Como ya indicamos en temas anteriores, [i]GeoGebra[/i] es mucho más que un programa de geometría dinámica por lo que constituirá un excelente recurso para estudio y representación de funciones.[br]Para obtener la gráfica de una función [b]y = f(x) [/b]basta con introducir la expresión a través de la línea de comandos.[br][img width=202,height=30]data:image/png;base64,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[/img][br]El programa le asignará un nombre, en este caso f(x) cuya ley de formación aparecerá en la [b]Vista algebraica[/b] y su representación en la [b]Vista gráfica[/b].[br]Obtendremos al pulsar [b]Enter[/b] la gráfica de la función:[br][br][img width=320,height=237]data:image/png;base64,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[/img][br][br]En ocasiones, será necesario ajustar la escala de representación para cada uno de los ejes o[br]realizar acciones de zoom para lograr una mejor visión de la función representada.[br]Para conseguir estas acciones, disponemos de las opciones necesarias a las que se accede[br]pulsando el botón derecho del ratón en un lugar libre de la [b]Vista gráfica[/b].[br]Aparecerá el menú siguiente:[br][br][img width=202,height=185]data:image/png;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCAC5AMoDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD1Vw8t3ODPKoRlACvgD5QaPJP/AD8XH/fynD/j8uv99f8A0EU+gCLyT/z8XH/fyjyT/wA/Fx/38rP1fV5dK1DS0aJDZ3twYJpSSDExUlD6YJGKxbbx2Fh+16hbCG2e1uLyMRKWYwxyBFOc9WznGMcjkUBY6ryT/wA/Fx/38o8k/wDPxcf9/K5d/Hgez0y5tNFvZVv7z7NgmM7OM5yrEE+gz2Oa0bDxVa33iOfQTZ3Vtdwo0g84LiRQQMjDEjqDyBwaANfyT/z8XH/fyjyT/wA/Fx/38rltV8WatDc6g+mWWnNZaZKIJnvbryXnkwGKx9uh/iPJq/8A8JZG+rTabBpN/dSQQLNLJAqNGoZNyjdu5J6DH8qANryT/wA/Fx/38o8k/wDPxcf9/K4hfiFdPpUDWmnTXd9JqAs5VaNVWIn5gMK5ycdPm7HOK0k8cwC3jP8AZ97e3DyTgw2UG5kSJ9rOQW6Z9Dk+lAHS+Sf+fi4/7+UeSf8An4uP+/lY0/i6zttfs9Hms7uNr3AguHVQjkjOMZ3e3TrW9QBF5J/5+Lj/AL+UeSf+fi4/7+VLRQBF5J/5+Lj/AL+UeSf+fi4/7+VLRQBF5J/5+Lj/AL+UeSf+fi4/7+VLRQBF5J/5+Lj/AL+UeSf+fi4/7+VLRQBF5J/5+Lj/AL+UeSf+fi4/7+VLRQBF5J/5+Lj/AL+UeSf+fi4/7+VLRQBBJEyxOwubjIUkfvPar9uxe2iZjklASfwqpN/qJP8AcP8AKrVr/wAekP8A1zX+VAFUf8fl1/vr/wCgin1H/wAvd1/vr