Características de un vector

Todo vector en cualquier espacio posee tres características magnitud, dirección y sentido
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[/img][br]
Leer por favor del documento pdf las páginas de 2 -5 para cubrir el tema
Precalculo de Villena - 01 - Vectores
Pon a prueba tu comprensión del tema

Informazioni: Características de un vector