At a given temperature and pressure, a gas X diffuses twice as fast as gas Y. It follows that
The question can be explained by Graham's law of diffusion. According to this law, under the same conditions of temperature and pressure, the rate of diffusion of a gas is inversely proportional to the square root of its molar mass.
\(\frac{R_x}{R_y}\) = \(\sqrt{\frac{M_y}{M_x}}\)
From the question, Gas X diffuses twice as fast as gas Y i.e x = 2y
This implies x =2 while y = 1
From \(\frac{R_x}{R_y}\) = \(\sqrt{\frac{M_y}{M_x}}\)
\(\frac{2}{1}\) = \(\sqrt{\frac{M_y}{M_x}}\)
\(\frac{4}{1}\) = \(\frac{M_y}{M_x}\)
M\(_y\) = 4 M\(_x\)
⇒ Gas Y is 4 times as heavy as Gas X. - Option B
There is an explanation video available below.
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