Question 13 Marks
Write down the number of 3d electrons in each of the following ions :
$Ti ^{2+}, V ^{2+}, Cr ^{3+}, Mn ^{2+}, Fe ^{2+}, Fe ^{3+}, Co ^{2+}, Ni ^{2+}, Cu ^{2+}$.
Indicate how would you expect the five 3d orbitals to be occupied for these hydrated ions (octahedral).
$Ti ^{2+}, V ^{2+}, Cr ^{3+}, Mn ^{2+}, Fe ^{2+}, Fe ^{3+}, Co ^{2+}, Ni ^{2+}, Cu ^{2+}$.
Indicate how would you expect the five 3d orbitals to be occupied for these hydrated ions (octahedral).
Answer
View full question & answer→In hydrated ions, water H2O acts as a liquid due to which the five 3d orbitals of equal energy get divided into two parts- t2g and eg. The energy of t2g orbitals is less : than that of t2g orbitals. The energy difference between t2g orbitals is less because H2O is a weak ligand. Electrons of different ions are filled in these orbitals in the following manner :
(i) $ Ti ^{2+}:[ Ar ] 3 d^2=\left( t _{2 g}{ }^2\right)$
(ii) $ V ^{2+}:[ Ar ] 3 d^3=\left( t _{2 g}\right)^3$
(iii) $ Cr ^{3+}:[ Ar ] 3 d^3=\left( t _{2 g}\right)^3$
(iv) $ Mn ^{2+}:[ Ar ] 3 d^5=\left( t _{2 g}\right)^3\left( e _{ g }\right)^2$
(v) $ Fe ^{2+}:[ Ar ] 3 d^6=\left( t _{2 g}\right)^4\left( e _{ g }\right)^2$
(vi) $ Fe ^{3+}:[ Ar ] 3 d^5=\left( t _{2 g}\right)^3\left( e _{ g }\right)^2$
(vii) $ Co ^{2+}:[ Ar ] 3 d^7=\left( t _{2 g}\right)^5\left( e _{ g }\right)^2$
(viii) $ Ni ^{2+}:[ Ar ] 3 d^8=\left( t _{2 g}\right)^6\left( e _{ g }\right)^2$
(ix) $ Cu ^{2+}:[ Ar ] 3 d^9=\left( t _{2 g}\right)^6\left( e _{ g }\right)^3$
(i) $ Ti ^{2+}:[ Ar ] 3 d^2=\left( t _{2 g}{ }^2\right)$
(ii) $ V ^{2+}:[ Ar ] 3 d^3=\left( t _{2 g}\right)^3$
(iii) $ Cr ^{3+}:[ Ar ] 3 d^3=\left( t _{2 g}\right)^3$
(iv) $ Mn ^{2+}:[ Ar ] 3 d^5=\left( t _{2 g}\right)^3\left( e _{ g }\right)^2$
(v) $ Fe ^{2+}:[ Ar ] 3 d^6=\left( t _{2 g}\right)^4\left( e _{ g }\right)^2$
(vi) $ Fe ^{3+}:[ Ar ] 3 d^5=\left( t _{2 g}\right)^3\left( e _{ g }\right)^2$
(vii) $ Co ^{2+}:[ Ar ] 3 d^7=\left( t _{2 g}\right)^5\left( e _{ g }\right)^2$
(viii) $ Ni ^{2+}:[ Ar ] 3 d^8=\left( t _{2 g}\right)^6\left( e _{ g }\right)^2$
(ix) $ Cu ^{2+}:[ Ar ] 3 d^9=\left( t _{2 g}\right)^6\left( e _{ g }\right)^3$
