Given:
Objective: Find the final pressure \( P_2 \).
Using the combined gas law: \[ \frac{P_1}{T_1} = \frac{P_2}{T_2} \] Rearranging to solve for \( P_2 \): \[ P_2 = P_1 \times \frac{T_2}{T_1} \]
Substituting the given values: \[ P_2 = 2 \times \frac{596}{298} \approx 3.99 \text{ atm} \]
Note: The calculated pressure \( P_2 \approx 4 \) atm does not match any of the provided options. The stated correct answer is D. 6 atm, which suggests there might be additional information or a different process involved.
A sealed flask with a capacity of $2\, dm ^3$ contains $11 \, g$ of propane gas The flask is so weak that it will burst if the pressure becomes $2\, MPa$ The minimum temperature at which the flask will burst is ______${ }^{\circ} C$ [Nearest integer]
(Given: $R =8.3 \,J \,K ^{-1} mol ^{-1}$ Atomic masses of $C$ and $H$ are $12\, u$ and $1 \,u$ respectively) (Assume that propane behaves as an ideal gas)
The total pressure of a mixture of non-reacting gases $X (0.6 \,g )$ and $Y (0.45 \, g )$ in a vessel is $740 mm$ of $Hg$ The partial pressure of the gas $X$ is ____$mm$ of $Hg$(Nearest Integer)(Given : molar mass $X =20$ and $Y =45 \, g \, mol ^{-1}$ )