One mole of an ideal gas undergoes a process in which `T = T_(0) + aV^(3)`, where `T_(0)` and `a` are positive constants and V is molar volume. The volume for which pressure with be minimum is

One mole of an ideal gas undergoes a process P=P_(0)-alphaV^(2) where alpha and P_(0) are positive constant and V is the volume of one mole of gas Q. When temperature is maximum, volume is

One mole of an ideal gas undergoes a process P=P_(0)-alphaV^(2) where alpha and P_(0) are positive constant and V is the volume of one mole of gas Q. When temperature is maximum, volume is

One mole of an ideal gas undergoes a process P=P_(0)-alphaV^(2) where alpha and P_(0) are positive constant and V is the volume of one mole of gas Q. When temperature is maximum, volume is

One mole of an ideal gas undergoes a process P=P_(0)-alphaV^(2) where alpha and P_(0) are positive constant and V is the volume of one mole of gas Q. The maximum attainable temperature is

One mole of an ideal gas undergoes a process P=P_(0)-alphaV^(2) where alpha and P_(0) are positive constant and V is the volume of one mole of gas Q. The maximum attainable temperature is

find the minimum attainable pressure of an ideal gs in the process T = t_0 + prop V^2 , where T_(0)n and alpha are positive constants and (V) is the volume of one mole of gas.

find the minimum attainable pressure of an ideal gs in the process T = t_0 + prop V^2 , where T_(0)n and alpha are positive constants and (V) is the volume of one mole of gas.

Find the minimum attainable pressure of an ideal gas in the process T = T_(0) + alpha V^(2) , Where T_(0) and alpha are positive constant and V is the volume of one mole of gas. Draw the approximate T -V plot of this process.