MCQ
$S.I.$ unit of universal gas constant is
  • A
    $cal/°C$
  • B
    $J/mol$
  • $J\,mo{l^{ - 1}}\,{K^{ - 1}}$
  • D
    $J/kg$

Answer

Correct option: C.
$J\,mo{l^{ - 1}}\,{K^{ - 1}}$
c
From the relation $R =\frac{2 \Delta U }{3 nT }$

where $\Delta U$ is the change in internal energy, $n$ is number of moles of gas and $\Delta T$ is change in temperature.

We get the $S.I.$ unit of universal gas constant is $JK ^{-1} mol ^{-1}$.

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

Two particles are projected simultaneously in the same vertical plane, from the same point on ground, but with same speeds but at different angles $( < 90^o )$ to the horizontal. The path followed by one, as seen by the other, is
A particle executing simple harmonic motion along $Y- $axis has its motion described by the equation $y = A\sin (\omega \,t) + B$. The amplitude of the simple harmonic motion is
When a plane wave front incident on a concave mirror as shown in figure then shape of reflected wave front
A block is resting on a piston which executes simple harmonic motion with a period $2.0 \,s$. The maximum velocity of the piston, at an amplitude just sufficient for the block to separate from the piston is .......... $ms ^{-1}$
A Camot cycle consists of
A solid sphere of mass $‘M’$ and radius $‘a’$ is surrounded by a uniform concentric spherical shell of thickness $2a$ and mass $2M.$ The gravitational field at distance $‘3a’$ from the centre will be
For Bragg's diffraction by a crystal to occur, then the X-ray of wavelength $\lambda$ and interatomic distance $d$ must be
An ideal gas is enclosed in a container of volume $V$ at a pressure $P$. It is being pumped out of the container by using a pump with stroke volume $v$. What is final pressure in container after $n$-stroke of the pump? (assume temperature remains same)
A thin circular ring of mass $M$ and radius $r$ is rotating about its axis with a constant angular velocity $\omega $. Two objects each of mass $m$ are attached gently to the opposite ends of a diameter of the ring. The ring will now rotate with an angular velocity
Three charges are placed along $x$-axis at $x=-a, x=0$ and $x=a$ as shown in the figure. The potential energy of the system is