47N+vN3/EO7p8ygKiyjpVdHMLMvBy5JUo0evNKguBSsp8EhMkiIhSzIixOZ2G0RJMqIlGbV15aX2ZN2RSZPIPvsTlO6ei4DXTf/tboNW533MLo8atUJNUjG7HC7JeF+KQN1mExEbcQDr7o4FpAhAksVWiTaYWAZeAtjK9jlVsc3y0nEIXxSD8M9i/X9bEI3J66cEom12tMsNJRnxenBGYGLzibDFHEKtu2MxXsDr9oUrS5LxsYPiynhHf8zs85Qp61FcXJ0Lr6/+ViSs/EB9meqGh69Sx3QjUV8HlylstmqbtQTWFMPrQomdO5FsHVQZIZIMardSScYISUYt5TUrq6+vLhre+F7L9HkdVfceSQb10wo5QElBhnCBSMmbadzrAl7n8I7l7DK5Ga2dqD1ZAoyp76xZGy2cvPIGTN7+DkvAS0mqVERErNaTVEbV1QKO9kP1oGPBR0rCQ86/N9iPRxvaKlaSUaQCnKnkEjSAWfJq+vQNFrXPZoClzV3WxpHdHZ/11Ln4PbzJyMlJBJVqYbWXWJIqsgIgh0ky6qiBWR7owQovqeoYA7hxnOry7fKBsM9Ouo0E7hlcz0zHpLVTMH5ZPOZunYUS02+ozYPv9/CWtcs0DMQHl7PjPC4wqR83y42/cfY5gfoc388lqxxTTvvY3xuBxo1jMGfOJmGfkYxSnMaENeshtWgL6X8eREO3x2d5AKtz7NfwMtWNiiK7TMv9yiapXMFFyvI+BzD13aZXoNauPisQn6cxcG1Ml+/nOvuttyQZ7+ptyewz9X+tmX2uDiz836Yg4Zv9+I9+/Vidq9AO+PNLz7g5uYL/nOoc+zW8ZVWXxnQLylEJY/CR5dOCVNhn5lgIXH4mFnVBtH6usf34x+8J+6wuDTyDqze/Rs8RIyF16ABJKTgn4OX6FixJFROzptKqywec0T7PrgT4/OcEwjHZX5sBXMrYu/vbHO1zrGKfg099adz4NCauXQ8ptL1SbE6pqCGUV7MQZJdPIjp6tZqkilCUghIslVFdCkrKmNotH1Mc6v+6ozTuBrVV3meHTwZZZXdyB/xvI/tMkzeCe+w3BSe//RJ/oqqSVBZWK4cj4NXgJbus3WfIhgaSDBqL5AOpssdk+YLdPtMwkNYGlMSrbBvS+/mx38aNY7Fw4ZYgSV6x7PLVm+l47OPRkDp0ZHZZwKtBS/tk5OaeVCo51K1buSRVecHI2+dGkox5VQze8r7Dn18je8z3c+liWBX3Qer7pv5ZLHk1b97mIEheMbs8ed1GSO07KDcSU/q7Al4e3rKqO7IKdtkIEtnnt/SgY4E8t4oBbPxsf36co64W4sGlpF91z5naUrPPISHBcMeFFCSd+xL/STfP7hSGut27408vvogadC9eAljYZqa6EyasgydVlw/Uf3HWkew4/1ogHtttrox7PND90NrI/rkRaNIkFkuWfB6g9pnZ5Wu30tGH6jeTXQ5th5A+fZUx3ro9e7JC6wJe/k72rK/7iQdUVws42udy6kv2eWGAA0yrrqrbz+XbTzu+Kcl4VW9Lss+RWLRoSwDaZ2aXp27YxOxyh/aQOobh9QkT8O1PKajXqyfLOAc3vGxoaPLk9brqmqGMZJ9f14OO2ecFAWqfxxl+J10Iq9LP1YB1tn8t4O1zCk59dwB/Ue1yjU5haPPuO7iSkY5fr+9D3Z7d2b2MghdezS6vVRZ/UzE56qN95GHV5YOP+myaIplxkeC/yxfHRnBpAYIZ52G0z4sXB4r6Mrv8+6109B01VrfLtbr3xNoDe5U79P10bZ96I+2wYO7zOtplmglFa0nNCDbtM432eYnJ36d9r9l7SlCRVeYTVJTwM+t7yT4PDkj1ZXZ5+sbNnF3uhBflaOTd/kGB98cre4Md3mTk5Z3E1Knm2mVj8NKQBwUdH+SLTbCVxu81+7FdCWVlfJyssve+kyWvVq7cGgDJqxSknD+Avw4YoNhissut3nkbP15JVWcBnsaPV4JeecuqLi3nq+xMqqoGKPXZAsk+T+Z+T1UnYlS2LUl9B+oXQhtq1IjEsmWfWzR5pdrlzHQ8MdrGxnND24Hs8ur9e7iKjkEPL0tSzZixwdQkVXnByNvnxpKMFV5QqvLOpzqvTdIBYo6CLoKeTlC5Oj8qm/NyQNhnZpdnbvrcwS4/HxGF3Hztlp00LyGo4bXbZapQqCWpPvSi6lIgkn1+xRD0yyQZxRaCmC5ARnDNzhk