The equation of state of gas is given `(P + (aT^(2))/(V))V^( c) = (RT + b)` where `a, b, c` and `R` are constant. The isotherms can be represented by `P = AV^(m) - BV^(n)`, where `A` and `B` depend only on temperature and

The van der wasl's equation of a gas is (P+(aT^(2))/V) V^(c)=(RT+b) . Where a, b, c and R are constant. If the isotherm is represented by P=AV^(m)-BV^(n) , where A and B depends on temperature:

The van der wasl's equation of a gas is (P+(aT^(2))/V) V^(c)=(RT+b) . Where a, b, c and R are constant. If the isotherm is represented by P=AV^(m)-BV^(n) , where A and B depends on temperature:

The van der wasl's equation of a gas is (P+(aT^(2))/V) V^(c)=(RT+b) . Where a, b, c and R are constant. If the isotherm is represented by P=AV^(m)-BV^(n) , where A and B depends on temperature:

The equation of state for real gas is given by ((p + (a)/(V^(2))(V - b) = RT . The dimension of the constant a is ………………. .

The equation of state for real gas is given by ((p + (a)/(V^(2))(V - b) = RT . The dimension of the constant a is ………………. .

The equation of state of a real gas is P(V-b)=RT . Can this gas be liquefied?

The equation of state of a gas is given by (p+(a)/V^(3))(V-b^(2))=cT where p, V and T are pressure volume and temperature respectively and a, b,c are constants. The dimensions of a and b are respectively

The equation of state of a real gas is given by (P+a/V^(2)) (V-b)=RT where P, V and T are pressure, volume and temperature resperature and R is the universal gas constant. The dimensions of the constant a in the above equation is