Advertisements
Advertisements
प्रश्न
What is the least number of planes that can enclose a solid? What is the name of the solid?
Advertisements
उत्तर
The least number of planes that can enclose a solid is 4.
The name of the solid is Tetrahedron.
APPEARS IN
संबंधित प्रश्न
Draw the top, front and side view of the following solid shapes
All boxes are not cubes. Here are some different kinds of boxes. Match the shape on the left with a box into which it will fold.
The other name of cuboid is tetrahedron.
A cuboid has atleast 4 diagonals.
Count the number of cubes in the given shape.
Match the following:
| Figure | Name | ||
| (a) |  |
(a) | Hexahedron |
| (b) |  |
(b) | Hexagonal Prism |
| (c) |  |
(c) | Square Pyramid |
| (d) |  |
(d) | Cone |
Draw the net of the following solid.
(Hint: Pentagons are not congruent.)
A solid that has two opposite identical faces and other faces as parallelograms is a ______.
Draw the nets of the following:
Tetrahedron
How many plane squares are present in the net of a cube?
