martes, 7 de octubre de 2014

Metodologia de la Investigacion


La metodología de la investigación supone la sistematización, es decir, la organización de los pasos a través de los cuales se ejecutará una investigación científica. No es posible concebir la idea de “investigación” sin pensar de manera casi automática en la serie de pasos que debemos cumplir para otorgar seriedad, veracidad y cientificidad a dicha investigación.
Existen diferentes tipos de metodologías, y responden a maneras diferentes de abordar una investigación en el área científica.
 
Así, encontramos dos grandes clasificaciones: métodos cuantitativos y métodos cualitativos.

  • Los métodos cuantitativos son característicos de las ciencias naturales y exactas, porque buscan resultados numéricos, que permitan establecer estadísticas, porcentajes o variaciones numéricas.

  • Los métodos cualitativos son propios de las ciencias sociales y humanas, porque se centran no en la cantidad o numérico sino en la “calidad”: opiniones, experiencias, testimonios que permitan dar cuenta de actitudes, comportamientos, hábitos, etc.
 
 
 
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