The pressure of an ideal gas varies according to the law `P = P_(0) - AV^(2)`, where `P_(0)` and `A` are positive constants. Find the highest temperature that can be attained by the gas

The ratio of specific heats ( C_(p) and C_(v) ) for an ideal gas is gamma . Volume of one mole sample of the gas is varied according to the law V = (a)/(T^(2)) where T is temperature and a is a constant. Find the heat absorbed by the gas if its temperature changes by Delta T .

One mole of an ideal gas undergoes a process p=(p_(0))/(1+((V)/(V_(0)))^(2)) where p_(0) and V_(0) are constants. Find temperature of the gas when V=V_(0) .

Pressure of an ideal gas is given by P=P_(0)=[1-(1)/(2)((V_(0))/(V))^(2)]

For one mole of an ideal gas, if P = P_(0)/(1+(V/V_(0))^(2)) , where P_(0) and V_(0) are constants. Which of the following are true?

One mole of an ideal gas undergoes a process p=(p_(0))/(1+((V)/(V_(0)))^(2)) where p_(0) and V_(0) are constants. Find temperature of the gaas when V=V_(0) .

One mole of an ideal gas undergoes a process p=(p_(0))/(1+((V)/(V_(0)))^(2)) where p_(0) and V_(0) are constants. Find temperature of the gaas when V=V_(0) .

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