Given below are two statements:
Statement I: $ H_2Se $ is more acidic than $ H_2Te $
Statement II: $ H_2Se $ has higher bond enthalpy for dissociation than $ H_2Te $
In the light of the above statements, choose the correct answer from the options given below.
To answer the question, we first need to analyze each statement separately in the context of chemistry, specifically the properties of hydrides within the chalcogen group.
The acidity of hydrides in the group 16 elements (chalcogen group) increases as we move down the group. Therefore, the correct trend in acidity for \( H_2\text{X} \) hydrides (where \( \text{X} \) is a chalcogen) is: \( H_2O < H_2S < H_2Se < H_2Te \). Hence, \( H_2Te \) is more acidic than \( H_2Se \) due to an increase in atomic size and decrease in bond strength, which facilitates the release of protons.
Therefore, Statement I is false.
Bond enthalpy typically decreases as we move down the group due to the increasing size of the atoms, which results in weaker bonds. Therefore, \( H_2Se \), which is higher in the group than \( H_2Te \), will indeed have a higher bond enthalpy (i.e., stronger bonds) than \( H_2Te \).
Thus, Statement II is true.
Considering the above analysis, the correct option is that Statement I is false but Statement II is true.
Analysis of Statement I:
- Acidic character increases down the group for hydrides (H2O < H2S < H2Se < H2Te) - H2Te is more acidic than H2Se because:
- Therefore, Statement I is false
Analysis of Statement II:
- Bond enthalpy decreases down the group (H-Se > H-Te)
- H2Se has higher bond dissociation enthalpy because:
- Therefore, Statement II is true
The correct orders among the following are:
[A.] Atomic radius : \(B<Al<Ga<In<Tl\)
[B.] Electronegativity : \(Al<Ga<In<Tl<B\)
[C.] Density : \(Tl<In<Ga<Al<B\)
[D.] 1st Ionisation Energy :
In\(<Al<Ga<Tl<B\)
Choose the correct answer from the options given below :


For the circuit shown above, the equivalent gate is:
Let \( f : \mathbb{R} \to \mathbb{R} \) be a twice differentiable function such that \[ (\sin x \cos y)(f(2x + 2y) - f(2x - 2y)) = (\cos x \sin y)(f(2x + 2y) + f(2x - 2y)), \] for all \( x, y \in \mathbb{R}. \)
If \( f'(0) = \frac{1}{2} \), then the value of \( 24f''\left( \frac{5\pi}{3} \right) \) is: