$(b)\,\mathop C\limits_{2{p^2}} \to \mathop {{C^ + }}\limits_{2{p^1}} \to C_{2{s^2}}^{2 + }$ $\mathop N\limits_{2{p^3}} \to \mathop {{N^ + }}\limits_{2{p^2}} \to \mathop {{N^{2 + }}}\limits_{2{p^1}} $ $\mathop O\limits_{2{p^4}} \to \mathop {{O^ + }}\limits_{2{p^3}} \to \mathop {{O^{2 + }}}\limits_{2{p^2}} $
$(c)\,\mathop F\limits_{2{p^5}} \xrightarrow{{I.E{._1}}}\mathop {{F^ + }}\limits_{2{p^4}} \xrightarrow{{I.E{._2}}}\mathop {{F^{2 + }}}\limits_{2{p^3}} \xrightarrow{{I.E{._3}}}{F^{3 + }}$ $\mathop O\limits_{2{p^4}} \xrightarrow{{I.E{._1}}}\mathop {{O^ + }}\limits_{2{p^3}} \xrightarrow{{I.E{._2}}}\mathop {{O^{2 + }}}\limits_{2{p^2}} \xrightarrow{{I.E{._3}}}{O^{3 + }}$
$(d)$ In respective period, noble gases have highest $I.E.$
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
$\mathop {Pt\,|\,C{l_2}\left( g \right)}\limits_{\left( {0.4\,bar} \right)} \,|\,\mathop {C{l^ - }\left( {aq.} \right)}\limits_{0.1\,M} \,||\,\,\mathop {C{l^ - }\left( {aq.} \right)}\limits_{0.01} \,|\,\mathop {C{l_2}\left( g \right)\,|\,Pt}\limits_{0.2\,bar} $
the measured potential at $298\, K$ is .............. $\mathrm{V}$
$A + B \to$ Product
If the concentration of $B$ is increased from $0.1$ to $0.3\, mole$, keeping the value of $A$ at $0.1\, mole$, the rate constant will be