Let's say that you have houses 1, 2, and 3, we also have Main Street, and 1st street. House 1 and 2 both lie on Main Street, but house 3 does not. House 2 and 3 both lie on 1st street, but house 1 does not. This is an example of non-collinear points because house 1, and 2 can be on the same street, House 2 and 3 can be on the same street, but not all three houses, or points, can be on the same street, or line.
what is noncollinear because it was a point
An example of a real world rate is 45630.19106 debt per capita (person).
roof
The corner of a desk.
Roof of a house
A real-life example of noncollinear points can be found in the layout of a triangular park. If you consider three trees planted at different corners of the park, those trees represent noncollinear points because they do not lie on the same straight line. Each tree's position forms a distinct vertex of the triangle, illustrating how noncollinear points can create shapes in a spatial context.
what is noncollinear because it was a point
yes. For example the corners of a square, or on the circumference of a circle.
A fjord is a real world example of a fjord! They exist in the real world.
No. For example, consider the vertices of a tetrahedron (triangle-based pyramid).
The Equator is a real world example, being the circumference of the Earth.
Of what?
Example is too omitted to be real. Example is much more unresponsive
where could you find a pentagon in the real world
2 is a real world prime number.
a example of a hendecagon is a hedecagon
A real world example of what? Math in general? Geometry nets? Name the math concept and it'll be easier for readers to give you a real world example.