Given below are two statements :
Statement I : CrO\( _3 \) is a stronger oxidizing agent than MoO\( _3 \)
Statement II : Cr(VI) is more stable than Mo(VI) In the light of the above statements, choose the correct answer from the options given below
Statement I: CrO\( _3 \) is a stronger oxidizing agent than MoO\( _3 \) In the same group of transition metals, the oxidizing power of oxides in higher oxidation states generally decreases down the group.
Chromium (Cr) and Molybdenum (Mo) belong to Group 6. CrO\( _3 \) has Cr in the +6 oxidation state (Cr(VI)), and MoO\( _3 \) has Mo in the +6 oxidation state (Mo(VI)). Due to the smaller size and higher electronegativity of Cr compared to Mo, Cr(VI) is more prone to reduction to lower oxidation states, making CrO\( _3 \) a stronger oxidizing agent than MoO\( _3 \).
Therefore, Statement I is true. Statement II: Cr(VI) is more stable than Mo(VI) Down a group in transition metals, the stability of higher oxidation states generally decreases for the elements in the first row (like Cr) compared to the elements in the second and third rows (like Mo and W).
This is due to the inert pair effect becoming less significant and the ability to form stable compounds in higher oxidation states increasing down the group for heavier elements. Consequently, Mo(VI) and W(VI) are generally more stable in their oxide forms (MoO\( _3 \), WO\( _3 \)) than Cr(VI) in CrO\( _3 \), which tends to be a strong oxidizing agent and readily reduced.
Therefore, Statement II is false. In conclusion, Statement I is true, but Statement II is false. This corresponds to option (2).
Among, Sc, Mn, Co and Cu, identify the element with highest enthalpy of atomisation. The spin only magnetic moment value of that element in its +2 oxidation state is _______BM (in nearest integer).
Match List-I with List-II: List-I
The dimension of $ \sqrt{\frac{\mu_0}{\epsilon_0}} $ is equal to that of: (Where $ \mu_0 $ is the vacuum permeability and $ \epsilon_0 $ is the vacuum permittivity)
The unit of $ \sqrt{\frac{2I}{\epsilon_0 c}} $ is: (Where $ I $ is the intensity of an electromagnetic wave, and $ c $ is the speed of light)