4g5gy+awbEoGmTWOxYsVWy6lvaWmaYpf/a+BAZQioVlhn9BzxEXLyzqt3XqCqGbRdRFbuMXuft10H/GXAs0pfGPhOfY/ZlTV8tiSwrF2m+lPOgsIbzw3i7CZNZvDGd3rqO4z93OE+Ov8MScYATn0bNbLazKtU3Mw+jqfG2iB16KTAW6dHTzwbMRor9s7D4p1zuW0BJq2djFrdurEFCh07odlTfbFw+2ws3jkPi7fPxvqvPjO5soZP4GWqSwu6tZlUvh6uoSytlrxqIslY4yMAqgL0DO7C461+rqvzNKrvunVfWCh5dRrf/7YXUqeObOxWmbdMN89uD6lFG0gtWqt79bhVW/uqoq5dGMTa+/7xMEIef8zkxfk+gVdTXapHZVNKuFLVC28lqZwFHtlnUg0N4BqSjJUWsM9UHVM7Z9pTt8Nb/Vxn7Ujq+6J+TjbUrClj9eptKCnh56/767GhH6vA28UOaGUee2XShtfhpYRAqrKQ219Ulw9Cu+1ja1751/zpmFZJUVkfI7j+cI4lkox+nH1u3Ngq9vk0vr+8F1KbUEj/bKkqLamti61lBcrbN6CUNxn5+UmYPXujfh8cCj5a4O1L1eUDnl+wTvZ5vZ/aZ/48aVILlfvhf4evj3n73KxZLDZt2m4B+5yK65mHMCh+BAZGD8PA2OHlbCPwdPj7qEmriqgMTqcwNOjdC/1j6O8+wkB5CIZ8akNxsTt3+6uqE/Gq8qYiJ4cW2TO7fLckgxbJ+zrQ+O+nMcsXOEWrKclY64f2eQ5X2pYWWPC/wR+OyT4/p7ejDbVry1i//gsL2GdyhpQlrmi7gMyco06yzWfVewHT33/NlXWqKqDl/Z3X4CXVPYl58zbpSSp/zeqS7aN+G1uv6n/2mcDl7TKV+fFlP9fVxYKG256XZNAFkIYDmzSxin0uDxjtNUP/2Ct9XO27tb3X4C2rum/7kV02BiBvS8k+b/QDdcuXZFABPR7cf/vBeRnbjn9MiUB2vhFo1iwOGzdaQX01OMrbBw28LEm1cOFmv1ddLfDI9j2jBx5Tjw0+ts/8BcUfuxxa2/H7G5KMZwNSfYMCXpakWrBgs0OS6g0/Vl0t+Mj2UeBp9tnXY6hUOEC7hUtFhdK13+APe8ojaOrbvHkctm3bYYHkVXmqS68FBbxl7TKtpfWHoHLnHPjZS00lGVt8dO7zdQAYCFQEzio3T7suyXhCP3+bUod7y5btFkhelQcwN6z0UCtI//cIGpk+KcN4Pqb2eZNx+3YSaIG2Nqbrr0kqVyCTfX5SDzy2Ammzl+0zKS7fzyVwXZ2vvz5PQ4HUjlryqmnTceoKHepSGYPSCo9T8futQ+gXNRTP2z7A82PewzvTRps8NGRsF1Ph1W5XQkNDEain1j3ylzFddwOdMrlPcfbZW0MzlKBaZACXuhvunre/vY8uhLx93rFjp8XtM114aDhI29K9fCEyDV76YWnKus677mL1l62munzw2ycdyCD7vM0LEBkTVFYGl9qS7HMfHWCb4sao/2uNqZNG1fOHx6bAy+wyLcimucvacj9auWM11dUAJtXoqwceSxwRwGYuHVxq0QSV1mbO9nfUdgwc++xLiE2Bl7fLNt0uO/vPtNJzlCCixAsLPBlm2mcqycP3c6lkj1USVBX9nxrt8/btO4X6Vqnf73F4k3HnThKojpFml600rFFR4Bnt804P2+fbkgwqhmcEt6LzstLrZJ976xfBcDRrZvXkla/U1+Pw0nK/RHX+cgTuUusbWdUuG6Eg1XiMg6uuJGOHJIOmVBrfW5XH/NAUJfioq1GVz/H3v6HJG3zyau/eXUqOxJqZ54CAlyWpaP2mprq+XmRvRhDThYgSL5p9ptpXnvoeqqGlTcTw9aQQT/0mZ5/zuySjpw6wDfXqRWPXLmGfK3fx8pjyMru8evVWNUHFCqfTuk5KUjj7D7Tyc/Y5uzKaSTL2eOA3Eri8XaaKjIHSz3X2f01DYb30i6Cwz5UDl9TeY/BqdpkC0KbY5Zc8ENDO/tP94TmyfXblkJXfu7uK9pn6uVS1gweXigL4w+80+xyo/6vZ53vvjcO+fbtF8srt5JVH4GWqu3ZtYNtlYyCTo3hUVw4ZtPrI+B53Hhv7uaS47vxdILyH7HMPvQ3D0by5SF65r8AegZdXXZakogXtgWiXjcDYJ90z+7y/CuBRsbtg6Oca2057bFTfAweouHmal2cr+SrpVJ3vrTa8LEm1YcMXAZ2k0gLNuCf73F23frIypr23EvZ5Nfe3ZB8pRxDI/Vxj+9FjUt+uejvYUL9+NPbvF/a5YgWuFrzJKCg4pZQ3YRLL/2AAAAN6SURBVLOoWJKKyp8Eg+pqgUh9Vrv1c88+U/uQ4vL9XAJX+8xg21PheAJYm3l1773CPpsMLy33S0SNGixJRWOeBG6wBR79XvusIWafD1bQDvxkDxoLp7I7wdhu/G8mBeaTV4cO0a00hX12DXGVlZepLlUFZGO6EaCFB3TPGv4/JFiOyT530YNPBlW6+LIc+0xVObR+rpnTLK3U/gRvmN6GNjRoEIODB/eI7LPL7HOV4eVVNwKkuk8HmV02gkG1lO3Wj60+Mr6HHhO4vF0mtxJs/Vxn7ULP0Z0rCGAqek9F6+67L97i636rk5Cq6G+rBC9LUm3dusNBdT01RdDVf6wVnrdP+2P2+bDBiVAhOyO4Vvhd3jzHa3obRYD6vocP7xXq61R9qwAvJamojAmrv8ySVFQlIZiSVK6CmeDtpAcfu8H1EUkGJWTo7oMC3Iq7VWSfqQ2F+npceVlNKroHDc2kIrtM4LoK5mB8nkAl66fNff6jJIMmYlBGmvrCNLGD6hkHY9u4+5uv6he6CNx33zgcP75PJK/KqG8llZdUl6of8EkqYZfLgmi0z6S+WyUZBPI+AW6FFy6yzqE6wDaEhMTg6NG9KC2tSI2C6fVKwctUt1YtKmvDZlIFyxxcdxVDex8loOxrVu12WQwLlb3QaW3mbG+ffhqOP/xBJK8ch43chpclqahomKa6tJrmqCTjmNjKtMFxSQYtVKBuBd/PvU+0VZm2chU/JyQZVOyADakx+3zixD6hvrp9dgtetvBgzZptDkkqPijFsSOkoj3MaI9w1K8fgzt3zLzznpVst1vwpuD69RNo2XIaJGkMJGmsMgZH43BiE23gnRhgMffEE3NRWJgEgJyglUAz41zdgpe+OAXZ2Qno2nUWQkOnITR0hthEG3gxBqbimWfmqdAKcNmFy214CWBqtBSxiTbwYQyYoWBW/cxKwasBTBCLTbSBt2PAqpCZdd6VhtesExGfK/pwIgYqFwMCXpH4CPrEj1UvGgJeAa+A16IxIOC16H+cVdVCnHflrHF57SXgFfAK5bVoDAh4LfofV94VWbzmOXXz57YU8HoIXqq15Ikt1UPn489BJ87NMxcXAW8lYCGwnAGagvT0gzhz5gDOnKF9VbcDOHfuKwCuvoe+W8DtmcAPhAtIOfBC/BMtIFrAMi0gWeZMxYmKFhAt4NAC/w+C7hkawTbDLgAAAABJRU5ErkJggg==" alt=""> <img 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" alt=""></p><p>¿Cuáles son los términos de una fracción?</p><p><b>Los términos de una fracción son el numerador y el denominador y se ubican así:</b></p><p><b></b></p><p><img src="https://sites.google.com/site/matematicasagradables/_/rsrc/1404695768808/terminos-de-una-fraccion/Imagen1.png" alt="TÉRMINOS DE UNA FRACCION - Los Números Fraccionarios"></p><p><b><br></b></p><p><b><a href="/web/uploads/532/da92081597-complemento-de-la-informacion-de-fracciones.docx">Fracciones</a><br></b></p><p><b><br></b></p><p><b></b></p>
Ejercicios
<p>Ahora paso a transcribir y desarrollar lo indicado en evaluaciòn.</p>
Evidencia
Evaluación
<p><a href="/web/uploads/532/2307a1c254-evaluemos-fracciones.docx">Evaluación de fracciones</a></p>
Bibliografía
<p>Google</p><p>Youtube</p>
Foro
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