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C(P) -C(V) for an ideal gas is………….. ....

`C_(P) -C_(V)` for an ideal gas is………….. .

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`C_(P) - C_(V)` for na ideal gas is equal to `R`.
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Assertion: C_(P)-C_(V)=R for an ideal gas. Reason: ((delE)/(delV))_(T)=0 for an ideal 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 .

Find (C_(p))/(C_(v)) for monatomic ideal gas.

Compare the formula C_p - C_v = R for an ideal gas with the thermodynamics relation Delta U = Delta Q - P Delta V .

Calculate the difference between C_p and C_(V) for 10 mole of an ideal gas.

Define C_p and C_V . Why is C_P gt C_V ? For an ideal gas, prove that C_P - C_V = R .

The difference between C_(p) and C_(v) can be derived using the empirical relation H = U + pV. Calculate the difference between C_(p) and C_(v) for 10 moles of an ideal gas.

Knowledge Check

  • Assertion: C_(P)-C_(V)=R for an ideal gas. Reason: ((delE)/(delV))_(T)=0 for an ideal gas.

    A
    If both (`A`) and (`R`) are correct and (`R`) is the correct explanation of (`A`).
    B
    If both (`A`) and (`R`) are correct, but (`R`) is not the correct explanation of (`A`).
    C
    If (`A`) is correct, but (`R`) is incorrect.
    D
    If (`A`) is incorrect, but (`R`) is correct.

  • Statement 1 : C_(P)-C_(V)=R for an ideal gas. Statement 2 : [(delE)/(delV)]_(T)=0 for an ideal gas.

    A
    Statement 1 is true, statement-2 is true, statement 2 is a correct explanation for statement 6
    B
    Statement 1 is true, statement 2 is true, statement 2 is not a correct explanation for statement 6
    C
    Statement 1 is true, statement 2 is false
    D
    Statement 1 is false, statement 2 is true

  • Calculate the difference between C_p and C_(V) for 10 mole of an ideal gas.

    A
    83.14 J
    B
    8.314 J
    C
    831.4 J
    D
    0.8414 J