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Infographics: A Square and A Cube | Mathematics Class 8- New NCERT (Ganita Prakash) PDF Download

Infographics: A Square and A Cube | Mathematics Class 8- New NCERT (Ganita Prakash)

The document Infographics: A Square and A Cube | Mathematics Class 8- New NCERT (Ganita Prakash) is a part of the Class 8 Course Mathematics Class 8- New NCERT (Ganita Prakash).
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FAQs on Infographics: A Square and A Cube - Mathematics Class 8- New NCERT (Ganita Prakash)

1. What is the difference between a square and a cube in geometry?
Ans. A square is a two-dimensional shape with four equal sides and four right angles. It is defined by its length and breadth being the same. In contrast, a cube is a three-dimensional shape consisting of six equal square faces. A cube has length, breadth, and height, all of which are equal.
2. How do we calculate the area of a square and the volume of a cube?
Ans. The area of a square is calculated using the formula Area = side², where "side" is the length of one side of the square. For a cube, the volume is calculated using the formula Volume = side³, where "side" is the length of one edge of the cube.
3. Can you explain the properties of squares and cubes?
Ans. Squares have four equal sides, four right angles, and their diagonals are equal and bisect each other at 90 degrees. Cubes, on the other hand, have six equal square faces, twelve edges, and eight vertices. All angles in a cube are also right angles.
4. In real life, where can we find examples of squares and cubes?
Ans. Squares can be found in various places such as tiles, chessboards, and many design patterns. Cubes are commonly seen in dice, boxes, and certain types of packaging. Both shapes are fundamental in architecture and design.
5. How do squares and cubes relate to other geometric shapes?
Ans. Squares are a special type of rectangle, where all sides are equal. Cubes are a type of rectangular prism, where all sides are squares. Both shapes are essential building blocks in geometry and are used to understand more complex shapes and their properties.
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