prove that the medians of an equilateral triangle are equal
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Hi!,
In an equilateral triangle ABC all the angles, sides are equal.
Median: medians are the lines which connect the edges to a specific part of a triangle. There is a point where they meet.
Since, the sides are equal, the medians are going to be also equal.
Hence proved,
Medians of a equilateral triangle are equal.
Also median divides ∆ABC to the ratio 2:1
In an equilateral triangle ABC all the angles, sides are equal.
Median: medians are the lines which connect the edges to a specific part of a triangle. There is a point where they meet.
Since, the sides are equal, the medians are going to be also equal.
Hence proved,
Medians of a equilateral triangle are equal.
Also median divides ∆ABC to the ratio 2:1
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2
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