Question
Establish the formula for work in the adiabatic process.

Answer

SELF

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

Prove that the velocity v of translation of a rolling body (like a ring, disc, cylinder or sphere) at the bottom of an inclined plane of height h is given by:$\text{v}^2=\frac{2\text{gh}}{\big(1+\frac{\text{K}^2}{\text{R}^2}\big)}$
Note K is the radius of gyration of the body about its symmetry axis, and R is the radius of the body. The body starts from rest at the top of the plane.
Explain the international system of units. Explain its characteristics.
The time period of oscillation of simple pendulum is given by $\text{t}=2\pi\sqrt{\frac{\text{l}}{\text{g}}}$ What is the accuracy in the determination of g if 10cm length is known to 1 mm accuracy and 0.5s, time period is measured from time of 100 oscillations with a watch of 1s resolution?
Prove that the distance covered by a uniformly accelerated body in $n ^{\text {th }}$ second
$
s_n=u+\frac{1}{2} a(2 n-1)
$
At what temperature is the root mean square speed of an atom in an argon gas cylinder equal to the rms speed of a helium gas atom at $-20°C$? (atomic mass of $Ar = 39.9u$, of $He = 4.0u$).
A car starting from rest, accelerates uniformly with $5m/s^2$ for sometime and then decelerates to come to rest with $3m/s^2$. Find the maximum velocity attained during the motion and the distance covered in a total time of 6 seconds of the journey.
What is the kinetic theory of gases? Explain the hypothesis of this theory and point out its limitations.
A cube of aluminium of each side $4cm$ is subjected to a tangential (shearing) force. The top face of the cube is sheared through $0.012cm$ with respect to the bottom face. Find:
  1. Shearing strain,
  2. Shearing stress;
  3. The shearing force.
Given: $\eta=2008\times10^{11}\text{dyne},\text{cm}^{-2}.$
Two coherent point sources $S_1$ and $S_2$ vibrating in phase emit light of wavelength $\lambda$. The separation between the sources is $2\lambda$. Consider a line passing through $S_2$ and perpendicular to the line $S_1S_2$. What is the smallest distance from $S_2$ where a minimum of intensity occurs?
State Newton's third law of motion. Discuss its consequences.