Copper (II) ion \(\text{(Cu}^{2+}\text{)}\) has a high oxidizing ability. In the presence of iodide ion (I-), \(\text{(Cu}^{2+}\text{)}\) readily oxidizes iodide to form iodine \((\text{I}_2)\). The reaction can be represented as follows:
\(2\text{Cu}^{2+} + 4\text{I}^- \rightarrow 2\text{Cu}^+ + \text{I}_2\)
As a result of this oxidation reaction, \(\text{(Cu}^{2+}\text{)}\) is reduced to \(\text{(Cu}^{1+}\text{)}\), and iodide is oxidized to iodine.
This chemical behavior prevents the stable formation of \(\text{Cu(II)}\) iodide \(\text{(CuI}_2\text{)}\) because the \(\text{(Cu}^{2+}\text{)}\)ion oxidizes the iodide ions to form iodine. Instead, copper (I) iodide\( (CuI)\) is formed, where the \(\text{(Cu}^{1+}\text{)}\) ion is stabilized by the iodide ions.
Therefore, the correct reason why \(\text{Cu(II)}\) iodide is not known is option (D) \(\text{(Cu}^{2+}\text{)}\) oxidizes iodide to iodine.
Correct answer: Cu2+ oxidises iodide to iodine.
All Cu(II) halides are known except CuI2 (copper(II) iodide). The reason is:
\[ 2Cu^{2+} + 4I^- \rightarrow 2CuI \downarrow + I_2 \]
In this reaction, Cu2+ is reduced to Cu+, and iodide (I⁻) is oxidized to iodine (I₂). Hence, instead of forming CuI₂, the reaction leads to formation of:
This redox behavior prevents the existence of stable Cu(II) iodide.
All Cu(II) halides are known, except the iodide. The reason for this is that Cu+2 oxidizes iodide to iodine.
Explanation:
Therefore, the correct answer is:
Cu+2 oxidises Iodide to iodine.
Given below are two statements:
Statement I: All the pairs of molecules \((\mathrm{PbO}, \mathrm{PbO_2}); (\mathrm{SnO}, \mathrm{SnO_2})\) and \((\mathrm{GeO}, \mathrm{GeO_2})\) contain amphoteric oxides.
Statement II: \(\mathrm{AlCl_3}, \mathrm{BH_3}, \mathrm{BeH_2}\) and \(\mathrm{NO_2}\) all have incomplete octet.
In the light of the above statements, choose the correct option.
Match the following:
In the following, \( [x] \) denotes the greatest integer less than or equal to \( x \). 
Choose the correct answer from the options given below:
For x < 0:
f(x) = ex + ax
For x ≥ 0:
f(x) = b(x - 1)2