[size=150][b][color=#0000ff]Διάμεσο[/color][/b] σε ένα τρίγωνο ονομάζουμε ένα ευθύγραμμο τμήμα που ενώνει μια [b]κορυφή[/b] του τριγώνου με το[b] μέσο [/b]της απέναντι πλευράς. [/size]
Στο χώρο που θα βρεις παρακάτω χρησιμοποιώντας τρία σημεία (κορυφές) και τρία ευθύγραμμα τμήματα (πλευρές) σχεδίασε ένα τρίγωνο. Στη συνέχεια με το εργαλείο του μέσου (κάνεις κλικ στα δύο άκρα του ευθυγράμμου τμήματος του οποίο θες να βρεις το μέσο) βρες τα μέσα των τριών πλευρών και στη συνέχεια σχεδίασε τις τρεις διαμέσους.
Η διάμεσος του τριγώνου είναι πάντα μέσα στο τρίγωνο;
Στο παρακάτω σχήμα, τι είναι αυτό που σε κάνει να θεωρείς ότι το ευθύγραμμο τμήμα ΑΔ είναι διάμεσος του τριγώνου. 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[/img]
Από τις τρεις χρωματιστές γραμμές, διάμεσος είναι:...