Advertisements
Advertisements
प्रश्न
The stabilisation of a half-filled d-orbital is more pronounced than that of the p-orbital why?
उत्तर
The exactly half-filled orbitals have greater stability. The reason for their stability are –
- symmetry
- exchange energy.
1. Symmetry: The half-filled orbitals are more symmetrical than partially filled orbitals and this symmetry leads to greater stability.
2. Exchange energy: The electrons with the same spin in the different orbitals of the same sub-shell can exchange their position. Each such exchange releases energy and this is known as exchange energy. Greater the number of exchanges, the greater the exchange energy, and hence greater the stability. In d-orbital, 10 exchanges are possible but in p-orbital 6 exchanges are possible. So, d-orbital with 5 unpaired electrons (10 exchanges)n i.e. half-filled is more stable than p-orbital with 3 unpaired electrons (6 exchanges).
APPEARS IN
संबंधित प्रश्न
The energies E1 and E2 of the two radiations are 25 eV and 50 eV respectively. The relation between their wavelengths ie λ1 and λ2 will be
Based on equation E = `-2.178 xx 10^(-18) "J" ("z"^2/"n"^2)`, certain conclusions are written. Which of them is not correct?
Which of the following pairs of d-orbitals will have electron density along the axes?
What is the maximum numbers of electrons that can be associated with the following set of quantum numbers?
n = 3, l = 1 and m = –1
The total number of orbitals associated with the principal quantum number n = 3 is
Consider the following sets of quantum numbers:
n | l | m | s | |
(i) | 3 | 0 | 0 | `+1/2` |
(ii) | 2 | 2 | 1 | `-1/2` |
(iii) | 4 | 3 | –2 | `+1/2` |
(iv) | 1 | 0 | –1 | `+1/2` |
(v) | 3 | 4 | 3 | `-1/2` |
Which of the following sets of quantum number is not possible?
Electron density in the yz plane of 3dxy orbital is
Which quantum number reveal information about the shape, energy, orientation and size of orbitals?
How many radial nodes for 2s, 4p, 5d and 4f orbitals exhibit? How many angular nodes?
Protons can be accelerated in particle accelerators. Calculate the wavelength (in Å) of such accelerated proton moving at 2.85 × 108 ms−1 (the mass of proton is 1.673 × 10−27 Kg).