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# Volume and surface area (exercise)

### Volume and surface area (exercise)

An exercise about the volume and surface area of solids generated from a ´base cube´.

رياضى

کلیدواژه‌ها

cube, volume, surface, exercise

موارد مربوط

### نماها ### موارد مربوط #### Cube

This animation demonstrates the components (vertices, edges, diagonals and faces) of the cube, one of the Platonic solids. #### Cube puzzle

Building cubes shown in several views from the available unit cubes aids spatial vision and other skills. #### محیط، مساحت، سطح و حجم

این انیمیشن فرمول های محاسبه محیط و مساحت شکل ها و همچنین مساحت و حجم احجام هندسی را نمایش می دهد۔ #### تمرین شبکه مکعب مستطیل

این انیمیشن شبکه های مختلف یک مکعب را نشان می دهد و شامل یک بازی است۔ #### توابع مهم

نمایش جذابی از عبارات جبری۔ #### تمرین شبکه مکعب

همه شبکه های دارای 6 مربع یکسان تمی توانند مکعب ایجاد کنند۔ #### Building shapes (one colour)

Build 3D shapes from unit cubes with the help of several views. #### Cube (exercises)

Edges, diagonals and faces of a cube can be identified by its vertices. #### Cube sections (exercise)

Examining solids formed by the intersection of a cube and a plane. #### Cuboid

A cuboid is a polyhedron with six rectangular faces. #### Ratio of volumes of similar solids

This 3D scene explains the correlation between the ratio of similarity and the ratio of volume of geometric solids. #### Volume of spheres (Cavalieri´s principle)

Calculating the volume of a sphere is possible using an appropriate cylinder and cone. #### Volume of spheres (demonstration)

The sum of the volume of the ´tetrahedrons´ gives an approximation of the volume of the sphere. #### Colouring a cube

Colouring the vertices, edges and faces of a given cube according to the criteria specified in the exercise. #### Cube of cubes

An exercise about the regular hexahedron built from unit cubes to help deepen your knowledge of cubes. #### Grouping of cuboids

This animation demonstrates various types of cuboids through everyday objects. #### Non-orientable surfaces

The Möbius strip and the Klein bottle are special two-dimensional surfaces with only one side.