DragonBox Elements

By Kahoot DragonBox AS

DragonBox ElementsDragonBox ElementsDragonBox ElementsDragonBox ElementsDragonBox Elements

Embark on a fantastic learning adventure! Discover the fundamentals of geometry with your family! Watch your children learn geometry in a matter of hours, without them even noticing they’re learning! (main studying features below)

By taking half in the 100 puzzles in DragonBox Elements, children (and adults, too) will acquire a deep understanding of the logic of geometry. Through entertaining exploration and discovery, gamers use shapes and their properties to really recreate the mathematical proofs that outline geometry!

Whimsical characters and fascinating puzzles motivate players to continue to learn. Since the geometry in the sport stays hidden, kids learn and achieve confidence even if arithmetic is a subject they don’t usually feel snug with. Amazing fun with amazing results!

DragonBox Elements takes its inspiration from “Elements”, one of the influential works within the history of mathematics. Written by the Greek mathematician Euclid, Elements describes the foundations of geometry utilizing a singular and coherent framework. Its thirteen volumes have served as a reference textbook for over 23 centuries, and DragonBox Elements makes it potential for players to master its important axioms and theorems after simply a couple of hours playing!

Learning features:

* Learn as a family, via steering and collaborative play, with up to 4 particular person game saves

* 100 ranges, for several hours of intensive logical reasoning practice

* Aligned with the ideas studied in high school and middle school mathematics

* Explore the properties of geometric shapes via Euclidian proof: triangles (scalene, isosceles, equilateral, right), circles, quadrilaterals (trapezoid, parallelogram, rhombus, rectangle, square), proper angles, line segments, parallel and transversal strains, vertical angles, corresponding angles, corresponding angles converse, and more

* Improve logical reasoning expertise dramatically by creating mathematical proofs and solving geometrical pu

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