If `p=9, v=3`, then find `p` is terms of `v` from the equation `(dp)/(dv)=v+1/v^2`

Evaluate int (dv)/(1+2v)

int((1+v)/(1-v))dv

For an ideal gas the instantaneous change in pressure 'p' with volume 'v' is given by the equation (dp)/(dv) =-ap If p = p_(0) at v = 0 is the given boundary condition, then the maximum temperature one mole of gas can attain is : (Here R is the gas constant)

If pv=81," then "(dp)/(dv)" at "v=9 is equal to

find the missing terms. A, I, P, V, A, E, ?

Find the dimensions of a in the formula (p+a/V^2)(V-b)=RT

What is the unit of 'a' in terms of fundamental units in Van der waal's equation (P+(a)/(V^(2)))(V-b)=RT ?

Find out the unit and dimensions of the constants a and b in the van der Waal's equation ( P + (a)/(V^(2))) ( V - b ) = R t , where P is pressure , v is volume , R is gas constant , and T is temperature.

which of the following graphs correctly represents the vatiation beta=-((dV)/(dP))_(T)//V with P for an ideal gas at constant temperature ? .