In aqueous solutions, the stability of \(Cu^{2+}\) compared to \(Cu^+\) salts is primarily due to the differences in their hydration energy. Let's explore this concept:
Hydration Energy: When ions dissolve in water, they become surrounded by water molecules. This interaction releases energy, known as hydration energy. The magnitude of hydration energy depends on the charge density of the ion; higher charges and smaller radii lead to higher hydration energies.
Comparison of \(^+\) and \((Cu^{2+}\):
Due to the greater hydration energy of \(Cu^{2+}\), it is more stable than \(Cu^+\) in aqueous solutions. This enhanced stability favors the presence of \(Cu^{2+}\) over \(Cu^+\) in solution, explaining why hydration energy is the key factor in determining the stability.
Given below are two statements.
In the light of the above statements, choose the correct answer from the options given below:
Given below are two statements:
Statement I: Nitrogen forms oxides with +1 to +5 oxidation states due to the formation of $\mathrm{p} \pi-\mathrm{p} \pi$ bond with oxygen.
Statement II: Nitrogen does not form halides with +5 oxidation state due to the absence of d-orbital in it.
In the light of the above statements, choose the correct answer from the options given below:
Given below are the pairs of group 13 elements showing their relation in terms of atomic radius. $(\mathrm{B}<\mathrm{Al}),(\mathrm{Al}<\mathrm{Ga}),(\mathrm{Ga}<\mathrm{In})$ and $(\mathrm{In}<\mathrm{Tl})$ Identify the elements present in the incorrect pair and in that pair find out the element (X) that has higher ionic radius $\left(\mathrm{M}^{3+}\right)$ than the other one. The atomic number of the element (X) is
Consider a water tank shown in the figure. It has one wall at \(x = L\) and can be taken to be very wide in the z direction. When filled with a liquid of surface tension \(S\) and density \( \rho \), the liquid surface makes angle \( \theta_0 \) (\( \theta_0 < < 1 \)) with the x-axis at \(x = L\). If \(y(x)\) is the height of the surface then the equation for \(y(x)\) is: (take \(g\) as the acceleration due to gravity)