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:
The temperature at which the second virial coefficient of a real gas is zero is called :
The temperature at which the second virial coefficient of a real gas is zero is called Boyle's temperature.
It is the temperature at which a real gas obeys Boyle's law.
It is given by the expression $$T_B = \cfrac {a}{bR}$$ where a and b are the van der Waal's constants.
Boyle's temperature of a gas is always higher than its critical temperature.
Hence, the correct answer is option $$\text{B}$$.
The temperature at which a real gas obeys the ideal gas laws over a wide range of pressure is called:
At moderate pressure, $$Z$$ value of gas is $$1+xp-\dfrac{yp}{T}$$. The Boyle's temperature is:
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
The temperature at which a real gas obeys the ideal gas laws over a wide range of pressure is called:
At Boyle temperature:
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:
The expression for compressibility factor for one mole of a van der Waal's gas at Boyle temperature is?