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Propósito
<p>diferencio los ángulos consecutivos de los ángulos adyacentes.</p><p>anoto la medida en cada ángulo </p>
Motivación
<p>En geometría es importante tener claridad sobre la clasificación de los ángulos en el plano. Analizar cada definición o concepto con cuidado ayuda a comprender con más claridad lo definido </p>
Explicación
<p>dos <b>ángulos</b> que tienen el vértice y un lado común se llaman <b>ángulos consecutivos</b>. Dos <b>ángulos adyacentes</b> tienen en común el vértice y uno de los lados, es decir son <b>consecutivos</b>, pero a la vez la suma de éstos tiene que ser de 180°, suplementarios </p><p>Ejemplo de <b>ángulos consecutivos </b></p><p>El ángulo <b>ABC </b>sigue al ángulo<b> CBD</b> entonces los ángulos <b>ABC y CBD </b>son pares de ángulos CONSECUTIVOS y la suma da 33? + 26? = 59?</p><p><img src="data:image/png;base64,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" alt=""></p><p>Ejemplo de <b>ángulos adyacentes</b> los ángulos <b>AOC</b> Y <b>COB</b>son pares de ángulos adyacentes, porque el lado (semirrecta) AO es opuesto al lado (semirrecta) OB y la suma de 45? + 135? = 180?</p><p><img src="data:image/png;base64,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" alt=""></p><p>recuerden la clasificacion de los angulos </p><p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAlQAAAGfCAYAAACZX0zDAAAgAElEQVR4Aey9d1xVV7r/z3x/35m5987MvVNu7rTc6ZlMMplkUieTxPQYozGJvfdeQEARFBALKKhYwA427B0r2FFEVAQERZFepPfezjnv3+tZa58DOk7Jze/eP353b16Hs/faz3rWsz6rffaz1l7HCfMwETARMBEwETARMBEwETAR+EoIOH2l2GZkEwETARMBEwETARMBEwETAUxCZVYCEwETARMBEwETARMBE4GviIBJqL4igGZ0EwETARMBEwETARMBEwGTUJl1wETARMBEwETARMBEwETgKyJgEqqvCKAZ3UTARMBEwETARMBEwETAJFRmHTARMBEwETARMBEwETAR+IoImITqKwJoRjcRMBEwETARMBEwETARMAmVWQdMBEwETARMBEwETARMBL4iAiah+ooAmtFNBEwETARMBEwETARMBExCZdYBEwETARMBEwETARMBE4GviIBJqL4igGZ0EwETARMBEwETARMBEwGTUJl1wETARMBEwETARMBEwETgKyJgEqqvCKAZ3UTARMBEwETARMBEwETAJFRmHTARMBEwETARMBEwETAR+IoImITqKwJoRjcRMBEwETARMBEwETAR+P+MUNmArp8vB63E/P/r8bi82ZH6R/LcGb/z7B+J97BM17hdzx+WMq9MBEwETARMBEwETAT+Kwg4YbMaVAhsts6PUiYjrz0QGzY5d0j//eQsXUmW0m3DapX0tFr9bQFbhwoQ7RaVpo4op1ZsWLCqb5HPLapg+fpdHDt7lQ6tSgmLbfasyLlVPlawiUJ1w0hXpW7809npzKPVJglqZijnSo/VkW8HY1TRRdYKSu6R/Iigyoco61AKDXXYlFES1gq2ts6MGjhLNIWB0qHjawRsEoN6GzQ77DbSFVNsNjpsIqmTFh0tIg80262wxwMu3LxD0JotJKZmdCKi7ss/nXd7Nm0GfhZVFlp/ZyTzzETARMBEwETARMBEwAk1BMvArAmTwZn0tSIkQihkYJePlrPzDglpB2IS7xG0cQ8ei0PxXr6BDbuOkZxRQLsxgNvHcWOoVnqUDpWYkBIhVTaVglAN+yHyct1upF1WWc0UjwCef38kJ2LvGtxH7BYaoQ8hEh0GLxL7tOkWbLZ240ITAklSFHS1yX5hFQWG0UJU5M9IzJ6MTlOUGNCIOjuZsWOohW1YLB1YJJtKVhSLpCBnwWo1iKBV4yxJy92HD2UBp6+m8m5fZ/xDd9LUKvE1oRKNolqwko9hEuEHzvBuv0lsOhRFi5EfiZN4L593hrjx+VhvUjOLHXrUyWP+2Qyw7FaLfvMwETARMBEwETARMBHoRMBJiIyQDuXVkcHdGHjVtxqp7cO1VXlXFPEyBu5aqw3fkAie6T6OX783ijf7TOKV7kP51Wt9mDh7GXUt4lPRh2hptNnUx06atCdG35dBusn4yLk9VZER6iBhyZkF+K3YRvTVNOV9Ef+OfNoNz4zIiKyEiVdGPDSiByFcyhskvi6bIh32tMUWkW222VQ8EReyZ9ejPEtWTdIeIiyKgOoEBCtJU9KTePa49nyKTiEjdo+a2NmMjaZO3qbxNzxAEq/BwMuuU/JxISGdvuP8WBV+hKYWSUUfIi9Iy6crGdt19DK9xs5h+8lYZZtd/tC5m8xZtZ/EnHJ7EJYOKxabTdku9tnJU1d9Iix2KEwdMc0TEwETARMBEwETARMBTai6DOx/DRJFLOxsyxhwr6Y/4BfdBuH0208JOX2L1OJK7pRWceRqDqsioqlpaVWDb0V9E1sPncZ1wUomeAWwLPwgGcX1iiTJgH07qxy/leGMn72Ieau3ErhxN2sjDpH3oEyZczuzEE//dWw8eJGqlnZK6psIO3CCpVsOkJpXrNKIS05jpv86th+PZcvR84zyXIz70i0kZhQaBEBoQgcdtg7aZHoMKKxtZWtkDNPnr2aCVxDuC1dx4VoSDRYb4ZHnmBm4kYz8MsUgrtzKJmDdHg6djqGhtZMoqlk/mVrr6GB5+G7mh2zj0KVUZgeGM9krmH1R8dRZtPdNiEhBdR0hO44zYe5qxnsGsybiJIUVLYrACBaNVhsXk+8ze8VWxngFMc0nkE17jlLV1Mb1+4WMmbOezZFXlLyQ23t5JQSHHWTC7CVM8ljI5p2HqaioVbidjE1lhM8mjlxJV/lttVg5l5CGy/x1DHEJYFbQRs4m3qVFChfYdewC7oFbOHwxleDww4ybGcDSsAMUVdWp