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The volume of one mole of an ideal gas with adiabatic exponent γ is varied according to the law TV = a where a is a constant. The amount of heat obtained by the gas in the process if the gas temperature gets increased by ΔT is nRΔT(2−γ)3(γ−1). Then the value of n (integer) is

Answer» The volume of one mole of an ideal gas with adiabatic exponent γ is varied according to the law TV = a where a is a constant. The amount of heat obtained by the gas in the process if the gas temperature gets increased by ΔT is

nRΔT(2γ)3(γ1). Then the value of n (integer) is


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