Find the length of AB , given that DB is a median of the triangle and AC = 50.
2 answers:
Since DB is the median of the triangle, it would bisect the base AC. This would mean that AB and BC are equal halves of the whole AC. So, if AC is 50, then, AC = AB + BC since AB = BC, AC = 2AB 50 = 2AB AB = 50/2 AB = 25 The answer is 25.
<u>Answer- </u>
<em>The length of AB is </em><em>25 units. </em>
<u>Solution- </u>
Median-
A median of a triangle is a line segment joining a vertex to the midpoint of the opposing side, bisecting it.
As given that, DB is a median of the triangle. DB is a median to side AC, so it bisects or divides AC in two equal parts.
Hence,
Therefore, the length of AB is 25 units.
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