No Q is not cyclic under addition.
..?
You plot both coordinates together.
coordinate grids are used for coordinates, coordinate grid is used for the coordinates so you know where you can place your coordinate on.
oh my goodness not even dr.sheldon cooper can answer that
Conservation of linear Momentum is independent of the coordinate system. It does not matter what coordinates are used. In a closed system, i.e. no external forces, momentum is conserved
Yes, every subgroup of a cyclic group is cyclic because every subgroup is a group.
Meiosis is not cyclic; rather it is a linear process. It does not cycle.
The word 'cyclic' is the adjective form of the noun cycle.
every abelian group is not cyclic. e.g, set of (Q,+) it is an abelian group but not cyclic.
If a coordinate is cyclic in the Lagrangian, then the corresponding momentum is conserved. In the Hamiltonian formalism, the momentum associated with a cyclic coordinate becomes the generalized coordinate's conjugate momentum, which also remains constant. Therefore, if a coordinate is cyclic in the Lagrangian, it will also be cyclic in the Hamiltonian.
the cyclic integral of this is zero
Cyclic and non-cyclic photophosphorylation.
Cyclic.... Sources: A basic Science Class.....
A cyclic change is a change that happens in an orderly way and where the events repeat constantly. Cyclic changes include seasonal events and tides.
No Q is not cyclic under addition.
Cyclic neutropenia is a condition of recurring shortages of white blood cells.