Home
Class 11
PHYSICS
From a certain apparatus, the diffusion ...

From a certain apparatus, the diffusion rate of hydrogen has an average value of `28.7 cm^(3) s^(-1)`. The diffusion of another gas under the same condition is measured to have an average rate of `7.2 cm^(3) s^(-1)`. Identify the gas.

Text Solution

Verified by Experts

according to Grahm's law of diffusion,
`(r_1)/(r_2) = sqrt((M_2)/(M_1))`
where, `r_(1)` = diffusion rate of hydrogen `= 28.7 cm^(3) s^(-1) , r_(2)` = diffusion rate of unkown gas = `7.2 cm^(3)s^(-1)`
`M_(1) ` = "molecular mass of hydrogen" = 2u`
`M_(2) = ?`
`:. 28.7/7.2 = sqrt((M_2)/(2)) or M_(2) =(28.7/7.2)^(2) xx 2 = 31.78 ~~32`
This is the molecular mass of oxygen gas.
Promotional Banner

Topper's Solved these Questions

  • BEHAVIOUR OF PERFECT GAS & KINETIC THEORY

    PRADEEP|Exercise Higher order thinking skills questions|9 Videos
  • BEHAVIOUR OF PERFECT GAS & KINETIC THEORY

    PRADEEP|Exercise Value Based Questions|15 Videos
  • BEHAVIOUR OF PERFECT GAS & KINETIC THEORY

    PRADEEP|Exercise Advance problem for competitions|10 Videos
  • GRAVIATION

    PRADEEP|Exercise Assertion-Reason Type Questions|19 Videos

Similar Questions

Explore conceptually related problems

N_(2)O and CO_(2) have the same rate of diffusion under same conditions of temperature and pressure. Why ?

For the reaction: 2A+3BrarrC,[A] is found to decrease at a rate of 2.0M.s^(-1) . If the rate law is rate = k[A], how fast does [B] decrease under the same conditions?

Sulphur vapour (S_n) diffuses through a porous plug at 0.354 rate of diffusion of O_(20 gas under similar condition of P and T Find the value of n .

Both N_(2)O and CO_(2) have similar rates of diffusion under same conditions of temperature and pressure. Explain

Statement-1: The diffusion rate of oxygen is smaller than that of nitrogen under same conditions of T and P. Statement-2: Molecular mass of nitrogen is smaller than that of oxygen.

The rate of diffusion of a gas having molecular weight. just double of hydrogengas is 30 mls-1. The rate of diffusion of hydrogen gas will be

If the rate of diffusion of gas X (Molecular mass 64 amu) is 1.4 times the rate of diffusion of gas Y at the same pressure then the molecular mass of gas Y is?

The average velocity of gas molecules is 400 m s^(-1) . Calculate their rms velocity at the same temperature.