MCQ
What is the correct order of $o/ p$ ratio when $E^+$ attacks the following system  ?

$\underset{A}{\mathop{PhF}}\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\underset{B}{\mathop{PhCl}}\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\underset{C}{\mathop{PhBr}}\,\,\,\,\,\,\,\,\,\,\,\,\,\,\,\underset{D}{\mathop{PhI}}\,$

  • $A < B < C < D$
  • B
    $A = B = C = D$
  • C
    $D < C < B < A$
  • D
    $D < B < A < C$

Answer

Correct option: A.
$A < B < C < D$
a
$(a)$ That the steric factor is not the sole determinant is, however, seen in the  figures for the nitration of the halobenzenes, which are $o-/p-$ directing but on which  overall attack is slightly slower than on benzene.

Despite the increase in size of the substituent $Y$ from $F \to I$, the  proportion of $o-$ isomer increases. An increasing steric effect will, as with the  alkyl benzenes, be operating to inhibit $o-$ attack, but this must here be  outweighed by the electron-withdrawing inductive/field effect exerted by the  halogen atom $(Y)$. This effect will tend to decrease with distance from $Y$, being exerted somewhat less strongly on the distant $p-$ position compared  with the adjacent $o-$ position. Electronegative $F,$ and relatively little $o-$  attack thus takes place on $C_6 H_5F$, despite the small size of $F.$ The electron-  withdrawing effect of the halogen $(Y)$ decreases considerably from  $F$ to $I$ (the biggest change being between $F$ and $Cl$), resulting in  increasing attack at the $o-$ position despite the increasing bulk of $Y.$

$Increase\,\,in\,\,size\,\,of\,\,Y$  $\begin{gathered}
   \downarrow  \hfill \\
   \downarrow  \hfill \\
   \downarrow  \hfill \\
   \downarrow  \hfill \\ 
\end{gathered} $ $\begin{array}{*{20}{c}}
  Y&{\% \,o\, - }&{\% \,p\, - } \\ 
  F&{12}&{88} \\ 
  {Cl}&{30}&{69} \\ 
  {Br}&{37}&{62} \\ 
  I&{38}&{60} 
\end{array}$

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