11 Plus Net Cube vs Cube Aware

A Net is a 2D representation of a 3D shape that can be folded to form the 3D shape that it represents. A net of a shape is what it would look like if that shape was opened out flat. In non verbal reasoning, student often finds it's difficult to solve Net Cube. Using this application they should be able to visualise how a cube can be unfolded to 11 different 2D Net and how from 2D Net 3D cube can be built. You can select any image from photo library or take an picture and set the background cropping the image. It's a learning tool.

Cube Aware is a thoughtfully designed application for mathematics education aimed at enhancing spatial visualization. Spatial imagination is considered a significant component of human intelligence. Suitable tools beyond conventional flat drawing of spatial objects are necessary in schools for its development. The advantage of spatial software lies in its dynamism, allowing students to actively engage in space and visualize the effects of their actions and configurations. The application serves as a good example of integrating two- and three-dimensional representations through cube structures. Cube structures, from a didactic perspective, are particularly suitable because they promote visual perception. Cube Aware focuses on what are known as "translation actions" of perspectives using cube structures. The emphasis is on constructing cube structures based on existing perspectives, as well as making perspective-preserving changes to the cube structure. The goal is to construct a cube structure with as few cubes as possible based on existing side views. The resulting cube structures are often more symmetrical than intuition might suggest. Discover fractal structures as potential solutions in a playful manner. Cube Aware can also be played in an Augmented Reality mode, offering an exciting approach to largely unexplored possibilities of spatial interaction. Augmented Reality allows the training of spatial orientation on screens and enables physically walking around the cube structure.