Home
Class 11
PHYSICS
Initially two gas samples 1 and 2 are at...

Initially two gas samples 1 and 2 are at the same condition. The volume of the two are halved, one isothermally and the other adiabatically. What is the relation between the final pressures `p_(1)` and `p_(2)`?

A

`p_(1)=p_(2)`

B

`p_(1)gtp_(2)`

C

`p_(2)gtp_(1)`

D

Cannot be determined

Text Solution

AI Generated Solution

Promotional Banner

Topper's Solved these Questions

  • LAWS OF THERMODYNAMICS

    BITSAT GUIDE|Exercise 9|2 Videos
  • LAWS OF THERMODYNAMICS

    BITSAT GUIDE|Exercise 10|1 Videos
  • LAWS OF THERMODYNAMICS

    BITSAT GUIDE|Exercise 7|2 Videos
  • HEAT, TEMPERATURE AND CALORIMETRY

    BITSAT GUIDE|Exercise Bitsat archives|9 Videos
  • MAGNETOSTATICS

    BITSAT GUIDE|Exercise BITSAT Archives|8 Videos

Similar Questions

Explore conceptually related problems

Two samples of a gas initially at same temperature and pressure are compressed from a volume V to (V)/(2) . One sample is compressed isothermally and the other adiabatically . In which sample is the pressure greater?

Two samples A and B of a gas are initially at the same temperature and pressure are compressed from volume V_1 to V/2 (A isothermally and B adiabatically). The final pressure is

Two gases have the same initial pressure, volume and temperature. They expand to the same final volume, one adiabatically and the other isothermally

Two sample A and B of a gas initially at the square at the same pressure and temperature are compressed from volume V to V//2 (A isothermally and B adiabatically). The final pressure of A is

Two identical samples of gases are allowed to expand to the same final volume (i) isothermally (ii) adiabatically. Work done is

A gas expands from an initial state characterized by a pressure p_1 and a volume v_1 in two ways, isotherrnically and adiabatically, to the same volume v_2 In which of the two processes is the final pressure higher and in which is the work greater?

Diatomic gas at pressure 'P' and volume 'V' is compressed adiabatically to 1/32 times the original volume. Then the final pressure is