- A$100 \,mL$ and $100\, mL$
- B$100 \,mL$ and $50\, mL$
- ✓$100\, mL$ and $200 \,mL$
- D$50\, mL$ and $50 \,mL$
$\begin{array}{ll}50\, ml & 1\, M \\ 1\, M & V =?\end{array}$
$\Rightarrow \frac{ n _{ NaoH }}{ n _{ H _{3} PO _{3}}}=\frac{2}{1}$
$\Rightarrow \frac{1 \times V }{50 \times 1}=\frac{2}{1} \Rightarrow{ V _{ NaOH }=100\, ml }$
$H _{3} PO _{2}+2 NaOH \rightarrow NaH _{2} PO _{3}+ H _{2} O$
$\begin{array}{lc}100\, ml & 1\, M \\ 2\, M & V =?\end{array}$
$\Rightarrow \frac{ n _{ NaoH }}{ n _{ H _{3} PO _{3}}}=\frac{1}{1} \Rightarrow \frac{1 \times V }{2 \times 100}=\frac{1}{1} \Rightarrow V _{ NaOH }=200\, ml$
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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]