+wKkTVxtJqPSeJj/TQRMBEwETARMBAwEnOxrgGQwr2hopKCqhsKaOgqqaymUT1UtZfWNtFqtjkFc/EUypiZmlvKHHuNx+k1vnh+6iBkhx4mIucetkhoq2qzK21FY20g/t6U89eEYZgaG4bxoIz99Ywg9xvlS0dpOUm4xL37hyhOv9Of9wdPoMXYO//bKQP7Qczwx11OVmbtOX+Nr//Eyg92XKhKWlFPIh8PceLrHOI7EpSiZkN0n+NrPP+IX746m25Ap/Orj0Xzt2c8YPCuYnNIaJWMTL5WtTdle3NzO2Hkh/NvzH/PReF+mLQmj13g3Fq7ZTl5TBz2m+/O1n73N8at3tP690fz0jS8Y57WE0lpZmSSumna1dkl8RRUtbTz/0TC+9ezH/HmwBx+NnsuP/9Sf/3x7JJujEhWhyS2v5qMx8/jxmyPoNcGPnuPn8/2XBvPppMUUNbaqtVH7LtziP1//gt/3mMiE+ZsY7jafkTP8SMkrZfelRL7+5EcMnrNW6TsVf4sXekzkydcH0WP0bHqOdKPXMBfOX76hzPNdu5+v//ADfDedVLit33+aJ98cxsufTWGEWwB/6D2F777Wny0nryrvVH/3QL72m178vsck3u4/jZ+8OYxvPf8FizYdoLZFfHCGq9AkVBoL87+JgImAiYCJgImAgYCT8jrIdJENfJaE8s5no+g10o3uQ13oPsyZDwdOYrZ/CIWV1WpQ1lOB4u3R00Ohu07y+gAPfvTmGL71fF++/tRH/Oa90YTsvUS1xcLe84l8+6VB/L7/XNYdu0Hgjgv85K1R/PtLn7HjZCxLtp3C6dl+fDg1mCqLlWv5Zfy6z1x+1WMq566nKTO3RF3H6fuv0sc5UJG0xKx83ho4g198OJFDsbeVTPCOEzh9txsD52ymrL2d7Zfv8N1uk3nm0+nEJN/X2VULqvQk1t3iKt4YOB2nJ//E0Hlb2B53h6OpWSQ9aKK0A94evxCn//yA4zfuqbhBu6N54o3+jJy9jKIamZCTadIORUREY2lrG799bzjf+WMfTqRVUdRuwWP1Qf7l5WF84b5akcdtx2L45nN9eXP0QqqsVu5VNtBtXBD//tpQ1u4/Q5XFhv/Gwzj96CVe/GwWocdSOXIjg9h7VYiPaPPZazj9+3v099pAbr2VMT4bcHqyJ9OWH6LaalWfxKwiMrL1uqi5oXtx+te38NkcTV5tO70mLuD//OYzwk/Eq7VbwQev8M+vjaL7+Plk19TzuecqnH7ancW7Yqlu78Bz0wn+6aUh9HX2J7dck1LTO6WrkvnfRMBEwETARMBEoCsCespP1i5ZIHTbXsa6+TDZO5BJ3kuZ7B3EJC9/VoTvpqSmzjGWyiJwWahe39Ss1u0UN9o4eimZRZv28dF4f/7vs4P46dsTSKuoI2jLcf71pcH89KNpfD5zGV+4BdDPLZBp/us4cOEms1fu5Z9fHMqkoN3KrqzaJp4e4MNvPnHm7A1NhLadvoHT91+jn9tyJXOvuJQPRnjwqw8nExmrPUihu07h9L1uTA3ao2QuphXzfD8fftdjMqdvamKm+JSx6Fv8LZsPn+Wd4XP4eXcXvvHCEP7jrTEs23aa0sZWekxYhNNP3iMqIUfpW304lh+9NZyxs1dRXKUJlZ2MyvRhcWsbv3l3OD94ZSA3y/SU4M7jCfzbyyPoNnIBDxqbCQw/yLdf7MvIeRuVzhqrjXGLt/O9V77Ae+UW5QG8lVPM6FlBvNDLje+9PJbvvDCSAS6hZJVUsPdiAk5PfMCQOWEkF7XTc8oyvv7H8YRGXlf6Hv3nE7IHp++9ybxt0STkVvDmoFk88cYEzidlKtETiYX8sqc7z38ymdTCUvrNXYvTTz4i4pz2DG48lciT746j5zhvckorVRzxTZoOqkeRNq9NBEwETARMBP63I+BkXxAjpOBvHeKFUX4px2hq43x8Ct7BW9l5Jp4b+TUkljXjs+U83/h9X37bfRKZtc3suZDKv7zQj6f7zmF/agWJDRBb2EHkjSySC+oIP5mA068+5rnPXdl18jL+20/xg3em8dterpy9lq5MOng+HqcfvspLg+dwKCGL0GNX+HX3CTz18TSOX9aEatXOk8obMyVgl4pz+W4Rz3/hxdPdJ3EmUXuZNKHS65myiys4l5zFweuVrLtQTu+5e/jGCwN5s68ztwsr+XTKYpx+9glea05yLimHUf67+M7LQxgzO4TSWsNDpd5O7FC4lCsP1Qj+5fl+7L5RRHxuLUPcVvKd5wbgErSf2g4L+88n8o1nPubVQR7ceVBPXEYlrwyey49fH8C+01eobWvnyr1sjibksyu+HK8tCfz4PVe+98e+7DxxkQOxyTj98F0Geq2ntAlcFu/A6UfdGe4bxp2CapKLajgcl8jdrDyFgW/oPpx+0I25YUcprW+lz/TFOP2iF8t2nKOo1sKCbRf4xvOD6D8lgIqGJgbNCcXpye6ERyUp0rQpKomfvDuOXuPmkFtWoXTKG5d6wlddmv9MBEwETARMBEwETAQAtbGncCT5CGGSj5An+djDNVL2K/nW987fzOSZD0byL8/04lcfTeXpntP5/stf8EZ/F3ZEXVNvqhU123AO3s9P3hnLf747lrdGLOC5XjN4pfdUztxIJ6u2hdELtvPjt8fxo7cn8vtBi/jn1ybxu15uXLiuPVS3MnN49fMJOP2yOz/6YDp/6D9XTS/+/K2RHL2QpOxZvvUITk7PMMFng7q+eCubpz+cwC/eHETUNb3OSk1XWjV1jE++z0dD3XnpMzf6zNzICwPm8bP3xxO47QTVrW0s2hrFP78wmK8/1Zvne83iqZ4zcfpND4a6BVFUY6yhUiuZ5D08qGxt49kPRvJPzw/gxWGLebq3J1//7Sf0HLuAlIIqhWdRQztj/Tbw/Zf68eoXs/jjpx585w9DmbFkJ3VNrZQ3tTAreDNPvT+E3s5L+WByEE90G00f1yXkFZex7cwVnL75DJ9MXaDKJjmjmF5jF/HdP/bl6U+n8Wyf6bzYdxLHL1xVNnku34yT02/xWLVTXR+6fIff93DhyTdH8u7wufz7n4bzbC83Tl/VHrxPJ3rj9E/PsfH4DaV/TWQc//rHL+gxzIWcYv1GoL1eKIXmPxMBEwETARMBEwETAYXAQ4RKUyUDGQd/kle75GOnW/KtCVV1i4XYlPtsPRrD8q3HWRlxnN2nLpKama+ImX37gNoOiLmZxtZ9JwneuIc1248SdTmByoZmqjosnEytZnNMDtvj7zM7IpmvvziOFz6bye3scjWwN1gsXE/PJXTvGTYcOMfZqylExyZxPOY6hRU1SuZeXhHbD0aRmJal7CuvqSc69ibHYq6phfayTYLKn61DrX1qaG7hYnwioVsPsWjNLlbuPMnJ66lUturF9A/qW9l3IZnVEac4EH2Fswl3OXjuKldS06lt71BUSja6VAvdAfFQPfPOUL7/Qh/8I86xau9Z9p+OI6OgTGEhaQsZKW1o5/jF66zcdJDlmw5yLPYWRXV6wbe8bZeSU8DWI1EEbtpPwPp97I6KJb24UtmeWVJOxJEoLifdUWu3JKP5FfXsi75C4OYjLN1yhBOCa22jymxKeg7bD50iMTNf2SsTkQmZRYQdOM3itbvYsD+KxMwiZZdsrnr5ZjLbD0eTWVylijzrQQXHzsVx+Xoydc2tasNR+x5fCmTzn4mAiYCJgImAiYCJgELgLwjVX5Aqh9/KTqi0hPx/SPZRQI2NxLvstPCohLrOLalg6Ax/9VZcr8m+/KG3G99/aShzVuylVfZGMvZXemxkwwb7nlJ2GZtVqJzE1If4pCRE22vfk+qvT3IKUfpbh+gSciIfRaoMD9Xvu/XlJ893515R40PRhYtaHYzuoVuOC7Hmr1uk97lyCEteLELC/kYMtYtoZwy17UXn5SNnslO99rTZbyj+bL8wsFM1wE5Mu9wzT00ETARMBEwETAT+tyOg1lDJMmOhEDJgCg2xf+T6UWoh1/aPDOciq66NgVZPqz3s0bJ1WIz9i7S2rnobG1s4eDKGhSvDmbM4lOCNu7h88x71TS3KM2axdqg01LodUa62HJfNSOUj63k0rZBNKbUXTTbvtGBVP2cj1qkrte7HIvKKbAkZkZ3TNSmRt/Vkkb3atNTQa9/hVGMidreBVbZd0FiJZjttE5l6i4W1Ow8RvHE3ZbWyVShYOmTfK22y5qVWrDYrHcg6LrGrA4tFdkvX+dDoiMnGmXypX7eRn9IR++w/09OGkEarTTToMnBU5C7gSvQOi+RZ6xOI5Lb9o9GxYZGtJGQneSlJe3yVthAt/bNAHZK02gDWkZJ5YiJgImAiYCJgImAiYCBgLEr/xwiVjLFdPzIgd+7zqO9YZY2SsYu4Ig1yrRZvy8CuPU5CMkTavgeWnHdYbbQJudB3tHm2djU9J9KKPFnk7UJ7NJlu06O/StnQqX9vTudHGysh7YrC6Gu5p2mI2KreWBRyY+nQpE+xDdEoO8MLIdLSQroQMqbyphNT6SrbLXp3dtlt3WqXF/tstMlP4ai8WsGif0RHaFybQfTsJM5ilbzpfHbFq10IkcJd9AmraQeFsQ63kzqjPBU+yiMmu8dbhaxJHMNetaO8XpQvDjONgiZ3jp/YUZ5FTS5VKUlcQUORMjmXUjcPEwETARMBEwETAROBrgg4dforuromNKHQP9li94HI/U5CZfduOKiYIhzyg78d+qdbrPKTMCIvv9vSCpY2NbhLPBmjhYgZzqau9ijyICnKR7wy8rGTDfW7d3bipLZuUFKasMlv4ak4YpEmAfpL7DZ+x8/wsDjWAXX5/UCVO9Gtfn7HIC7qVwSNH1kWQqGm0Wx0GETMjo8mZUaakj+lTNFJOhRREgzkd/8kP/IjxkIsDXJoN0albcGiSJf8DIzIiGwX4mPT3ixNDHVh6Dxr75Xo1gRXyJeQSPGq2QmYJlfKGyZpSUT5Fmal8iy/OSiePYNwKSx10WjiKliLV0zooEmqHqq05oWJgImAiYCJwP96BBweqk6q5BhpjekeY9rHTlL0OKyuOr0awlRETqbENKHShEvwlVG7QxEqOVfOEgmSYVl+M0/IhxrgtUdHLiWuQZWUnKJIQhYkgiN9u51dpgENPY5StesVjeKpsT5MFpQNQhOERDjiGnoNaqfImQQpw8RGIW4SYOAieVP5Mrw6RnSRsypSo+MYGdFeKEcuOomNMsAgbJKC8rSpH3rutNlBFA0QlEfLYEbKLuWBEvzEWLHL+Ciya3iqHOAYjEll3E4kdWEI/vJRqh22dtGnMtNVkXluImAiYCJgImAi8L8bAbUo/a9DYCcX8v33jr8la7/393Q8fP8fSdUR4+8JGyb8PTGHPnXSRbrLqZYxFP5NctElkl384QQ6r/7e/U7Jf+DMrqzLt/20a+zHhXW9/9C5XVi+zcNEwETARMBEwETARKArAn+HUHUVNc9NBEwETARMBEwETARMBEwEHoeASageh4oZZiJgImAiYCJgImAiYCLwJRAwCdWXAMsUNREwETARMBEwETARMBF4HAImoXocKmaYiYCJgImAiYCJgImAicCXQMAkVF8CLFPURMBEwETARMBEwETAROBxCJiE6nGomGEmAiYCJgImAiYCJgImAl8CAZNQfQmwTFETARMBEwETARMBEwETgcchYBKqx6FihpkImAiYCJgImAiYCJgIfAkETEL1JcAyRU0ETARMBEwETARMBEwEHoeASageh4oZZiJgImAiYCJgImAiYCLwJRAwCdWXAMsUNREwETARMBEwETARMBF4HAImoXocKmaYiYCJgImAiYCJgImAicCXQOCrEaouv5Nrs/927t9K3JC3/cUPClsB++cxChy6dUyLIf0YyYeDVDz5J7p1XIcqJSlX9qPruT2s89sRz3Fiv2fY3SW649RmkWT1xy7u+HZIOUQeDhG9/+Ch0tCx1amKpvP8WA0OIRuIjUZ52IMfimkPVBg+VluXQAOLR8tXVQ5DTOmzp9sl6j90KpHBbnFDaxslFZW0t7c/FFtLSZCkI5+Hbjvy+1BoFxn7qf1b5LqWhg6X/zq0q5xOtWuInHe9tjrMeih9x4Vd3o5RZ2l01eIQf0R71/Cu54+L+7gwe1vpGrfrud26rmFyrluXLv+/JuOAwZGwltfx/1KjtkVjrDF0RFTC+kr+W7E9VEJal9x59NM1FR2za4iW70T84Xv6ym6zvReyX+u4ImPXK9/2PNjt0DqMcNX25NweQ5/peEaYith5v7GtjZLyStraOzpVOeJ3xnTcVFF1uCPMOJHQzjtK0LC3M/TROA9fG3l3KLLH68REyTvuPxL+sDJ95egrJJLIW1TZ6vKVa310nsm1XdZ+1/79cHp2M7rGlbC/dnTe6xrjr0nbwzvT7IxvvyffdivsYZ1SnWf2e53fTe3tFJVX0vKYvq4znl13Z0inBvPsfwKBr0SobDI22AySY69HFqhvaSOruJSbWbkkZGSTWVRGi1EnRb7DasFqNBy5BukcOjuIwvpm7hYUUdPQ1NlWrDZstg46sNIMtHWpM5Wt7aTmPeD6vUwSMnLJKq+iucNI0GoBazvYrHTYdCrSFVqMTlisF1UWmxWrzaLGX90+rY68yX0ZstVALmqNEV2ZrnSLfmNIsenbVpsVm9xT6YsGDZB0/cp0AQ8rFquWF/1inzJA4tg6sNmsKh/l9U1UN7XQbnCDe4XlhB+JITYxA6sEWq3qI/YIipKGECWJr1BQyQt+8lFQgFXLWC2tClepbBJX7BBsVVpGXm0WybAgr/UpM43aabVasEn6KiXRIMgqC1TWdbYFCwMfJSqZlpQ0udBxDZMUBAohHdV+rSqb2GBTdja1trNm1xHcfQIoK6tQ9UTyJpa2Kit0/uz4G3DrzCtsbAoCjY+BoWG5HUMpQ6tV50XKJj7pDnmllSp9wVZhYrPZq4MqVw210qrSsil8ZFAwUJNylfpv1enrymDHVcpH0hRMjXprbcdm7cAiJtrLTr7VtaQtf0ZeJNzeawi0ygx9IrlobGunsV3XfJWOzUZ2fgFFxWWqHoqNgq4MXhLVyIWySa7kWrUhSVvSEdVippwqciDtoEPhoeqy3DBsUrmXai1Fb5G2pes4Rt6k3Axxo1zE4nYUuiqy3BXbIetBOTdTsmkzErHZ2rBKugKKOgQPXS66Rup6IeL2dCQ3kkKbFe7nFVJYWqbiiIZ2sdFutz0PSrdc2Ou44CR50D2D6NL1prMd6XLR9+WepK8slLx3tEGH7peUVbZ2ZY+97kpfp8GVti3pWGhtbyds/3Fc5iympKxK6ZL+w14XRY+UoOSxua2d1tY23S90SJ2zkldYTP6DUjqMzIlcm8JdrJL0xFbd70h2JVQ+0gbkRNmuylrKyl5XjDxIf2f0oRoB0WPUQWW+XGjspA6oumkXUAnpui92qmCblKHUpXYs6G+bTeqDzdGPZxWWkng7g3ZLm861stPo41R/LHjoEpc6LVfaAkgvKCU58wH1rZJnOVRONZZGX67LS/quNtUGVZ015KQtCgZSI+Rb1V7pV6TPF3tlvHFgZSQhkUTa6FMkL6JTcJMiEUt1CRryRvyWtnbCDp1i6pzFPJC+To6ufZ2Bn9JtlIOyR9nVqcs8++9H4CsRKjFPdf72hmSDtg4rIdsjee3TkTzV7XOefPUT/txvBsHboqhvkkarip12aTCqwsh/C+1WG6XVTZy+dpehs1fRrf909kfF6Kqq+ILItSONqq1LZxmf/oAJ89fxu/eH8uRLPfnlm/15vd8U9py6rCqoap2PwVFpk39/45AGbYxKytZHRaXhy4Dw6KF0S8VWmZVm8vhDotuPDsHQftHl+25hKeNmLcN//X5qDVV7T8byy9d647l4PU0ND6cvVw+HGMrUgNdFseNUd9xdbXHckhMpr46H8yB2anKmAFCdje6QHorpKLuHQ40rKX/VwTz2rqoPKi9KTlKUjqfTjtzKBoK3nuTs1SSlQJWF0S3au0iHZum9jc7WEWaciGaFexcAZJDpiqHcl7A+Iyay60i0Ip2P6lFIGIOO4pePChjX0nl2WIQYCgnpkugj8pLTztxqdB8VFyqlO/OHI6usqkzpwVaRM+DAqQscOJfksF9SDw3bwf7IM7RbVPeOkMhHDykn/eBjYNVVwPoIUeh6zyiPv5ZLKU+rtYMOqzHsGW1GqkWHGtQeH3PznsMMGzeLqroWlYLNJjREHog0EXrEBHXZFUv7fRm85Fi7eSeHjkXT+kg9t8uJ2OMtkfCH8ZJ6IyHafocGdSL3FI6WDlAkRxrXw5rlwVNr7NRrryeFlfWsijjF6Xhd5yVq17rWVVPk2cvsOXrxIQO27TlCxN6TNDbrnHeV14LSxtrVA+9DEY0LKSdJU+IJebXXCbmtdAn+Qv6MQ8kaERSJs994xG4JtufRLmL/Fr1tQoYUAZf6YlUkWO6v27qHkZNmUl1fbxf/i29FVKwS/+HcLt+0E/dFoeSXVqs4YmbXQy5ljNL56cBiaVd1VWTs5dtVXp/blNyjdUIQseP2l3H+sm7pku806H5BMf5rIjgec80R3d5MRaqzptit6No/O6KYJ/8DCHxFQiWNSroJeUKUIQfq29rxWr6F0XNWMD9kM1MXb+BfXhrCD14ZzLGLyUifJRVABj2paMLkpVJUNncQHHGWX783Aadff8JP3hjKmr0nlZx0m/I8iHSc1hYHibmeUcCfBnrg9N5jVVQAACAASURBVItPeHPYHBatjcB37Q5e+mIqrv7raDLqZFVrB7HJ9zh2/gox8UnUNerhUrww9/NLiL15l+LaNtILyoi+kkDC3RxaVIehCZWoScsvIfLSNY6cv8zVW3eorG9wVOT8smqiriZx4NwVrt3OMDwkeqCxl2FOaTXnbtzmxMUbXE/NoKalnarWNq6m3iM1M0c94UuHfjevhIS7WZTVNtDYbmX9oYv83199xAu9Z7Dv3C1y8ku4frcEz5BDHIlJwWKxUVVTz42UdNJyC6lta1eYlTe1kHQ/j8S0bKrrm5QZDa2txCbd5cD5a0TfvEdtq9F0jdaZXlTB8dibHD1/hWuJqVRV1io+KfnPKargWmo6GYUltEkhKnz0o6Z+QoaWdohLuMOJ83HEJadR0yxPjvpISkvnSPRFEm7fV7hJuHR29c2t5BSWUl7XzLkr1zhz+SrFldVKRg1AEl06Q2PkaGhqITElnZ2HzhK29wJZxbVGClBcUUV+eQ2ZpVUcv3CFuJu3aWyReqmfdkWwoq6OqMtXORYTz7V7ueRW1NKkPCaQm1NIWWW14ym2uLKGguJyGts7EAS/GDODHZHnFbkSXfdzCjl27jIxCSk028mUmCrtoLWDSzeSOXb+MtdT7tLU0qayIfVeORXVE7hGR/J5I/kOx89e4lLibe4WlFHV3KHkSmvrycorcAwITU2tPCgqprq2SuVbpgLibtzkWNQ57mXkqzDxBlrUU7BYor0L1TUNjHRdSB/nZRyLv01qVj4NHRYu3bxN4p0c7ZVRsVEYnr58jZPnYimpalShoikzv5DyhhZu3rnPqXOXuJ+d57inWxRk5hZy6uwlLl65pjCQHDa0tXM/t4CKhjYuXE/mWEwcOWXafhnolK9H1UGpV50PFi02uJ6cpvKWfPe+gwhu3n+M4RO9KK/R9Vr3DuLt1UPZg/JKCitqyS4q4/iZC9xIvafKpLiiRtl9+XoS9eK9MYhA7I0UUu5lK7yFmiXdzSTq3EWu3rhBZZUx4IpnLP8BJXUtXL19n2PnYskt0feS72YSeT6WxIxc4yHOqLOg2l/kuTiu3U5X99S4btQRqf/SQMQDkV1YRFl1jaOcOywWikorKSgpU3ZKvTkRk8Sq7VGk5DxQ+ZHIou9BeQX5lTXUWCAxI4vk9Dwm+KzmiwkLOHElhVsZuTS3d3D1VjpXbuXRqJs9pXXNnI+/xemL8WTlFdFu0d4SSTCvrIoTMVc5ERNLSXWdasfisVGea2WRftYsLqkgv7yKRsOzJB6zB9X1ZBQW6zpo1b5A6evrWttIy86jqV315rS0dfCgpIzy2lrV5qqamskuKqWkuoGoy9eJikum0ChjwcompN+iSZ2YsG77fkZP86ayQUYIqKxtID7xNsfPxnDyYjz5FfUKJ4UzUFrbgNTrc5ev4bowhJkBYeSXd/YfuaWVnDgfy9nYG9S0aBuFGNvJnv0h0k4Zs4vLORVzlXNXEygqr1Lla0BL4r0sIs9cJP7WbW2D9AktbdzPK6asvo0zcYlExyZQ3WKl2Qox1xI5eSGWvFLtgZLHm+raOrLyHlBeV09hSYVqT1kFRVTXNahyL6uoUvLShx2/EMflG7eoa5Ya/Bc8XYWZ//77EfhKhEq5eNUTiZAimaqw0W6xklNWo6blxPxy4Km+c/nWq0MJ2RGJzMRJpdOsXXoUXQWb2zqIvXmPBWGHeebzWfxnt5FsOnBGNTQHoZJYxvSdOLv8NhzC6YnXeWv0YhIKaxxo3XtQRdJd3bndyCpk5MJNvNBzEi9+OIoXu49j6IxlJGU+UPJzl27mqbfH0W9SAG9
Ejercicios
<p>Primer ejercicio: </p><p>a) dibuja tres ejemplos de ángulos consecutivos </p><p>b) con el transportador medir los ángulos y anotar las amplitudes en cada ángulo </p><p>segundo ejercicio:</p><p>a)dibuja tres ejemplos de ángulos adyacentes</p><p>b) con el transportador medir cada ángulo y anotar las amplitudes en cada ángulo</p>
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