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A hexagon has 6 sides, all equal to one another, which means it has symmetry. Simply fold the hexagon until it makes a triangle

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Q: How do you make a regular hexagon into an equilateral triangle?
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how to make a regular hexagon out of 6 equilateral triangles?

Put one angle of each triangle at the center of the hexagon.


What is the formula for the area of a regular hexagon?

A regular hexagon can be considered as being built up of six equilateral triangles. Each equilateral triangle has an area of (b/2) * sqrt (3b/2) where b is the side of the equilateral triangles that make up the hexagon and also the radius of the hexagon's circumscribed circle, and sqrt means the square root ofSo the area of the regular hexagon with side length b is 3 * b * sqrt (3b/2)


How do you make a regular hexagon with 6 equilateral triangles?

Join them together


How do you make a irregular hexagon out of 6 equilateral triangles?

First make a regular hexagon. Then take any one triangle and slide it through two heights so that it's base is on what was the opposite side. You will have an irregular, concave hexagon, shaped somewhat like an arrowhead.


What can be used to make a regular tessellation?

The only shapes which will make a regular tessellation are:an equilateral trianglea squarea regular hexagon.


What shape can be used to make a regular tessellation?

Only an equilateral triangle, square and a regular hexagon can be used to make regular tessellations but there are innumerable polygonal and non-polygonal shapes which will tessellate by themselves, and others which will tessellate along with other shapes.


How do you make an irregular hexagon out of 6 equilateral triangles?

You Cant. Because A Hexagon Is A Six Sided Shape. And An Equilateral Triangle Is Equal. So You Can Because Everything (As In Sides And Angles Will Be Congruent)


Can an equilateral triangle be used to make a regular tessellation?

Yes.


There are only 3 regular polygons which can make a regular tessellation?

Triangle, square, hexagon.


Which of the following is true of the constructions of an equilateral triangle a square and a regular hexagon when they are inscribed in circles?

The question asks about the "following". In those circumstances would it be too much to expect that you make sure that there is something that is following?


How many equilateral triangles in a hexagon?

Infinitely many. When you have one equilateral triangle, you can join up the midpoints of its sides to make into 4 more equilateral triangles. And then each one of those can be split up and so on.


Is it possible to make an obtuse equilateral triangle?

No. It is not possible to make a equilateral triangle that is obtuse.