MCQ
A given system undergoes a change in which the work done by the system equals the decrease in its internal energy. The system must have undergone an
  • A
    lsothermal change
  • Adiabatic change
  • C
    lsobaric change
  • D
    Isochoric change

Answer

Correct option: B.
Adiabatic change
In adiabatic change $Q=$ constant $\Rightarrow \Delta Q=0$
So $(\Delta W=\Delta U(\because \Delta Q=\Delta U+\Delta W)$

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

The current in a coil decreases from $1\ A$ to $0.2\ A$. In $10\ \mathrm{sec}$. Calculate the coefficient of self inductance. If induced emf is $0.4$ volt.
The e.m.f. of a cell is $\mathrm{E}$ volts and internal resistance is $r$ ohm. The resistance in external circuit is also $r$ ohm. The p.d. across the cell will be
A solenoid is at potential difference $60 \mathrm{~V}$ and current flows through it is $15$ ampere, then the resistance of coil will be
Minimum excitation potential of Bohr's first orbit in hydrogen atom is
A car turns a corner on a slippery road at a constant speed of $10 \mathrm{~m} / \mathrm{s}$. If the coefficient of friction is $0.5,$ the minimum radius of the arc in meter in which the car turns is
The time period of a simple pendulum in a lift descending with constant acceleration $g$ is
A circular road of radius $1000 m$ has banking angle $45^{\circ}$. The maximum safe speed of a car having mass $2000 kg$ will be, if the coefficient of friction between tyre and road is 0.5
Two wires ' $A$ ' and ' $B$ of the same material have their lengths in the ratio $1: 2$ and radii in the ratio $2: 1$. The two wires are connected in parallel across a battery. The ratio of the heat produced in ' $A$ ' to the heat produced in ' $B$ for the same time is
If force and displacement of particle in direction of force are doubled. Work would be
The position vector of a particle is $\vec{r}=(a \cos \omega t) \hat{i}+(a \sin \omega t) \hat{j}$. The velocity of the particle is