/6CKfkeooAoa5o1tr+kTaZdtIsU2PniOHUg5BB7Hiq8/hmylnhlSWeAwWDWMYiIAWNsc8jr8o9vatcGlxwOR0HagDlrXwBptnYrbw3t6kq3i3guVZFfeo2gYChQMccCpdE8DaZoOsHVLS4unmKyIFlZSoVyCRwATgjgkk10mP8AaH5UY/2h+VAHN6v4H03V7yed7q8t0uyGu7eF18q4IGAWDA4OOMrg1Yk8I6bJBqUAadItRt4reRVfHlrGu1dpx1x65rcx/tD8qMf7Q/KjpYDmdO8CaZpiRrDc3T7LyO8y5QbpEXaM4UDBHUCiTwLYmOP7PqOo2cyPM3n28oR2WVtzoTjpnp3HrXTY/wBoflRj/aH5UAcwPAOlLr6a0lxdieOZJkQuGUMq7epG45HXJrp6Mf7Q/KjH+0PyoAKKMf7Q/KjH+0PyoAKKMf7Q/KjH+0PyoAKKMf7Q/KjH+0PyoAKKMf7Q/KjH+0PyoAKKMf7Q/KjH+0PyoAKKMf7Q/KjH+0PyoAZN/qJP9w/yq1a/8ekP/XNf5VVlH7mTnPyHt7Vatf8Aj0h/65r/ACoAp7Q2pSqwypcZB/3BTdJ23drLJMiMy3U8YwoHyrIyj9AKSXzBe3BhZFkz8hkBKg7BjOO1ZmkxeIre2lRp9Nj3XM74eCTJDSMc/f6HOR7VWtlYWhtzRpFNGEULnOcDrWdrOrjSIbVvIEzXEohUNMsSg7S2Sx4H3aswm8JT7bLbySZODboygDHfJPNVNb0uXU47Iwvbh7WcTbbmIyI/ysuCAR/ez+FKXQF1Gx69AsaPeCKDfG8nyTiYYUheCo5JLAYHNOfxDpqIrNLKGJYGL7PJ5i7QCxZMblABByR3FZGoaBc6tdRWdzDbxxxWzkSwW5WAP5iMq7Sfm+6cj0qSbwnJJZCGP+zYJfML74bV08s4ADIwbcGGOpPPTtSGdKCGUMDkEZB9aWmQoYoI42kaQooUu/VsDqfc0+gAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAGTf6iT/cP8qtWv/HpD/wBc1/lVWb/USf7h/lVq1/49If8Armv8qAKUmBPdk7cBlPz9PujrWFZa5Jc6fDcOtgHeJXIG7GS2PSt2Uus140as7gjaqEBidg4BPAP1rktNOrx6RbxtpWpZW3Qczwj+P0JzRcLHUafP9ojkfEPyyFMxZxgY9adfX0NhBG8qu7SMI44o1y8jHoAPz9uKh0lrhoZzc288Dee2FmdGJHHPy8Umq2M119jubVoxc2cvmxrKSEfKlSpI5HDHnnBoAdaavbXTmJhJbXAkMfkXC7XLY3cckHjnIJpG1zSUaFW1K2BnAMWZB8+TgY/HiqVxY61cz2t9IbPzrW4Z47YOwRUKFSPM25Jyc/d9veseXwnrL6VDp5urdkSKNRiZ0RXVyxJUD588Y3HA9KAOil8QaXDqK6e15Gbg796gjEexdzbj24po8R6YWlf7XALWJFZrkzDbuJIC469jz0rJm8N6lII7UNZ/ZoBd7JSzeY/nBsZGMDBbnk5wKnufD96NWi1K2Ns7QLCI4ZGKq21HRskA4+/kcHoaANs6hZDdm7hATZuO8cb/ALn59vWqqeIdJKRNJexwGYkIkzBWOGK9PqMCs2/0LUbi5naI2gju/srSksy+WYmBIUYOQQOMkYqle+FdYuLF7JLmAxOp2jznRUbzGfLKq/PkEDk4HPBoA7GijOeaKACiiigAooooAKKKKACiiigAooooAKKKKAGTf6iT/cP8qtWv/HpD/wBc1/lVWb/USf7h/lVq1/49If8Armv8qAKg/wCPy6/31/8AQRUlMH/H5df76/8AoIp9ABVW+1G206OFrgyfvnEcaxxNIzNgnACgnoDVqsbxHYXF9HpzQW8lwLe6EsiRT+S+3Yw4bI7kd6ALsGrWFxbC4W6jjjLmP98fLIcdVIbBB9qne5t432PcwowGdrSAHHrjNcdceHdXksHtltQYZmuGVGljeWHfjarSPn5epJXJ6CrUXhq4fT5UuLSFp5Hs9xZgxKxqgcZ+qn60AdMl3aySLGlzCzsu5UWRSSPUDPIpl7qNnpsJlvLhIV6/MeTzjgdT17VzlxoepS+I7e6SziSC