About: Möbius strip   Sponge Permalink

An Entity of Type : dbkwik:resource/NFb8hEdf4aO8B5_L5xml2w==, within Data Space : 134.155.108.49:8890 associated with source dataset(s)

A Möbius strip is the result you get when you give one of the ends a twist of π radians, and you join the ends together. There are some cool properties of the Möbius strip: first of all, it has only one edge. So if a car was traveling on the edge of a Möbius strip, the car would cover both edges of the Möbius strip without crossing an edge. A Möbius strip also has one side. If you paint the surface of a Möbius strip, you would paint everything on the Möbius strip. Lastly, you cannot cut one in half. If you cut one in half, your shape you end up with has a twist of 4π radians.

AttributesValues
rdf:type
rdfs:label
  • Möbius strip
rdfs:comment
  • A Möbius strip is the result you get when you give one of the ends a twist of π radians, and you join the ends together. There are some cool properties of the Möbius strip: first of all, it has only one edge. So if a car was traveling on the edge of a Möbius strip, the car would cover both edges of the Möbius strip without crossing an edge. A Möbius strip also has one side. If you paint the surface of a Möbius strip, you would paint everything on the Möbius strip. Lastly, you cannot cut one in half. If you cut one in half, your shape you end up with has a twist of 4π radians.
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Image
  • File:Green Coloured Mobius Strip.png
abstract
  • A Möbius strip is the result you get when you give one of the ends a twist of π radians, and you join the ends together. There are some cool properties of the Möbius strip: first of all, it has only one edge. So if a car was traveling on the edge of a Möbius strip, the car would cover both edges of the Möbius strip without crossing an edge. A Möbius strip also has one side. If you paint the surface of a Möbius strip, you would paint everything on the Möbius strip. Lastly, you cannot cut one in half. If you cut one in half, your shape you end up with has a twist of 4π radians.
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