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In a flask, the weight ratio of CH(4)(g)...

In a flask, the weight ratio of `CH_(4)(g) and SO_(2)(g)` at 298K and 1 bar is 1:2. the ratio of the number of molecules of `SO_(2)(g) and CH_(4)(g)` is-

A

`1:4`

B

`4:1`

C

`1:2`

D

`1:1`

Text Solution

Verified by Experts

The correct Answer is:
C

`W_(CH_(4)):W_(SO_(2))=1:2`
No. of moles `n=(W)/(M)`
`therefore (n_(SO_(2)))/(n_(CH_(4)))=(W_(SO_(2)))/(M_(SO_(2)))xx(M_(CH_(4)))/(W_(CH_(4)))=(2)/(64)xx(16)/(1)=(1)/(2)`
Ratio of molecules of `SO_(2) and CH_(4)=(2)/(64)xx(16)/(1)=(1)/(2)`.
`=1:2`.
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