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The formula is V-E+F=2 and it tells us that if we take the number of vertices a polyhedron has and subtract the number of edges and then add the number of faces, that result will always be 2.

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Q: How does Euler's formula relate to the polyhedron?
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Related questions

Where can one find something about a polyhedron?

A polyhedron is a math formula and information about it can be found in a math textbook or on Math Is Fun, Euler's Polyhedron Formula, Math Munch and Open Study.


When was eulers formula discovered?

Euler published the formula, which relates complex exponentials to trigonometric functions in 1748. See related link.


What is the formula for volume of a polyhedron?

There are different formulae for different polyhedra and these depend on what information about the polyhedron is given.


What was Eulers motivation towards maths?

He discovered the all important Euler's Rule often referred to as Euler's Formula.


What has the author Kathrin Eulers written?

Kathrin Eulers has written: 'Frauen im Wahlrecht'


What is Euler's geometry formula?

Faces + Vertices= Edges + 2 F+V=E+2 For a polyhedron, count up all the faces, vertices, and edges and substitute in formula. If both sides of the equation aren't equal, Euler's formula is not verified for the polyhedron.


What was Eulers childhood like?

cool


Does eulers rule work for a cone?

no


Is it possible for convex polyhedron to have 6 faces 8 vertices and 10 edges?

No, F + V = E + 2That's Euler's polyhedron formula (or Theorem). For a normal 3-d polyhedron to exist it must conform to that equation.


How many vertices's does a convex polyhedron have if it has 14 faces and 24 edges?

Using Euler's Polyhedron formula V+F-E=2, givenF=14 and E=24, we have V=12.The polyhedron has 12 vertices.This assumes a genus-0 polyhedron. An example would be the hexagonal antiprism, a polyhedron having two hexagonal faces and 12 triangular faces.


How does the unit for speed relate to the formula for speed?

they both relate to distance.


What is the eulers angles?

http://en.wikipedia.org/wiki/Euler_angles