Question:

Physics 12.2 fhelp please

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0.61 mol of argon gas is admitted to an evacuated 90 mL container at 60 degrees C. The gas then undergoes an isochoric heating to a temperature of 500 degrees C. What is the final pressure of the gas? (in Pa)

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  1. Given:

    n = 0.61 mol

    V = 90 mL = 0.09L

    T(i) = 60°C = 333K

    T(f) = 500°C = 773K

    Known:

    R = 0.08214 (L*atm)/(mol*K)

    Isochoric means isovolumetric, so the volume stays the same (V(i) = V(f), or ΔV = 0).

    You can solve this the short way or the long way.

    Short way:

    P(f) = [n*R*T(f)] / V(f) = ...

    Long way:

    P(i) = [n*R*T(i)] / V(i) = ...

    [P(i)*V(i)] / T(i) = [P(f)*V(f)] / T(f) --> P(f) = P(i) * {[V(i)*T(f)]/[V(f)*T(i)]} = P(i) * [T(f)/T(i)] = ...

    Conversion factors for atmospheres (atm) and pascals (Pa):

    1 atm = 1.013 × 10^5 Pa

    or

    1 Pa = 9.872 × 10^-6 atm

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