SHAPES OF S AND P ORBITALS, Each orbital has its own three dimensional shape, subshell have only one s orbital ,
SHAPES OF S AND P ORBITALS:
Each orbital has its own three dimensional
shape. S subshell have only one s
orbital which is spherical symmetrical. Actually there is no exact boundary
for an orbital but shape of an orbital describes the probability of finding the
electrons. Orbital is like charged cloud present around the nucleus.
Nucleus
S orbital which is
spherical symmetrical .
P subshell have three p orbitals, px, py and pz with lobes along
x, y and z axis, The shape of p orbital is describe as dumb-belt shape which
have two areas around the nucleus where probability if finding the electrons is
maximum.
Similarly three are five different degenerate d orbits are present
like day, dyz, daz, dx2-y2 and dz2 and seven
degenerated of orbitals like fxyz, fz(y2-x2), fy(z2-x2),
z(x2-y2), fx3,
dy3.
ELECTRONIC CONFIGURATIONS:
Arrangement of electrons of an element in
different shells, subshell and orbitals is called electronic configuration.
This arrangement of electrons in an atom is called ground state configuration
whereas in case of its ion it is called excited state configuration. For
example, electronic configuration of Hydrogen atomic is represented like this;
Number
of electrons in the .
subshell or orbital
Principal
Quantum
Number Subshell or
orbital
There are different rules which are
used to determine the electronic configuration of an element.
The principle state that in the electronic
configuration of an element the lowest energy levels are filled first in order
to give lowest possible energy state to the atom because lowest energy state
configuration is the stable energy state. The order to filling the orbitals is
given below:
15, 25, 2p, 35,
3p, 45, 3d, 4p, 5s
According to this
order energy of 43 is less than 3d orbital hence it is filled first. This order
is derived from (n+l) values of different orbitals where n stands for principal
quantum number i.e. no of shell and l
stands for azimuthal quantum number which describe shape of an orbital. For
example the value of l for different orbitals is given below:
ORBITAL |
VALUE FOR “L” |
s |
0 |
p |
1 |
d |
2 |
f |
3 |
Similarly table
for (n+l) value of different orbitals in increasing order is given below:
ORBITAL |
(N+L)
VALUE |
15 |
(1+0 = 1 |
25 |
(2+0) = 2 |
2p |
(2+1) = 3 |
35 |
(3+0) = 3 |
3p |
(3+1) = 4 |
4s |
(4+0) = 4 |
3d |
(3+2) = 5 |
4p |
(4+1) = 5 |
5s |
(5+0) = 5 |
4d |
(4+2) = 6 |
5p |
(5+1) = 6 |
6s |
(6+0) = 6 |
4f |
(4+3) = 7 |
5d |
(5+2) = 7 |
6p |
(6+1) = 7 |
7s |
(7+0) = 7 |
5f |
(5+3) = 8 |
6d |
(6+2) = 8 |
7p |
(7+1) = 8 |
6f |
(6+3) = 8 |
7d |
(7+2) = 9 |
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