Chemistry, asked by Vikshuth5806, 11 months ago

At constant volume and temperature conditions, the rate of
diffusion DA and DB of gases A and B having densities ⍴A
and ⍴B are related by the expression.
(a) DA = [DB ⍴A/⍴B]¹/²
(b) DA = [DB ⍴B/⍴A]¹/²
(c) DA = DB (⍴A/⍴B)¹/²
(d) DA = DB (⍴B/⍴A)¹/²

Answers

Answered by Anonymous
1

Answer:

At constant volume and temperature conditions, the rate of

diffusion DA and DB of gases A and B having densities ⍴A

and ⍴B are related by the expression is

(c) DA = DB (⍴A/⍴B)¹/² is your answer

Answered by rashich1219
4

The rate of  diffusion DA and DB of gases A and B having densities ⍴A

and ⍴B are related by the expression is \bold{D_{A}=(D_{B}\frac{\rho _{B}}{\rho _{A}})^{1/2}}.

Step by step explanation:

Graham's law of diffusion:

According to this law, the rate of diffusion of a gas is inversely proportional to the square root of its density.

The mathematical representation is as follows.

                                            D\,\alpha \,\frac{1}{\sqrt{\rho }}

For gas "A":

                                          D_{A}\,\alpha \,\frac{1}{\sqrt{\rho_{A} }}...........................(1)

For gas "B":

                                         D_{B}\,\alpha \,\frac{1}{\sqrt{\rho_{B} }}.........................(2)

divided equation (1) by (2).

                                       \frac{D_{A}}{D_{B}}=\sqrt{\frac{\rho _{B}}{\rho _{A}}}

                                     \bold{D_{A}=(D_{B}\frac{\rho _{B}}{\rho _{A}})^{1/2}}

Therefore, the expression is \bold{D_{A}=(D_{B}\frac{\rho _{B}}{\rho _{A}})^{1/2}}.

Hence, correct option is "d".

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