The molecular weights of $O _2$ and $N _2$ are $32$ and $28$ respectively. At $15^0$C, the pressure of $1$gm $O _2$ will be the same as that of $1$ gm $N _2$ in the same bottle at the temperature:
Chemistry · Physics
Gases and Gas Laws
298 QuestionsThe study of gases and gas laws involves understanding the relationships between pressure, volume, and temperature of gases. This topic is essential for chemistry and physics sections in many competitive exams. Practice these questions to master concepts like the ideal gas law, partial pressure, and molecular properties.
Gases and Gas Laws Questions
When 4 l of nitrogen completely reacts with hydrogen, what would be the volume of ammonia gas formed?
Two gases A and B are taken in same volume containers under similar conditions of temperature and pressure. In container A, there are '2N' molecules of gas A. The number molecules does container B have :
When a certain quantity of oxygen was ozonised in suitable apparatus, the volume decreased by $4\ ml$. On addition of turpentine the volume further decreased by $8\ ml$. All volumes were measured at the same temperature and pressure. From these data, establish the formula of ozone.
Statement I : At STP, 22.4 liters of He will have the same volume as one mole of $\displaystyle { H } _{ 2 }$ (assume ideal gases).
Statement II : One mole or 22.4 liters of any gas at STP will have the same mass.
The residual pressure of a vessel at ${27^0}C$ is $1 \times {10^{ - 11}}N/{m^2}$. The number of molecules in this vessel is nearly:
One atmospheric pressure (atm) is equal to
If a given mass of gas occupies a volume of 10 cc at 1 atmospheric pressure and a temperature of ${ 100 }^{ 0 }$C (373.15 k). What will be its volume at 4 atmospheric pressure; the temperature being the same
'The atmospheric pressure at a place is $76 cm$ of $Hg$? State its value in $bar$.
$1\ atm$ of pressure is equal to
$1\ Pa$ of pressure is equal to:
A pressure equivalent to 1 mm of mercury is called
$1\ Torr$ of pressure is equal to:
Fill in the blanks:
1 psi is equivalent to $-$ atmospheric pressure.
$1\ Bar$ of pressure is equal to: