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Yes, two equilateral triangles are always similar to each other. They have the same number of sides, the same angles and the lengths of the sides between the two triangles are always in the same ratio.

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โˆ™ 2014-02-07 04:18:03
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Q: Are two equilateral triangles sometime always or never similar to each other?
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Related questions

Two equilateral triangles are sometimes similar?

Two equilateral triangles are always similar!

Which types of triangles are always similar?

Equilateral triangles are always similar because the will always have sixty-degree angles, and the sides will always have the same 1:1:1 ratio.

Are two equilateral triangles sometimes always or never similar to each other?

Since triangles have three sides and must have interior angles equal to pi or 180o, the three interior angles in all equilateral triangles will be pi/3 or 60o.However, equilateral triangles must also have equal side lengths. Since equilateral triangles with interior angles of 60o will not necessarily have the same side lengths, two equilateral triangles will sometimes be similar to each other.

Are two arbitrarily chosen equilateral triangles similar?

Yes. Corresponding angles of the two triangles are always equal, and lengths of corresponding sides are always in the same ratio.

Is two equilateral triangles always equal?


What about equilateral triangles is always true?

The side are always the same size and length.

What polygon is always regular?

Squares, rhombera, and equilateral triangles are always regular.

Are equilateral triangles equiangular?

Yes, all the angles of an equilateral triangle are always 60 degrees.

Are some right triangles are also equilateral triangles?

No because all right triangles have 2 legs and a hypotenuse. The hypotenuse is always longer than either leg so right triangles can't be equilateral triangles.

Are two obtuse triangles always similar?

Not always, sometimes two obtuse triangles are similar and sometimes they are not similar.

Are 2 triangles always similar?


Are triangles always similar?


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