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Kinetic Theory ...

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  • Question 1
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    Directions For Questions

    Consider air to be a diatomic gas with average mole moasses 29g/mole. A mass 1.45kg of air is contained in a cylinder with a piston at $$27^{0}C$$ and pressure $$1.5\times10^{5} N/m^{2}$$. Energy is given to the system as heat and the system is allowed to expand till the final pressure $$3.5\times10^{5} N/m^{2}$$. As the gas expands, pressure and volume follow the relation
    $$ V= KP^{2}$$ where K is constant (R =8.3J/(mole-K)

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    Final volume of the system will be nearly -

  • Question 2
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    If the kinetic energy of the molecules in $$5$$ litres of helium at $$2$$ $$atm$$ is $$E$$. What is the kinetic energy of molecules in $$15$$ litres of oxygen at $$3$$ $$atm$$ in terms of $$E$$?

  • Question 3
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    The average kinetic energy of the molecules of an ideal gas at $$10^{\circ}C$$ has the value E. The temperature at which the kinetic energy of the same gas becomes 2E is

  • Question 4
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    $$\Delta C_p$$ for change $$N_2(g)+3H_2 (g)= 2N\! H_3(g)$$ is:

  • Question 5
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    When x amount of heat is given to a gas at constant pressure, it performs $$\displaystyle \frac{x}{3}$$ amount of work. The average number of degrees of freedom per molecule of the gas is-

  • Question 6
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    At ordinary temperatures, the molecules of a diatomic gas have only translational and rotational kinetic energies. At high temperatures, they may also have vibrational energy. As a result of this compared to lower temperatures, a diatomic gas at higher temperatures will have-

  • Question 7
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    Which of the following expands most on the rise of an equal amount of temperature?

  • Question 8
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    STATEMENT-1 : According to kinetic theory of gases the internal energy of a given sample of an ideal gas is only kinetic.
    STATEMENT-2 : 
    The ideal gas molecules exert force on each other only when they collide.

  • Question 9
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    When the temperature is increased:

  • Question 10
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    One mole of a diatomic gas undergoes a process $$P=\frac {P_0}{1+\left (\frac {V}{V_0}\right )^3}$$, where $$P_0, V_0$$ are constants. The  translational kinetic energy of the gas when $$V = V_0$$ is given by

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