Modelling gases - the kinetic model - class-XII
Description: modelling gases - the kinetic model | |
Number of Questions: 17 | |
Created by: Ashok Pandey | |
Tags: ideal gases kinetic theory of gases physics |
The gas, which is present the most in air, is___
Heat is associated with
The kinetic energy of translation of $20gm$ of oxygen at $47^oC$ is (molecule wt. of oxygen is $32gm/mol $and $R=8.3J/mol/K$)
What is an ideal gas?
Statement 1: The internal energy of a perfect gas is entirely kinetic and depends only on absolute temperature of the gas and not on its pressure or volume.
Statement 2: A perfect gas is heated keeping pressure constant and later at constant volume. For the same amount of heat the temperature of the gas at constant pressure is lower than that at constant volume.
A body at a temperature of ${ 727 }^{ \circ }C$ and having surface area ${ 5cm }^{ 2 }$ , radiated 300J of energy each minute. The emissivity (Given: boltzmann constant=$ 5.67\times { 10 }^{ -8 }{ Wm }^{ -2 }{ K }^{ -4 }$ is
The average pressure of an ideal gas is
The pressure of air increases by $100mm$ of Hg and the temperature decreases by $1^0C$. The change in the speed of sound in air at STP is
The equation of state of some gases can be expressed as (p+av2)(v−b)=RT Here p is pressure, v is volume , a,b,R are constants. The dimensions of ′a′ are
According to kinetic theory of gases,
Consider the following statements for air molecules in an air tight container.
Gas exerts pressure on the walls of container because the molecules:
solids expand on heating because
Which of the following statements is NOT a correct assumption of the model of an ideal monatomic gas?
When we heat a gas sample from $27^{\circ}$ and $327^{\circ}$, then the initial average kinetic energy of the molecules was $E$. What will be the average kinetic energy after heating?
Gases exert pressure on the walls of the container because the gas molecules.
Solar radiation reaches the earths atmosphere at a rate of $1353 Wm^{-2}$. If 36% of this
radiation is reflected back into space and 18% is absorbed by the earths atmosphere. The
radiant emittance is given by $\sigma T^{4}$
where $\sigma$ is the Stefan-Boltzmanns constant and T is the
absolute temperature. What maximum temperature would an isolated black body on the
earths surface be expected to attain?
$(\sigma = 5.67 x10^{-8} Wm^{-2}K^{-4})$.