3v1lVojEi+UFI6Y3l+e5AwOM1J4h0W9vbm9aGwhvRdxwrFJJIq/ZijZPXnnrx3HNC6AdKJommaFZozKgy0YcFlHuOoqpJrOnRSXkb3Kh7EK1wuDlAwyp98+1YulaBd2mtCe5Sd/LnmlFz9oj2OHJwNoXeeDjBOBjg9KNZ0C/ujqs9osfn3EkYjDOAJItiBgT2wVyPp70IEdGbq2ErxG5hEiDLp5i7lHqRnilkuIIVZpp4o1XG4u4UDPTOa5KXw3f3+uLLeWka2xkuFlZDGqmORWVSABuZuQSWPXoKjHhrV2htry8DT3Ymc3MUEqAuuwJGQXBU4C5wf7xoA7F7iCJ1SSeJGcZVWcAsPbPWhbiBpXiWeJpI+XQOCy/UdRXA6jYJaL/AGWbeOe6lNoYhLOrzQBXBKjIBYdTlRjrnFWr3w1rV7fSS+RFCxS5QsjxpGQ/3doUbjnHJY5yelAHZLdW7mPZMjrIGZXQ7lIHXkcVFbana3Nkt55qRQsSA0rqM4OM5zisHUdEu9RtoRbabBYBUnDQCRcEsUIB28fNtIOM+9JH4fuLnWob6bTYLe0+0mQ2jMjCPEJTdgfLkkjp6UMDqQQwDKQQRkEHINLWd4fs59P0Czs7kBZoY9rANkDk45+mK0aGAUUUUAFFFFABRRRQAyb/AFEn+4f5Vatf+PSH/rmv8qqzf6iT/cP8qtWv/HpD/wBc1/lQBVH/AB+XX++v/oIp9MH/AB+XP++v/oIrPh8QWE8kQTzxFO4jhuGhYRSseAFb6564HFAGnRzgfKTwO1FQ3V5a2MKy3dzDbocANK4UE+mTQBNz/db8qOf7rflUVtcQXkAntZo54jnEkTBlOOvIqXBxnHFABz/db8qOf7rflRtI6qfyooAOf7rflRz/AHW/KiigA5/ut+VHP91vyoooATBznYcjvtpef7rflRRQAc/3W/Kjn+635UUUAHP91vyo5/ut+VFFABz/AHW/Kjn+635UUUAHP91vyo5/ut+VFFABz/db8qOf7rflRRQAyXPkycEfIeo9qtWv/HpD/wBc1/lVWX/USf7h/lVq1/49If8Armv8qAKUsSzyX0DkhJfkbHXBQA4/OuV1mz8TjR4baK1guYbJU8yOCba12qEcKCMhsDoe469q60f8fl1/vr/6CKfQBS0nWbLXrBNQsJfMic4ZSMNG3dWHZh6VW8Q3dzbafHFaQztJcsIjNFA0v2dccvgAnIHT3IrSighgL+TDHH5jl32KBuY9WOOp96ezKigsyqMDljigDjruzCQiKws9SEKWgTTRHHIhjn3HczjjBJ2nc3BGabd2uqnz/Lhvjqhefzpl3eU8JRtoU/d67cAcgiuyV0flXVs+hBpcjOM8+lD1BHGW2j3lpdwzQx3uUuLQ5aV2ABT98cE+vWu0pAQRwc/SkaRE++6pn+8wFNu4DqKQMrfdYH6HNGRyMjjrz0pALRSAgjIOR6iloAKKKKACiiigAooooAKKKKACiiigAooooAxdN0m8sNQ1u8nvWkgvpjJDbDlYhtA3fU46Diuhtf8Aj0h/65r/ACqrN/qZP9w/yq1a/wDHpD/1zX+VAFUf8fl1/vr/AOgin0wf8fl1/vr/AOgin0AFc54yWNoNJMzQpEt6pd54POjUeW/LL3ro6UEgDbnp2oA4e/vJ7a3g/sS4tpMW8peS0tvKRR5ke5goyQQpPTPrTt1/eWUaWl0Lu/WZ2s508w+XEFAkBkcAtnOAfUj+7XXm0hN8L8oTceX5QkLE4XOSAOg5xUxJPUk0AULF7I6RaG3329vhBGvKsD/dPfOeDWF4lS3Pieye7ms4IhZSAPeWnnpu3rwBkYNdZk55zmgMR0JH0oe9wWxw9/f3cV8yWV1HHp5MAlnjDRIq+UduCgLIpb/CrEmnXVzDpk5vGMmpf6JfSxRsvnQ4ZlPOCGwNu4jox9q6qC0htp7i4hQiW4YNK5YksQMDr0GOw4qbJ9etADI444YkiiRY40UKiKMBQOgFPoooAKKKKACiijFABRRRQAUUUUAFFFFABRRRQBiabaatb3+tzXtyGsZ5mazgPLIu0ZOewJ/h/Guitf8Aj0h/65r/ACqrN/qJP9w/yq1a/wDHpD/1zX+VAFUf8fl1/vr/AOgin0wf8fl1/vr/AOgin0AFc/4t+0eRpn2aR0lW6EihGI3bY3bafUHHSugpCAQuQDgDGR0oA4mLWJ5tUuL+G8a3ttQ+zhZm5WCItIAwDfKCdo5I7inSeItQhaKR9QR7aOV03xCPzbhRJgSbGxvUjj5CDnkeldkY4ypUxoVIwQVGCPT6UGGE7Mwxny/ufIPk+np+FHUGcjpV1erc/Zxqsvl/ab2WbKI74RhhenAwenX0xVWDxLqc800UOoArLBDLE8giZ03TBSdqDC/KfuksRxzXchEViyooYnJIUAmmrBCgwkMS85+VAOaF0AxNf8+1n0TbezZS7IYnaPPPlsQG4xyRjAx1rK/4SG/SKAx6klwtzBHJczCNcaeWdVPQdACeGyRtye9dkyq+Nyq2DkZGcH1pBDGu8CJF8zlwEA3fX1/GhAcXY6pMs11B/wAJAEt2u7lvt7BDuKLHtQZG0dSTgc4OMVZ0/X9Qm1WyF7MqpdLGPs0AQlGKZw6H94uTkhgSAMAjvXVG3gMYjMEWwHITyxgH6U7y4zL5vlp5mMb9o3Y9M9aAZzN/fz2/iW4txfGygmaBJLg4IiGxzxuyoLEAZIqpF4i1HzrOW4vFMDMqbYBHvlHmMokMbfMVYAYKHjk4IrsHjjkVleNHDfeDKCD9aDFEWRzFGWThGKDK/Q9qED1MLxBqdxZ3jxLqCWCRWbXEZZFP2iQHGz5uo6cDn5qx7fV72Oe7kW/zPLflH01gCUUxAsR/EMdfSu2eOOTb5kaPtOV3KDg+oz0qK4tIrmKVCPLaVChljADgHrhsUhnIabrur3FxBD59vAq+RGsUkyKZFZFJYKVLEkk4wcfLyOtQ2GsXlroca/2zsa3szNF5qozXUnmMDGeMnGAMD5vm+ldrBZ29tFDHFEoFvGI42IBZVAxjPWn+RCdv7mP5W3L8g4PqPQ+9NiOe0rWLyXxC9pd3AcS+YUihMbpHjHytjDow6HdkEnjFdLTBHGsjSLGgdvvOFAJ+p70+gAooooAKKKKAGTf6iT/cP8qtWv8Ax6Q/9c1/lVWb/USf7h/lVq1/49If+ua/yoAqj/j8uv8AfX/0EU+mD/j8uv8AfX/0EU+gArM1qaazjtL9JmSC3mX7SgPDRN8pJ/3SQfwrTpksUc0JilRZI3TayMMhgRyCKAOV/tbVgy3Fuwme9SWaCKRsKkYkRU2gkAnaSwBIyTjIpi6/eNepcvqEccUVlN5sclq6gSrIFG5Mk7hkDAz7Hmuom0+yuIhFPaQyIE8sK6AgLx8v04H5CozpGmGKOI6fbGONWRF8oYVW+8B7HvQBmaLrd5cw6r9uhzJp7DCiMRuwMYfBUM2D+P4CqVrr/iC5sROtjGTcRRyxE+WCoZhkKvmHzODxnbkjFdJaWFnYKVs7WG3DY3eUgXOOmcdahGiaSqTINMtAs5zKohXD855/HmgDnE1+9e7N0dRjWJbAho2tHGJvO2cpnduzgY9eM45pmlaxqpePSIPJt5EupYWkniLMAsSyZKiQ/NlsH5vy6V1DaRpjRpE2n2xRIzGqmIYVD1Ue1Og0vT7Uqbext4SpJUpGAQcYP6cUB/X4HKS+I9T1LSDdQTwWIiFoZFAO+QyMM7WzwOwGDnmprnxVfw3kvleTNbvBcyQOYDGu6PGMEtlx2J2gehNdE+j6XIYS+nWrGABYsxD5ADkAenNA0bS1leUabah5CS7eUMtnrn60METWYuBaRm6lSWYjLNGmxeewGTU9IBgYHQUtDBBRRRQAUUUUAFZev3M1tZQCKUwC4uo4ZZxwYkY8sD2PbPbNalMlijnieGaNZI3G1kcZDD0IoA5y/wDtNjfW1nZa5K+6/gEsE/7141YNwWznDYzg+lJZatqc1xYXM585biC4kFrbIF+6yheWbDHqe3U1tx6TpsVt9mjsLdId4k8sRjG8dG+o9anS1t4zGY4I0MQKoVUDaD1A9M0f1+AHIv4h1G7sdD1EpNZ7pJJLmP5Qk0ajngE8AZPPcVq+Hb64v9R1WWSd5IGaJ7ZCeEQqcY+oAP41syW1vLtEkEbhQQoZQcAjBA+ooitoLfPkwxx5VVOxQMhRgD8B0pgOm/1En+4f5Vatf+PSH/rmv8qqzf6iT/cP8qtWv/HpD/1zX+VICqP+Py6/31/9BFPqJ3EdxeOeisCf++RWXNeSsS6sNseDu3DPJ7DvQBs0YGBweg7mqOk3pvLZ9zbnifYzDoe4/Q0mqXc9i1jOhX7MZ1juQRyFYYVge2Gx+BoAv4HofzNGB6H8zXMnxHexM8/2Y3EUnnPbxRr/AMs0dEDMQCT1ZjgHjsaI/Et1NeQyRrYtZmylncrdDbvVgB85AwOe+CM8jIxQB02B6H8zRgeh/M1jaLr41WC+d4AhsmAJjZmWQFNwK7lU/pVWDVb1Bp15d6lAiX5RhbfZW2Kr/dAkAPzcj73BOaAOjwPQ/maMD0P5muVvvEl4dGiuxDFam4LNGouj5rqh5AARjk47AgDqRUX/AAlV4L57uULHpgSBliQAyfPE0hJJH+zjg0Adfgeh/M0YHofzNYs2t3dtpUV5c2dtBJM6iNHuiVZSMjGFLFu20KT+FXNG1IavpFvqAhMPnqSYyc7SCQR27igC9geh/M0YHofzNFFABgeh/M0YHofzNFFABgeh/M0YHofzNFFABgeh/M0YHofzNFFABgeh/M0YHofzNFFABgeh/M0YHofzNFFADJceTJx/Ae/tVq1/49If+ua/yqrN/qJP9w/yq1a/8ekP/XNf5UAVQM3d1/vr/wCgisubQWeZdl3IsROXB+8B6L6fjVLX/wDkMzf7q/yrPoA62ztFsrVLdGdwufmfqSTk067tIb6zktLhN8UqbHXOOPr2rkKKAOlk0Sxkihj8uSMQQ+TEYpWRkXIPBB65Uc1A3hjS3jCPDKfldWYzNufcQxLHPJyAc9iKwaKAOosNKttNeeS3EpkuCGmeWVpGcgYBJPtxUC+HNOSVGEcxjik82O3MzmFHzkMEzgHPNc9RQB0Mvh3TpoYYjHMiwRtEvlzMhKMcspIPIOOlKnh3S40VBakooQBWckYRCig56/KxFc7RQB0A8O2CwRxKboeS++OQXL70+XbgNnIG3jFWrTTLawsEsbRZIYI87QrnIyc9evWuVooA7AQ4cNvlOCTgucc+3p6DtUmD6VxdFAHaYPpRg+lcXRQB2mD6UYPpXF0UAdpg+lGD6VxdFAHaYPpRg+lcXRQB2mD6UYPpXF0UAdjMD5EnH8B/lVq1/wCPSH/rmv8AKuDb7h+ld5bf8esX+4v8qAP/2Q==[/img][br]Podemos observar que aparecen las opciones [b]Zoom[/b] y [b]EjeX : EjeY[/b].[br]La primera permite ampliar o reducir la vista gráfica. Las opciones que aparecerán al pulsar sobre esta opción aparecen en la imagen siguiente:[br][br][img 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[/img][br][br]Recordemos que también podemos hacer un zoom para acercar o alejar la imagen con ayuda de la[br]rueda del ratón o pulsando sobre las herramientas:[br][img width=214,height=83]data:image/png;base64,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[/img][br][br]No hay problema en hacer cualquier zoom ya que podemos volver a la vista por defecto pulsando la[br]opción [b]Vista Estándar[/b] disponible en el menú anterior.[br][br][br]Para cambiar la[br]relación de escala entre los ejes, al pulsar sobre la opción [b]EjeX:EjeY[/b] aparecerá un nuevo menú[br]desplegable para selecciona la nueva relación entre los ejes X e Y (por defecto es 1:1).