Covalent and Ionic Radii, Effective Nuclear Charge, Orbital and Promotion Energies Flashcards
What is the Covalent radius?
How can we calculate the distance for new bond?
However what must we take into account?
- Covalent radius is the defined as half the length of a symmetrical homonuclear bond (X-X)
- Knowing the radii of two elements we can calculate distances for new bonds
- Generally works well, but we must take into account electronegativity differences
What is the metallic radius?
Is the equivalent distance between ions in a metal lattice
For some elements like helium and neon the covalent radius is difficult to measure due those elements not having any bonds
How is this overcome?
through measuring the van der Waals radius
What is the ionic radii?
equivalent distance between positive cations and negatie ions
But additionally increase with increasing -ve charge and decrease with increasing +ve charge
How does the size of the atomic radii change across the p-block from left to right?
- from left to right, the size of the elements decreases across a period (angstrom radii numbers shown)
- so flourine is smaller than boron
What is 1 Angstrom (Å) in pm?
1 Angstrom = 100ppm
What do Slater’s rules (Zeff) recognise?
the outermost electrons feel a nuclear charge which is less than the actual nuclear charge, because of shielding effects from other electrons
When using Slater’s rules to work out effective nuclear charge, for a particular electron in a ns or np orbtial
(i) Each of the other electrons with the same principle quantum number in the same (ns, np)(nd) group contributes =
(ii)Each of the electrons in the (n-1) shell contributes =
(iii) Each of the electrons in the (n-2) or lower shells contributes =
(i) 0.35
(ii) 0.85
(iii) 1.00
When using Slater’s rules to work out effective nuclear charge, for an electron in a nd or nf orbital
(i) how much does each of the other electrons in the (nd, nf) group contribute
(ii) how much does each of the electrons in a lower group than the one being considered contribute
(i) 0.35
(ii) 1.00
Calculate the shielding constant, s, for the 2p electron in a boron atom, and the effective nuclear charge, Zeff, that this electron experiences
B: 1s² 2s² 2p¹
Zeff = Z - S
S = 2(0.35) + 2(0.85) = 2.4
5-2.4 = 2.6
Calculate the shielding constant, s, for the 4p electrons in an atom of germanium, and the effective nuclear charge, Zeff, that this electron experiences
Ge: [Ar] 3d¹⁰ 4s² 4p²
= 3(0.35) + 18(0.85) + 10(1)
s = 26.35
zeff = 32 - 26.35
= 5.65
Calculate the shielding constant, s, for the 3d electron in an atom of nickel, and the effective nuclear charge, Zeff, that this electron experiences
Ni: [Ar] 3d⁸ 4s²
= 7(0.35) + 18(1.00)
S = 20.45
= 28-20.45
= 7.55
How does effective nuclear charge change going accross the periodic table from left to right?
- Effective nuclear charge increases substantially across the periodic table
- Hence explaining why F has such a high ionisation energy (hard to remove that first proton due to high amounts of nuclear charge felt) and also a smaller atom
Slater’s rules predict an increase in nuclear charge going down the group
Why is this incorrect
- Because we know the ionisation energy decreases on descending a group
- Slater’s rules are simplistic: they do not account for distance from nucleus or penetration (nodes, varying likelihood of finding an electron etc)
What are the s- vs p-electrons energies like
- s-electron energy are lower in energy due to being closer to the nucleus hence more stabilised by positive attraction force
- p-electron energies are higher due to being less pentrating and hence less stabilised by positie attractive force