- A$20$
- B$25$
- ✓$26 $
- D$24 $
$58 g$ of butane gives $-2658 \,kJ$ of heat energy.
$\therefore 11.2 \,kg$ of butane will give heat energy $=\frac{2658}{58} \times 11200=513.27 \times 10^3 \,\,kJ$
Daily energy required for cooking $=20000 \,kJ =2 \times 10^4\, kJ$ per day
$\therefore$ Number of days cylinder will last $=\frac{513.27 \times 10^3}{2 \times 10^4} \approx 26\, days$
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$(A)$ paramagnetic $(B)$ bent in geometry $(C)$ an acidic oxide $(D)$ colorless

$HI \rightleftharpoons \frac {1}{2} H_{2(g)} + \frac{1}{2} I_{2(g)}$
is $8.0$. The equilibrium constant of the reaction
$H_{2( g )} + I_{2(g)} \rightleftharpoons 2HI_{ ( g )}$ will be
${H_2}O\left( g \right) + C\left( s \right) \to CO\left( g \right) + {H_2}\left( g \right);\Delta H = 131\,kJ$
$CO\left( g \right) + \frac{1}{2}{O_2}\left( s \right) \to C{O_2}\left( g \right);\Delta H = - 282\,kJ$
${H_2}\left( g \right) + \frac{1}{2}{O_2}\left( s \right) \to {H_2}O\left( g \right);\Delta H = - 242\,kJ$
$C(s) + O_2(g) \to CO_2(g); \Delta H = X\,kJ$
The value of $X$ will be......$kJ$