Home
Class 12
PHYSICS
Find (C(p))/(C(v)) for monatomic ideal g...

Find `(C_(p))/(C_(v))` for monatomic ideal gas.

Text Solution

AI Generated Solution

To find the ratio \( \frac{C_p}{C_v} \) for a monatomic ideal gas, we can follow these steps: ### Step 1: Determine \( C_v \) for a monatomic ideal gas For a monatomic ideal gas, the number of degrees of freedom \( F \) is 3 (all translational). The formula for the molar heat capacity at constant volume \( C_v \) is given by: \[ C_v = \frac{F}{2} R \] ...
Promotional Banner

Topper's Solved these Questions

  • THERMODYNAMICS

    AAKASH INSTITUTE ENGLISH|Exercise EXERCISE|20 Videos
  • THERMODYNAMICS

    AAKASH INSTITUTE ENGLISH|Exercise ASSIGNMENT (SECTION -A) (Objective Type Questions)|47 Videos
  • THERMODYNAMICS

    AAKASH INSTITUTE ENGLISH|Exercise Assignment (Section-J) Aakash Challengers Questions|6 Videos
  • THERMAL PROPERTIES OF MATTER

    AAKASH INSTITUTE ENGLISH|Exercise Assignment (Section-J) Akash Challengers Questions|7 Videos
  • UNITS AND MEASUREMENTS

    AAKASH INSTITUTE ENGLISH|Exercise ASSIGNMENT (SECTION - D)|15 Videos

Similar Questions

Explore conceptually related problems

C_(P) -C_(V) for an ideal gas is………….. .

Each molecule of a gas has F degrees of freedom . The ratio (C_(p))/(C_(V))=gamma for the gas is

Assertion: C_(P)-C_(V)=R for an ideal gas. Reason: ((delE)/(delV))_(T)=0 for an ideal gas.

Assertion: C_(P)-C_(V)=R for an ideal gas. Reason: ((delE)/(delV))_(T)=0 for an ideal gas.

Calculate the difference between C_p and C_(V) for 10 mole of an ideal gas.

Two moles of gas A at 27^(@)C mixed with a 3 moles of gas at 37^(@)C. If both are monatomic ideal gases, what will be the temperature of the mixture ?

The difference between C_(p) " and " C_(v) can be derived using the empirical relation H = U + pV . Calculate the difference between C_(p) " and " C_(v) for 10 moles of an ideal gas.

Assertion: C_(p) can be less than C_(V) . Reason: C_(p)C_(V)=R is valid only for ideal gases.

The temperature of an ideal gas undergoing adiabatic expansion varies with volume as T prop V^(-(3)/(4)) , then the value of (C_(P))/(C_(V)) for the gas is

(a) Define two specific heats of a gas. Why is C_(p) gt C_(v) ? (b) Shown that for an ideal gas, C_(p) = C_(v) +(R )/(J)