lunes, 19 de enero de 2015

F.O.D.A.

La sigla FODA, es un acróstico de Fortalezas (factores críticos positivos con los que se cuenta), Oportunidades, (aspectos positivos que podemos aprovechar utilizando nuestras fortalezas), Debilidades, (factores críticos negativos que se deben eliminar o reducir) y Amenazas, (aspectos negativos externos que podrían obstaculizar el logro de nuestros objetivos).
La matriz FODA es una herramienta de análisis que puede ser aplicada a cualquier situación, individuo, producto, empresa, etc, que esté actuando como objeto de estudio en un momento determinado del tiempo.
Es como si se tomara una “radiografía” de una situación puntual de lo particular que se este estudiando. Las variables analizadas y lo que ellas representan en la matriz son particulares de ese momento. Luego de analizarlas, se deberán tomar decisiones estratégicas para mejorar la situación actual en el futuro.

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