Chapter 7-Exam 3 Flashcards
The uncertainty principle
Uncertainty in the precision we can simultaneously specify the position and linear momentum of a particle
Heisenberg
Showed that the more precisely the linear momentum is know, the less precisely the position is known
Linear momentum formula
p=mu
m=mass
u=speed
n, l and ml meanings
n=principle quantum number
l=angular momentum quantum number
ml=magnetic quantum number
Orbitsl
A one-electron wave function for a given set of m, l and ml
Shell
A collection of orbitals with the same value for n
Subshell
A set of orbitals with the same value for l
Principle quantum number
(b) defines energy levels and shells, takes into account the radial dependence of the electronic motion
Angular momentum quantum number
(l) defines subshells, related to orbital shape
Magnetic quantum number
(ml) related to the orientation of an orbital around the nucleus
Electron spin
(ms)A property of an electron that makes it interact with an external magnetic field. has values of + or - 1/2
Pauli exclusion principle
No two electrons in an atom can have the same set of 4 quantum numbers. An orbital can hold a maximum of 2 electrons and they must have opposite spins
Born postulate
Wave function is not an actual wave, it is an abstract mathematical entity called probability amplitude. It can be used to find observables such as energy. Wave function squared the probability density for finding an electron at a given point in space.
Radial distribution profile
A graphical representation of finding an electron in a thin spherical layer near the nucleus of an atom
s Orbitals
Spherically shaped with highest electron density near nucleus, electron exhibits maxima at finite distance from nucleus
Nodes
Where electron density=0, number of
nodes in H atom=n-1. Nodes are divided into radial(concentric spheres) and angular cones or planes. In an orbital, there are n-l-1 radial nodes and l angular nodes