We know that for an adiabatic process `PV^gamma` = a constant. Evaluate "a constant" for an adiabatic process involving exactly P =1.0 atm and T = 300 K. Assume a diatomic gas whose molecules rotate but do not oscillate .

Assertion: P v/s (1)/(V) graph is straight line for adiabatic process. Reason: PV=constant for adiabatic process.

In an adiabatic process on a gas with (gamma = 1.4) th pressure is increased by 0.5% . The volume decreases by about

Certain perfect gas is found to obey PV^(n) = constant during adiabatic process. The volume expansion coefficient at temperature T is

P-V graph for an ideal gas undergoing polytropic process PV^(m) = constant is shown here. Find the value of m.

Two ideal monoatomic and diatomic gases are mixed with one another to form an ideal gas mixture. The equation of the adiabatic process of the mixture is PV^(gamma)= constant, where gamma=(11)/(7) If n_(1) and n_(2) are the number of moles of the monoatomic and diatomic gases in the mixture respectively, find the ratio (n_(1))/(n_(2))

An ideal gas has adiabatic exponent gamma . It expands according to the law P = alpha V, where is alpha constant. For this process, the Bulk modulus of the gas is

One mole of a monoatomic ideal gas is taken through the cycle shown in figure The pressure and temperature at A, B etc are denoted by P_A,P_B , T_A, T_B - , etc respectively A to B adiabatic expansion B to C cooling at constant volume C to D adiabatic compression D to A heating at constant volume Given that : T_A =1000 K, P_B=2/3P_A and P_C=1/3P_A the work done by the gas in process A to B

One mole of a monoatomic ideal gas is taken through the cycle shown in figure The pressure and temperature at A, B etc are denoted by P_A,P_B - , T_A, T_B - , etc respectively A to B adiabatic expansion B to C cooling at constant volume C to D adiabatic compression D to A heating at constant volume Given that : T_A =1000 K, P_B=2/3P_A and P_C=1/3P_A the heat lost by the gas in process B to C

Find the molar heat capacity of an ideal gas with adiabatic exponent gamma for the polytorpic process PV^(n)= Constant.

One mole of a monatomic ideal gas is taken through the cycle shown in the figure: A to B adiabatic expansion B to C: cooling at constant volume C to D adiabatic compression D to C: heating at constant volume. The pressure and temperature at P_A, P_B etc. T_A , T_B etc. are denoted etc. respectively. Given that T_A = 1000 K, P_B =(2 //3)P_A and P_C = (1 //3)P_A Calculate the following quantities. The work done by the gas in process A to B (in J)