Which has maximum EA,EN and IP respectively : | vedclass

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(B) First,identify the elements based on their electronic configurations:$A = 1s^2 \ 2s^2 \ 2p^6$ (Neon,$Ne$,noble gas)$B = 1s^2 \ 2s^2 \ 2p^6 \ 3s^2

Vedclass · Accepted Answer

$B, C, A$

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(B) First,identify the elements based on their electronic configurations:$A = 1s^2 \ 2s^2 \ 2p^6$ (Neon,$Ne$,noble gas)$B = 1s^2 \ 2s^2 \ 2p^6 \ 3s^2 \ 3p^5$ (Chlorine,$Cl$,halogen)$C = 1s^2 \ 2s^2 \ 2p^5$ (Fluorine,$F$,halogen)$D = 1s^2 \ 2s^2 \ 2p^6 \ 3s^1$ (Sodium,$Na$,alkali metal)$1$. $EA$ (Electron Affinity): Fluorine $(C)$ has a high $EA$,but Chlorine $(B)$ has the highest $EA$ among all elements due to smaller size and inter-electronic repulsion in $F$.$2$. $EN$ (Electronegativity): Fluorine $(C)$ is the most electronegative element in the periodic table.$3$. $IP$ (Ionization Potential): Neon $(A)$ is a noble gas with a stable octet configuration,hence it has the highest $IP$ among these.Thus,the order is $B, C, A$.

List-$I$ (Atomic Number)	List-$II$ (Block of periodic table)
$A$. $37$	$I$. $p$-block
$B$. $78$	$II$. $d$-block
$C$. $52$	$III$. $f$-block
$D$. $65$	$IV$. $s$-block

Which has maximum $EA$,$EN$ and $IP$ respectively $:-$
$A = 1s^2 \ 2s^2 \ 2p^6$
$B = 1s^2 \ 2s^2 \ 2p^6 \ 3s^2 \ 3p^5$
$C = 1s^2 \ 2s^2 \ 2p^5$
$D = 1s^2 \ 2s^2 \ 2p^6 \ 3s^1$

Similar Questions

Assertion : Best diagonal relationship is shown between $Be$ and $Al$.
Reason : Ionization energy of $Be$ is almost the same as that of $Al$.

Which of the following is a false statement?

Outermost electronic configuration of a group $13$ element,$E$,is $4s^2 4p^1$. The electronic configuration of an element of $p$-block,period $5$,placed diagonally to element $E$ is:

Identify the incorrect statement from the following:

Match List-$I$ with List-$II$:

List-$I$ (Atomic Number) List-$II$ (Block of periodic table)

$A$. $37$ $I$. $p$-block

$B$. $78$ $II$. $d$-block

$C$. $52$ $III$. $f$-block

$D$. $65$ $IV$. $s$-block

Choose the correct answer from the options given below:

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Which has maximum $EA$,$EN$ and $IP$ respectively $:-$$A = 1s^2 \ 2s^2 \ 2p^6$$B = 1s^2 \ 2s^2 \ 2p^6 \ 3s^2 \ 3p^5$$C = 1s^2 \ 2s^2 \ 2p^5$$D = 1s^2 \ 2s^2 \ 2p^6 \ 3s^1$