Paramagnetism arises due to the presence of unpaired electrons in a species. To determine whether a complex is paramagnetic, we evaluate the electronic configuration of the central metal ion and the effect of the ligands on its d-orbitals.
Step 2: Analyzing the given options.Iron in this complex is in the +3 oxidation state (\(\text{Fe}^{3+}\), \(3d^5\)). Cyanide (\(\text{CN}^-\)) is a strong field ligand, leading to a low-spin complex with one unpaired electron. Therefore, this species is paramagnetic.
Nickel in this complex is in the +2 oxidation state (\(\text{Ni}^{2+}\), \(3d^8\)). Water (\(\text{H}_2\text{O}\)) is a weak field ligand, leading to a high-spin complex with two unpaired electrons. Therefore, this species is paramagnetic.
Nickel in this complex is in the +2 oxidation state (\(\text{Ni}^{2+}\), \(3d^8\)). Cyanide (\(\text{CN}^-\)) is a strong field ligand, leading to a low-spin complex with all electrons paired. Therefore, this species is diamagnetic.
Chromium in this complex is in the +3 oxidation state (\(\text{Cr}^{3+}\), \(3d^3\)). Cyanide (\(\text{CN}^-\)) is a strong field ligand, leading to a low-spin complex with three unpaired electrons. Therefore, this species is paramagnetic.
The paramagnetic species are \([\text{Fe}(\text{CN})_6]^{3-}\), \([\text{Ni}(\text{OH}_2)_6]^{2+}\), and \([\text{Cr}(\text{CN})_6]^{3-}\), corresponding to options (A), (B), and (D).
Write IUPAC names of the following coordination entities:
(a) \( [Fe(en)_2Cl_2]^+ \)
(b) \( [Co(NH_3)_4(H_2O)Br]SO_4 \)
(c) \( [Ni(CN)_4]^{2-} \)
The \( F_{121} \) value of a known microorganism with \( Z \) value of \( 11^\circ C \) is 2.4 min for 99.9999% inactivation. For a 12D inactivation of the said microorganism at \( 143^\circ C \), the \( F \) value (in min) is .......... (rounded off to 3 decimal places)
Three villages P, Q, and R are located in such a way that the distance PQ = 13 km, QR = 14 km, and RP = 15 km, as shown in the figure. A straight road joins Q and R. It is proposed to connect P to this road QR by constructing another road. What is the minimum possible length (in km) of this connecting road?
Note: The figure shown is representative.
For the clock shown in the figure, if
O = O Q S Z P R T, and
X = X Z P W Y O Q,
then which one among the given options is most appropriate for P?