How many distinct, equilateral triangles with a perimeter of 60 units have integer side lengths?
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Equtorial triangles are geometric structures which are designed of equivalent length on all the three sides.
Then, Perimeter of a triangle (addition of all the sides) = a + b + c
Perimeter = 60
We know that, a = b = c in case of equilateral triangle.
Such that,
3a = 60
a = 20
Hence one equilateral triangle with side measurement of 20 units can be formed with the perimeter of 60 units.
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