Single Choice

Pressure remaining the constant, the volume of a given mass of ideal gas increases for every degree centigrade rise in temperature by a definite fraction of its volume at:

A$$0^o C$$
Correct Answer
Bits critical temperature
Cabsolute zero
Dits Boyle temperature

Solution

$${ V }_{ t }={ V }_{ o }(1+{ \alpha }_{ v }t)$$

$$\therefore \quad ({ V }_{ 2 }-{ V }_{ 1 })=\Delta V={ V }_{ o }\alpha ({ t }_{ 2 }-{ t }_{ 1 })$$

If, $${ t }_{ 2 }-{ t }_{ 1 }$$ is $${ 1 }^{ o }$$,then $$\Delta V=\alpha { V }_{ o }$$

For every $${ 1 }^{ o }$$C, increase in temperature, the volume of a given mass of an ideal gas increases by a definite fraction :

$$\dfrac { 1 }{ 273.15 } of { V }_{ o }$$

Here, $${ V }_{ o }$$ is volume at $$\ { 0 }^{ 0 }C$$


SIMILAR QUESTIONS

States of Matter - Gas and Liquid

The temperature at which a real gas obeys the ideal gas laws over a wide range of pressure is called:

States of Matter - Gas and Liquid

At moderate pressure, $$Z$$ value of gas is $$1+xp-\dfrac{yp}{T}$$. The Boyle's temperature is:

States of Matter - Gas and Liquid

The virial equation for a real gas is represented as $$ Z = 1 + \left( b - \frac { a } { R T } \right) \frac { 1 } { V _ { m } } + \left( \frac { b } { V _ { m } } \right) ^ { 2 } + \left( \frac { c } { V _ { m } } \right) ^ { 3 } + \dots $$ The Boyle temperatue for the gas is

States of Matter - Gas and Liquid

The temperature at which a real gas obeys the ideal gas laws over a wide range of pressure is called:

States of Matter - Gas and Liquid

At Boyle temperature:

States of Matter - Gas and Liquid

The temperature at which the second virial coefficient of a real gas is zero is called :

States of Matter - Gas and Liquid

The expression for compressibility factor for one mole of a van der Waal's gas at Boyle temperature is?

Contact Details