Kinetic Theory CBSE Questions & Answers
Kinetic Theory
This is Physics Class 11 Kinetic Theory CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
Kinetic theory explains the behavior
- Aof solids and liquids based on the idea that they gas consist of rapidly vibrating atoms or molecules
- Bof solids based on the idea that the solid consists of rapidly vibrating atoms or molecules
- Cof gases based on the idea that the gas consists of rapidly moving atoms or moleculesCorrect
- Dof liquids based on the idea that the liquids consist of rapidly moving atoms or molecules
2
Kinetic theory
- Acorrectly explains specific heat capacities of many liquids
- Bcorrectly explains specific heat capacities of many solids
- Ccorrectly explains specific heat capacities of many gasesCorrect
- Dcorrectly explains specific heat capacities of super cooled liquids
3
Kinetic theory relates measurable properties.
- Aof super cooled liquids such as viscosity, creep and diffusion with molecular parameters, yielding estimates of molecular sizes and masses
- Bof solids such as expansion, conduction and elongation with molecular parameters, yielding estimates of molecular sizes and masses
- Cof gases such as viscosity, conduction and diffusion with molecular parameters, yielding estimates of molecular sizes and massesCorrect
- Dof liquids such as viscosity, conduction and diffusion with molecular parameters, yielding estimates of molecular sizes and masses
4
According to Atomic Hypothesis:
- AAll things are made of atoms - little particles that stay put at fixed points
- BAll things are made of atoms - little particles that move around in perpetual motionCorrect
- CAll things are made of atoms - little particles that keep oscillating
- DAll things are made of atoms - little particles that move around in circles
5
According to Avogadro’s law:
- AEqual volumes of all gases at equal temperature and pressure have the same number of molecules.Correct
- BEqual volumes of all gases at equal pressure have the same number of molecules.
- CEqual volumes of all gases at equal temperature have the same number of molecules.
- DEqual volumes of all gases at equal temperature and pressure have different number of molecules.
6
In which case are the atoms relatively rigidly fixed?
- Agases
- Bliquids
- CsolidsCorrect
- Dliquids and gases
7
The order of inter atomic distance in liquids is about
- A\(1000\dot A\)
- B\(2\dot A\)Correct
- C\(100\dot A\)
- D\(20\dot A\)
8
The average distance a molecule can travel without colliding is called the
- Amean free distance
- Bmean free length
- Cmean free motion
- Dmean free pathCorrect
9
In dynamic equilibrium, molecules collide and change their speeds during the collision
- Abut the r.m.s properties vary.
- Bbut the peak properties vary.
- Cbut the average properties vary.
- Dbut the average properties are constant.Correct
10
The perfect gas equation can be written as
- AP = \(\mu \) RTV
- BPV = \(\mu \) RTCorrect
- CPV = \(\mu \) R
- DPV = RT
11
Consider a mixture of non-interacting ideal gases: \({\mu _{\rm{1}}}\) moles of gas 1, \({\mu _{\rm{2}}}\) moles of gas 2, etc. in a vessel of volume V at temperature T and pressure P. It is then found that the equation of state of the mixture is :
- AV = (\(\mu {\rm{1}}\) + \({\mu _{\rm{2}}}\) +…) RT
- BP = (\(\mu {\rm{1}}\) + \({\mu _{\rm{2}}}\)+…) RT
- CPV = (\(\mu {\rm{1}}\) + \({\mu _{\rm{2}}}\) +…) RTCorrect
- DPV = (\(\mu {\rm{1}}\) + \({\mu _{\rm{2}}}\) +…) R
12
According to Dalton’s law of partial pressures:
- Atotal pressure of a mixture of ideal gases is the difference of partial pressures
- Btotal pressure of a mixture of ideal gases is the sum of partial pressuresCorrect
- Ctotal pressure of a mixture of real gases is the sum of factored individual pressures
- Dtotal pressure of a mixture of ideal gases is the sum of pressures
13
Considering a gas in a parallelopiped, in a small time interval \(\Delta {\rm{t}}\), a molecule with x-component of velocity \({{\rm{v}}_{\rm{x}}}\) will hit the wall
- Aif it is outside or beyond the distance \({{\rm{v}}_{\rm{x}}}\) \(\Delta {\rm{t}}\) from the wall
- Bif it is within the distance \({{\rm{v}}_{\rm{x}}}\) \(\Delta {\rm{t}}\) from the wallCorrect
- Cif it is outside or beyond the distance \({\rm{2}}{{\rm{v}}_{\rm{x}}}\) \(\Delta {\rm{t}}\) from the wall
- Dif it is within the distance \({\rm{2}}{{\rm{v}}_{\rm{x}}}\) \(\Delta {\rm{t}}\) from the wall
14
If there are n number of molecules per unit volume and m is the mass of each , \({{\rm{v}}_{\rm{x}}}\) is the x-component of velocity, pressure can be written as
- A\(P = nm\overline {v_x^2} \)Correct
- B\(P = n\overline {v_x^2} \)
- C\(P = m\overline {v_x^2} \)
- D\(P = 2nm\overline {v_x^2} \)
15
The average kinetic energy of a molecule
- Ais not dependent on absolute temperature of the gas
- Bis inversely proportional to the molecular mass of the gas
- Cis inversely proportional to the absolute temperature of the gas
- Dis proportional to the absolute temperature of the gasCorrect