No.
Since the graph is simple, none of the vertices connect to themselves - that is, there are no arcs that loop back on themselves. Then the two vertices with degree 6 must connect to all the other vertices. Therefore there can be no vertex with less than two arcs [ to these two vertices]. So a vertex with degree 1 cannot be part of the graph.
A triangle with interior angles of 42, 87 and 24 degrees doesn't exist because the angles add up to 153 degrees whereas the interior angles of any triangle always add up to 180 degrees.
No, I can't. No such thing can exist. -- The interior angles of every triangle add up to 180 degrees. -- An obtuse triangle is one with an angle greater than 90 degrees in it. -- An equiangular triangle is one with all 3 angles the same size. If one of them is obtuse, then they're all obtuse. -- Three times (more than 90 degrees) = (more than 270 degrees). Not possible. -- So an obtuse equiangular triangle can't exist.
Well, honey, the biggest angle you can have in a triangle is 180 degrees. That's because the sum of all angles in a triangle is always 180 degrees. So if you've got one angle that's 180 degrees, the other two angles gotta be zero, which basically means you ain't got no triangle at all.
1
Static and kinetic coefficients
Yes, they do exist!
None.Vertices is a plural term and therefore "a vertices" cannot exist. As a result "a vertices" cannot have any vertices. In fact, it cannot have anything apart from non-existence.
it does not exist and please do not delete my answer. it truly does not exist
I believe that such an object cannot exist in normal 3-d space. If there are 6 vertices, the maximum number of edges is 12.
A shape with four sides and three vertices does not exist in Euclidean geometry. In Euclidean geometry, a shape must have the same number of sides as vertices. Therefore, a shape with four sides would have four vertices.
A dodehedron does not exist. A regular dodecahedron has 20 vertices, 30 edges and 12 faces. A dodecahedron must have 12 faces, but it can have any number from 8 to 20 vertices and so 18 to 30 edges.
The Euler characteristic indicates that such a solid does not exist.
At -250 degrees Celsius, oxygen would exist as a cryogenic liquid rather than a gas. Its physical properties would be altered, such as having a higher density and slower molecular movement.
There are (7 - 1)!/2 = 6!/2 = 360 of them.
The four degrees of competition that exist in a capitalistic economy are: perfect competition, monopolistic competition, oligopoly, and monopoly.
Simple, God created it.
0 equator is the minimum degrees of latitudes