In the formula , `p = (nRT)/(V-b) e ^(a)/(RTV)` find the dimensions of a and b, where p = pressure , n= number of moles , T = temperture , V = volume and E = universal gas constant .

In the formula , p = (nRT)/(V-b) e ^(a/(RTV)) find the dimensions of a and b, where p = pressure , n= number of moles , T = temperture , V = volume and R = universal gas constant .

In the formula P = (nRT)/(V-b)e^(-(a)/(RTV)) , find the dimensions of a and b where P = pressure, n = no. of moles, T = temperature, V = volume and R = universal gas constant.

In the formula P=(nRT)/(V-b)e^(-a/(RTV)) . Find the dimensions of a and b where P= pressure, n= number of moles. T= temperature, V= volume and R= universal gas constant.

In the formula P=(nRT)/(V-b)e^(-a/(RTV)) . Find the dimensions of a and b where P= pressure, n= number of moles. T= temperature, V= volume and R= universal gas constant.

In the formula P=(nRT)/(V-b)e^((-a)/(RTV)) , Find the dimensions of length in b. (where P = pressure, n = no. of moles, T = temperature, V = volume and R = universal gas constant).

P = P_(0) e^(-(alpha t^(2)) find dimensions of alpha , where P = pressure, t = time.

For a moles of gas ,Van der Weals equation is (p = (a)/(V^(-2))) (V - b) = nRT ltbr. Find the dimensions of a a and b , where p = pressure of gas ,V = volume of gas and T = temperature of gas .

For a moles of gas ,Van der Weals equation is (p = (a)/(V^(-2))) (V - b) = nRT ltbr. Find the dimensions of a a and b , where p = pressure of gas ,V = volume of gas and T = temperature of gas .

In Vander Wall's equation (P +(a)/(V^2))(V - b) = RT What are the dimensions of a and b ? Here, P is pressure, V is volume, T is temperature and R is gas constant.

The density of a gas is equal to ? ( P = pressure , V= volume , T = temperature, R = gas constant ,n = number of moles and M =molecular wt -