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Q: Is equiangular triangle is an acute triangle?
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Related questions

Can some acute triangles be equiangular?

Yes indeed. In fact, every equiangular triangle is an acute one.


Can an acute triangle be an equiangular triangle?

Only when it has 3 equal acute angles of 60 degrees


Is every equiangular triangle an acute triangle?

Yes because the only way a triangle can be equiangular is if every angle is 60 degrees


Can an equiangular triangle be an acute?

It must be. There are 180° in a triangle. If they are equiangular or equilateral, as I was taught. Then all three must be 60° (180/3).As this is less than a right angle 90° it is an acute angle and therefore an acute triangle


Can equiangular triangles be acute?

Yes, equiangular triangles can be acute. An equiangular triangle is a triangle in which all three angles are equal. If all the angles are less than 90 degrees, the triangle is considered acute.


Every equiangular triangle is an acute triangle?

Yes because each of the 3 angles measured 60 degrees which is an acute angle.


Is a every equiangular triangle an acute triangle?

Yes because the 3 equal interior angles each measure 60 degrees which is an acute angle


What are the three names of a regular triangle?

Regular, Acute, and Equilateral * * * * * Regular and Equilateral are correct but not Acute. An acute triangle with angles of 50,60 70 degrees for example, is not regular. An equiangular triangle is the third possible name.


Does a equiangular triangle have to be equilateral?

No, an equilateral triangle has to be equiangular, but an equiangular triangle does NOT have to be equilateral


What triangle has all acute angle?

An equilateral triangle has three angles all of which much be the same(it is equiangular), so they are all 60. That means it has all acute angles.


What is an equiangular triangle?

An equiangular triangle is a triangle in which each interior angle is identical, and each one will measure 60 degrees.


Is An equiangular triangle congruent to every other equiangular triangle?

No.