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प्रश्न
What is the least number of planes that can enclose a solid? What is the name of the solid?
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उत्तर
The least number of planes that can enclose a solid is 4.
The name of the solid is Tetrahedron.
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संबंधित प्रश्न
Which 3-D shapes do the following nets represent? Draw them
Here are some drawings of the model. Mark the correct top view drawing with 'T' and the correct side view drawing with 'S'.
Count the number of cubes in the given shape.
Draw the net of the following solid.
(Hint: Pentagons are not congruent.)
Identify the nets given below and mention the name of the corresponding solid in the space provided.
| Nets | Name of Solid | |
| (a) |  |
|
| (b) |  |
|
| (c) |  |
|
| (d) |  |
|
| (e) |  |
|
| (f) |  |
|
A solid that has two opposite identical faces and other faces as parallelograms is a ______.
If we rotate a right-angled triangle of height 5 cm and base 3 cm about its height a full turn, we get ______.
The base of a triangular pyramid is a ______.
Cuboid is a rectangular ______.
Draw the nets of the following:
Triangular prism
