In an adiabatic process where in pressure is increased by $\frac{2}{3}\% $ if $\frac{{{C_p}}}{{{C_v}}} = \frac{3}{2},$ then the volume decreases by about
$\frac{4}{9}\% $
$\frac{2}{3}\% $
$4\%$
$\frac{9}{4}\% $
A gas is suddenly compressed to $1/4$ th of its original volume at normal temperature. The increase in its temperature is ....... $K$ $(\gamma = 1.5)$
Two gases have the same initial pressure, volume and temperatue. They expand to the same final volume, one adiabatically and the other isothermally, if the two gases are compressed to the same final volume
$Assertion :$ Adiabatic expansion is always accompanied by fall in temperature.
$Reason :$ In adiabatic process, volume is inversely proportional to temperature.
A gas is suddenly compressed to one fourth of its original volume. What will be its final pressure, if its initial pressure is $P$
Match List$-I$ with List$-II$
List$-I$ | List$-II$ |
$(a)$ Isothermal | $(i)$ Pressure constant |
$(b)$ Isochoric | $(ii)$ Temperature constant |
$(c)$ Adiabatic | $(iii)$ Volume constant |
$(d)$ Isobaric | $(iv)$ Heat content is constant |
Choose the correct answer from the options given below