The height factor of the geometrical outlook is presented in the 3-dimensional view.
But does it really present the object with a complete understanding of its shape?
There may be assumptions made if the angle of view is not appropriate.
The assumptions may be wrong!
Let me cite one example below.
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From looking at the shape presented on the left, can you tell whether the shape is that of a tetrahedron or pyramid?
Rather difficult isn't it?
It is almost impossible to tell!
Therefore, NET comes in useful in this aspect.
So, what is this net about?
Net is a different way of presenting shape. It utilises only 2-dimensional view. It is actually a 3-D object "flattened" into 2-D perspective.
The usefulness of net can be seen from the answer it presents below using the above object as reference.
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Here, if the net of the object is shown, as compared to its 3-D version, the message is clearly presented.
If the object is a tetrahedron, then the net is that of the left.
If the object is a pyramid, then the net is that of the right.
Thus, net in geometry serves its purpose in showing a clearer idea of shape when the 3-D perspective is not sufficient to reveal all details.
One common application of net is in ORIGAMI, an interesting paper folding activity liked by many.
:)
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