Pythagorea 60 °

Check how well you understand the geometry by solving construction issues on a triangular grid.

277 duties: from very simple to actually hard

24 topics to explore

66 geometric phrases in a glossary

Easy to use

*** About ***

Pythagorea 60° is a set of greater than 270 geometric issues of different kind that can be solved with out complicated constructions or calculations. All objects are drawn on a grid whose cells are equilateral triangles. A lot of levels could be solved using just your geometric intuition or by discovering natural laws, regularity, and symmetry.

*** Just play ***

There are no sophisticated instruments and moves usually are not counted. You can assemble straight lines and segments only and set factors in line intersections. It looks very easy but it is sufficient to present an infinite variety of interesting problems and unexpected challenges.

*** Is this sport for you? ***

Euclidea customers can take a unique view of constructions, discover new methods and tricks, and examine their geometric instinct.

Pythagorea users who performed on a sq. grid is not going to be bored. The triangular grid is full of surprises.

If you could have just began your acquaintance with geometry, the sport will allow you to understand important ideas and properties of the Euclidean geometry.

If you passed the course of geometry some time ago, the sport shall be useful to resume and verify your knowledge as a end result of it covers most of concepts and notions of the elementary geometry.

If you are not on good phrases with geometry, Pythagorea 60° will allow you to to find another side of the subject. We get a lot of user responses that Pythagorea and Euclidea made it possible to see the wonder and naturalness of geometric constructions and even fall in love with geometry.

And don't miss your chance to familiarize youngsters with mathematics. Pythagorea is an excellent method to make pals with geometry and profit from spending time collectively.

*** All definitions at your fingertips ***

If you forgot a definition, you presumably can immediately find it within the app’s glossary. To discover the definition of any term that is utilized in circumstances of a problem, just faucet on the Info (“i”) button.

*** Main subjects ***

Length, distance, and area

Parallels and perpendiculars

Angles and triangles

Angle and perpendicular bisectors, medians, and altitudes

Pythagorean Theorem

Circles and tangents

Parallelograms, trapezoids, and rhombuses

Symmetry, reflection, and rotation

*** Why Pythagorea ***

Pythagoras of Samos was a Greek philosopher and mathematician. He lived in sixth century BC. One of essentially the most well-known geometric facts bears his title: the Pythagorean Theorem. It states that in a right triangle the sq. of the length of the hypotenuse (the aspect reverse the best angle) is equal to the sum of the squares of these of the 2 other sides. While playing Pythagorea you often meet proper angles and rely on the Pythagorean Theorem to compare lengths of segments and distances between factors. That is why the game is called after Pythagoras.

*** Questions? Comments? ***

Send in your inquiries and keep up-to-date on the newest Pythagorea 60° information at http://www.euclidea.xyz/