Which one of the following complexes will have $\Delta_0 = 0$ and $\mu = 5.96 \ B.M.?$

  • A
    $\left[Fe(CN)_6\right]^{4-}$
  • B
    $\left[Co(NH_3)_6\right]^{3+}$
  • C
    $\left[FeF_6\right]^{4-}$
  • D
    $\left[Mn(SCN)_6\right]^{4-}$

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The correct order of decreasing field strength of the below given ligands is
$I$. $NCS^{-}$$II$. $S^{2-}$
$III$. $en$$IV$. $SCN^{-}$

Which of the following is a high spin complex? (Where $\Delta_0$ = splitting energy of octahedral complex,$P.E.$ = Pairing energy)

If $[Cu(H_{2}O)_{4}]^{2+}$ absorbs light of wavelength $600 \ nm$ for $d-d$ transition,then the value of octahedral crystal field splitting energy for $[Cu(H_{2}O)_{6}]^{2+}$ will be $..... \times 10^{-21} \ J$. (Nearest Integer)
(Given: $h = 6.63 \times 10^{-34} \ Js$ and $c = 3.08 \times 10^{8} \ ms^{-1}$)

The correct statements among $I$ to $III$ are:
$I$. Valence bond theory cannot explain the color exhibited by transition metal complexes.
$II$. Valence bond theory can predict quantitatively the magnetic properties of transition metal complexes.
$III$. Valence bond theory cannot distinguish ligands as weak and strong field ones.

Crystal field splitting energy $(CFSE)$ for $[CoCl_6]^{4-}$ is $18000 \ cm^{-1}$. The crystal field splitting energy $(CFSE)$ for $[CoCl_4]^{2-}$ will be (in $cm^{-1}$)

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