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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
\[\text { The least number of planes that can enclose a solid is 4 }.\]
\[\text { Tetrahedron is a solid with four planes (faces) }.\]
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संबंधित प्रश्न
Verify Euler’s formula for given solids
Verify Euler’s formula for given solids.
Can a polyhedron have for its face 4 triangles?
Is it possible to have a polyhedron with any given number of faces?
Using Euler's formula find the unknown:
| Faces | ? | 5 | 20 |
| Vertices | 6 | ? | 12 |
| Edges | 12 | 9 | ? |
Name the polyhedron that can be made by folding net:
Draw net for the following polyhedron :
Dice are cubes with dots or dots on the face. Opposite faces of a die always have a total of seven on them.
In the given below net to make dice (cube), the numbers inserted in the square indicate the number of dots in it.
Insert suitable numbers in the blank so that numbers in opposite faces of the die have a total of seven dots.
How many vertices does the following solid have?
Octagonal Pyramid
How many edges does the following solid have?
Hexagonal Prism