[br][br][img 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No existe una sintaxis especial para representar de manera simultánea varias funciones ya que basta con representarlas de una en una, ocultando o mostrando aquellas que en cada momento consideremos  necesarias.[br][br][img 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xcPtRfQZJJ6ADuSeAKo2dnPeXK6lqabXXm2ts5EA9T6uR37dB3JYBZ2c95dLqWpJtdf+Pe2JyIB6n1cjqe3QdydWiigAooooAzE/f8AiaVs5W1tVT/gTsSf0RfzrTrM0cGR7+7OP3924U/7KYQf+gmtOgAooooAKKKKACiiigArL1n/AF2l/wDX8v8A6A9alZes/wCu0v8A6/l/9AegDUooooAKKKKACiiigAooooAztejaTRLlo/8AWRL5yf7yEMP5VejkWWJJUOVdQyn1BpXVXRkYZVhgj2qhoDN/Y0ETnLwboG+qMV/pQBo0UUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBkWn/IbH/Xn/7NWheXkFhbNcXD7Y19sknsAO5PYVkm8gsNRNzcPtjSzHQZJO/gAdyegFWLOznvbpNS1JNjrzbWxORAD3Pq5Hft0HclIAs7Oe9uV1LUk2uvNtbE5EA9T6ufXt0HcnVoopgFFFFABUV1OtraTXD/AHYo2c/QDNS1meIMvpLW4ODdSJAP+BMAf0zQBLokDW2i2kT53+UGfP8AePJ/Umr1J0GKWgAooooAKKKKACiiigCG5uBawNKY5JMfwxIWY/QCsrUb62um0V4plPnXSSIpOGK7H5wea0L/AE631GIxzB1JXb5kblHAJBIDDkA4GR3qjqltFFLo+F3PHdoiyPy2Nj9+tAGzRRRQAUUUUAFFFFABRRRQAVmaZ+51HU7bsJlmX6Oo/wDZlatOsx/3PiWJs4W6tWTH+0jAj9HP5UAadFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAYkNvDNr0Lyxq7Q2u6MsM7Tuxke+DTdA1O7v9Qv4biUOIAmUEeBE5ZwVDfxcKp/GprT/kNj/rz/8AZq1UjSPOxFXJycDGT60kA6iiimAUUUUAFZmoDztW0y3xkK7zt9FXaP1cVp1mL83iiTP/ACzsl2+252z/AOgj8qANOiiigAooooAKKKKACiiigArL1n/XaX/1/L/6A9alZes/67S/+v5f/QHoA1KKKKACiiigAooooAKKKKACszWP3c2n3QH+qu1Un0Dgp/NhWnWZ4i/5AF43Qom9T6FSCP1AoA06KSloAKKKKAP/2Q==[/img][br][br] [br]En las funciones representadas se podrán estudiar sus elementos a través de distintos comandos y[br]opciones disponibles en GeoGebra[br]Por ejemplo se podrán calcular los puntos de intersección de dos funciones ya que GeoGebra[br]considera a cada una de ellas como un objeto al que se pueden aplicar las distintas herramientas disponibles. [br]En este caso, bastará con seleccionar la herramienta [b]Intersección [/b][img width=32,height=32]data:image/png;base64,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[/img] para obtener las coordenadas de los puntos de corte entre la parábola y la recta representadas.