Home
Class 11
PHYSICS
Find the ratio of (DeltaQ)/(DeltaU) and ...

Find the ratio of `(DeltaQ)/(DeltaU)` and `(DeltaQ)/(DeltaW)` in an isobaric process. The ratio of molar heat capacities `(C_p)/(C_V)=gamma`.

Text Solution

Verified by Experts

The correct Answer is:
A, D

In an isobaric process `p=` constant.
Therefore, `C=C_p`.
Now, `(DeltaQ)/(DeltaU)=(nC_pDeltaT)/(nC_VDeltaT)=(C_p)/(C_V)=gamma`
and `(DeltaQ)/(DeltaW)=(DeltaQ)/(DeltaQ-DeltaU)`
`=(nC_pDeltaT)/(nC_pDeltaT-nC_VDeltaT)`
`=(C_p)/(C_p-C_V)=(C_p//C_V)/(C_p//C_V-1)`
`(gamma)/(gamma-1)`
Promotional Banner

Topper's Solved these Questions

  • LAWS OF THERMODYNAMICS

    DC PANDEY|Exercise Exercise 21.4|8 Videos
  • LAWS OF THERMODYNAMICS

    DC PANDEY|Exercise Level 1 Assertion And Reason|10 Videos
  • LAWS OF THERMODYNAMICS

    DC PANDEY|Exercise Exercise 21.2|7 Videos
  • LAWS OF MOTION

    DC PANDEY|Exercise Medical entrances gallery|39 Videos
  • MAGNETIC EFFECT OF CURRENT AND MAGNETISM

    DC PANDEY|Exercise Integer type Questions|10 Videos

Similar Questions

Explore conceptually related problems

The ratio of specific to molar heat capacity of a body

The ratio fo two specific heat (C_(P))/(C_(V)) of CO is

For a Van der Walls gas find : (a) the equation of the adiabatic curve in the variables T, V , the difference of the molar heat capacities C_p - C_v as a function of T and V .

A monotomic ideal gas undergoes a process in which the ratio of p to V at any instant is constant and equals to 1. what is the molar heat capacity of the gas?

The ratio of P to V at any instant is constant and is equal to 1. for a monoatomic ideal gas undergoing a process. What is the molar heat capacity of the gas?

The ratio of P to V at any instant is constant and is equal to 1 , for a monoatomic ideal gas under going a process. What is the molar heat capacity of the gas

For the case of an ideal gas find the equation of the process (in the variables T, V ) in which the molar heat capacity varies as : (a) C = C_V + alpha T , (b) C = C_V + beta V , ( c) C = C_v + ap , where alpha, beta and a are constants.

For an ideal monoatomic gas, molar heat capacity at constant volume (C_(v)) is

A cyclic process for an ideal monatomic gas (C_(v)=12.5Jmol^(-1)K^(-1) ) is represented in the figure. The temperature at 1, 2 and 3 are 300K, 600K and 455K , respectively. Compute the values of DeltaQ, DeltaU and DeltaW for each of the process. The process from 2 to 3 is adiabatic.