PLANOS Y EJES DEL CUERPO HUMANO
El movimiento humano que se da desde la posición anatómica tomando lugar en un plano (una superficie plana) alrededor de un eje (una línea derecha alrededor de la cual rota un objeto). La posición anatómica es el punto de inicio el movimiento.Los músculos crean el movimiento de los segmentos del cuerpo en varios planos que dividen el cuerpo en diferentes partes. Los tres planos específicos son perpendiculares (en ángulos rectos) entre sí. Los tres planos específicos son:
PLANO SAGITAL
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) 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IMAGEN DE LOS PLANOS Y EJES DEL CUERPO HUMANO |
PLANO TRANSVERSAL
PLANO FRONTAL O CORONAL
PLANO SAGITAL
El plano sagital, también llamado plano antero posterior pasa desde el frente hasta la espalda del cuerpo, creando un lado izquierdo y un lado derecho del cuerpo..
![](data:image/jpeg;base64,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) 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IMAGEN EN PLANO SAJITAL |
PLANO TRANSVERSAL O MEDIAL
El plano transversal divide el cuerpo en dos segmentos o iguales proporciones arriba y abajo.
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IMAGEN EN PLANO TRANSVERSAL O MEDIAL |
PLANO FRONTAL O CORONAL
El plano frontal también conocido como plano lateral atraviesa el cuerpo de un lado a otro creando un lado adelante y un lado atrás.
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) 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IMAGEN DE PLANO FRONTAL O CORONAL |
CENTRO DE GRAVEDAD
El punto de intersección de todos los tres planos cardinales es el centro de gravedad del cuerpo.Cuando todos los segmentos del cuerpo se combinan y el cuerpo es considerado una estructura sólida en la posición anatómica, el centro de gravedad se ubica aproximadamente en la parte baja de la columna lumbar.Si las partes del cuerpo se mueven desde la posición anatómica o cambia el peso del cuerpo por su aumento o disminución o por llevar cargas como pesas, la ubicación del centro de gravedad cambia
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IMAGEN DE CENTRO DE GRAVEDAD DEL CUERPO HUMANO |