MCQ
The successive Ionisation energies of an element $(A)$ is given as $IE_1 = 20\,ev\,, IE_2 = 45\,ev, IE_3 = 150\,ev, IE_4 = 900\,ev, IE_5 = 1800\, ev$ Formula of halide of $(A)$ is
- A$AX$
- ✓$AX_3$
- C$AX_4$
- D$AX_5$
$4-1=3 e^{-}$ are removed
$\therefore \quad A^{+3} \quad \operatorname{lan}=A X_{3}$
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(Nearest integer)
[Given : The heat capacity of the calorimeter system is $20\, kJ\, K ^{-1}, R =8.3\, JK ^{-1}\, mol ^{-1}$.
Assume ideal gas behaviour.
Atomic mass of $C$ and $H$ are $12$ and $1\, g\, mol ^{-1}$ respectively]
$2A{B_3}(g) \rightleftharpoons {A_2}(g) + 3{B_2}(g)$. At equilibrium, $2\, mol$ of $A_2$ are found to be present. The equilibrium constant of this reaction is