Gaseous State formulas
Master Gaseous State through 22 JEE Advanced-level formulas, systematically structured with every variable spelled out. Revise concept-wise, identify the areas where you need improvement, and focus your preparation with greater precision.
Gaseous State, every formula
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Boyle's law
Q1NumericalBoyle's lawA gas at $2$ atm and $3$ L is compressed to $1$ L at constant T. Its new pressure (atm) is:Charles's law
Q1MCQCharles's lawAt constant pressure, $V$ varies with absolute temperature as:- A$V\propto T$
- B$V\propto\dfrac1T$
- C$V\propto T^{2}$
- D$V=$ const
- A
Gay-Lussac's law
Q1MCQGay-LussacAt constant volume, $P$ varies with temperature as:- A$P\propto T$
- B$P\propto\dfrac1T$
- C$P=$ const
- D$P\propto T^{2}$
- A
Avogadro's law
Q1MCQAvogadro's lawAt the same T and P, equal volumes of gases contain:- Aequal numbers of molecules
- Bequal masses
- Cequal densities
- Dequal speeds
- A
Ideal gas equation
Q1NumericalIdeal gasHow many moles of gas occupy $24.6$ L at $1$ atm and $300$ K ($R=0.0821$)?Combined gas law
Q1MCQCombined gas lawThe combined gas law is:- A$\dfrac{P_1V_1}{T_1}=\dfrac{P_2V_2}{T_2}$
- B$P_1V_1=P_2V_2$
- C$\dfrac{V_1}{T_1}=\dfrac{V_2}{T_2}$
- D$PV=nRT$
- A
Gas constant
Q1MCQGas constantThe value of $R$ in L·atm units is:- A$0.0821$
- B$8.314$
- C$1.987$
- D$22.4$
- A
Dalton's law of partial pressures
Q1NumericalDalton's lawA mixture has partial pressures $2$, $3$ and $1$ atm. The total pressure (atm) is:Partial pressure (mole fraction)
Q1NumericalPartial pressureA gas with mole fraction $0.4$ in a mixture at total pressure $5$ atm has partial pressure (atm):Density of a gas
Q1MCQGas densityThe density of an ideal gas is:- A$\dfrac{PM}{RT}$
- B$\dfrac{RT}{PM}$
- C$PMRT$
- D$\dfrac{PM}{R}$
- A
Graham's law of diffusion
Q1MCQGraham's lawThe rate of diffusion of a gas varies with molar mass as:- A$\dfrac{1}{\sqrt{M}}$
- B$\sqrt{M}$
- C$M$
- D$\dfrac{1}{M}$
- A
RMS speed
Q1MCQRMS speedThe rms speed of gas molecules is:- A$\sqrt{\dfrac{3RT}{M}}$
- B$\sqrt{\dfrac{2RT}{M}}$
- C$\sqrt{\dfrac{8RT}{\pi M}}$
- D$\sqrt{\dfrac{RT}{M}}$
- A
Average speed
Q1MCQAverage speedThe average speed of gas molecules is:- A$\sqrt{\dfrac{8RT}{\pi M}}$
- B$\sqrt{\dfrac{3RT}{M}}$
- C$\sqrt{\dfrac{2RT}{M}}$
- D$\sqrt{\dfrac{RT}{M}}$
- A
Most probable speed
Q1MCQMost probable speedThe most probable speed is:- A$\sqrt{\dfrac{2RT}{M}}$
- B$\sqrt{\dfrac{3RT}{M}}$
- C$\sqrt{\dfrac{8RT}{\pi M}}$
- D$\sqrt{\dfrac{RT}{M}}$
- A
Kinetic energy per mole
Q1MCQKE per moleThe kinetic energy of one mole of an ideal gas is:- A$\tfrac32 RT$
- B$\tfrac12 RT$
- C$RT$
- D$\tfrac32 nRT$
- A
van der Waals equation
Q1MCQvan der WaalsThe van der Waals equation is:- A$\left(P+\dfrac{an^{2}}{V^{2}}\right)(V-nb)=nRT$
- B$PV=nRT$
- C$(P-a)(V+b)=nRT$
- D$P(V-nb)=nRT$
- A
Compressibility factor
Q1MCQCompressibilityThe compressibility factor is:- A$\dfrac{PV}{nRT}$
- B$\dfrac{nRT}{PV}$
- C$PVnRT$
- D$\dfrac{P}{nRT}$
- A
Critical temperature
Q1MCQCritical temperatureThe critical temperature in van der Waals terms is:- A$\dfrac{8a}{27Rb}$
- B$\dfrac{a}{27b^{2}}$
- C$3b$
- D$\dfrac{a}{Rb}$
- A
Critical pressure
Q1MCQCritical volumeThe critical volume in van der Waals terms is:- A$3b$
- B$b$
- C$\dfrac{a}{27b^{2}}$
- D$27b$
- A
Critical volume
Q1MCQBoyle temperatureThe Boyle temperature is:- A$\dfrac{a}{Rb}$
- B$\dfrac{8a}{27Rb}$
- C$3b$
- D$\dfrac{a}{27b^{2}}$
- A
Boyle temperature
Q1NumericalMolar volume STPThe volume of $1$ mol of an ideal gas at STP (in L) is:Molar volume at STP
Q1MCQIdeal gas ZFor an ideal gas, the compressibility factor $Z$ equals:- A$1$
- B$0$
- C$>1$ always
- D$<1$ always
- A
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