quantum mechanic theory and the atom structure
DESCRIPTION
Quantum Mechanic Theory and the Atom Structure. de Broglie (1924) - electrons also wave-like . Electrons can only move at certain wavelengths around the nucleus – helps explains why energy absorbed in specific quantized values. Problems - Bohr model is 1-D model. - PowerPoint PPT PresentationTRANSCRIPT
Quantum Mechanic Theory and the Atom Structure
de Broglie (1924) - electrons also wave-like.
Electrons can only move at certain wavelengths around the nucleus – helps explains why energy absorbed in specific quantized values.
Problems - Bohr model is 1-D model. - e- also have wave-particle duality.
Heisenberg (1927) - it is impossible to know precisely the velocity and position of a particle at the same time – Heisenberg Uncertainty Principle
Schrödinger (1926) – developed a wave equation that describes the energies and behaviour of subatomic particles.
Determines the probability of finding an electron in a 3-D volume of space around the nucleus.
Each energy level's boundary is the area of electron location
90% of the time.
Bohr’s orbits called principal energy levels, or quantum numbers (n).
The principal quantum number (n) indirectly describes the size and energy of an orbit.
• Each principle energy level has a set of sublevels of probable electron location.
• Sublevels are described in terms size, shape and orientation in space.
• There are four types that appear in this order:
s p d f
• Sublevels contain multiple orientations in space.
n = 1
n = 2
n = 3
• # of sublevels per energy level (n) equals the principal quantum number for the level.
n = 1 – contains one sublevel: 1s n = 3 – contains three sublevels: 3s, 3p, and 3d.
s p d
s sublevel (sphere) – 1 orbital orientation present.
p sublevel (dumbell) – 3 orbital orientations.
d sublevel (cloverleaf) – 5 orbital orientations.
f sublevel (indeterminate) – 7 orbital orientations.
1s 2s 2p 3s 3p 3d
n = 1
n = 2n = 3
Energy Level
Sublevels Total Orbitals
1 s 1s
2 s,p 1s+3p = 4
3 s,p,d 1s+3p+5d = 9
4 s,p,d,f 1s+3p+5d+7f = 16
n n types n2