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Find the length of AB given that DB is the median of the triangle and AC equals 26

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4 votes

Answer:

its a 13

Explanation:

i took it

User Santosh Tiwari
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7.6k points
4 votes

Answer:
AB=13

Explanation:

The missing figure is attached.

For this exercise it is important to remember the definition of a "Median of a triangle".

A median of a triangle is defined as a line segment that joins a vertex of the triangle to the midpoint of the opposite side. Then, there are three medians in a triangle.

The point in which all the medians intersect is called "Centroid".

In this case know that "DB" is a median of the triangle ACD. Then, it divides the lenght "AC" into two equal parts. This means that:


AB=BC=(AC)/(2)

According to the data given in the exercise, you know that:


AC=26

Then, subsitituting this value into the equation wrote above, you get that:


AB=BC=(26)/(2)\\\\AB=BC=13

Find the length of AB given that DB is the median of the triangle and AC equals 26-example-1
User Jorame
by
8.5k points

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