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[/img][br]Los cometas son pequeños cuerpos del sistema solar compuestos fundamentalmente por hielo y polvo. Estos objetos describen órbitas altamente elípticas e incluso parabólicas o hiperbólicas, lo que hace que en raras ocasiones se acerquen al Sol.[br]En la animación se representa en rojo la evolución del cometa LINEAR a lo largo de su órbita parabólica (excentricidad 1,000) en un lapso temporal que abarca desde el año 1999 hasta 2004. En azul está representada la órbita de la Tierra, lo que da una idea de la amplitud del recorrido del cometa.[br][br]La órbita de LINEAR está contenida en un plano que forma un ángulo de casi 153 grados con el que contiene a la órbita de la Tierra, también llamado plano de la eclíptica . Lo que se observa en la animación es la proyección de la parábola descrita por el cometa sobre este último plano.[br][br]El punto amarillo indica la posición que ocupa el Sol como foco tanto de la órbita casi circular de la Tierra como de la parábola descrita por LINEAR. Las esferas azul y roja indican sólamente la posición de la Tierra y del cometa, sin ser representativas del tamaño de estos objetos. De hecho, ni la Tierra ni el cometa serían visibles en la animación en el caso de que se representasen a escala.[br]
http://wmatem.eis.uva.es/~matpag/CONTENIDOS/Conicas/conicas.htm#parabola