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V1 = 0.20m³
P2 = 101.3 kPa
P1 = 150 kPa + P2
= 261.3 kPa
Since this is an isothermal process, ΔT = 0
Δ(PV) = ΔQ = nRΔT = 0
P1V1 = P2V2
V2 = V1P1/P2 = 0.20m³ × 261.3/101.3 = 0.516m³
W1 = Work done by air = nRT ln(V2/V1) = P1V1 ln(V2/V1) = 0.20m³ × 261.3 kPa × ln(0.516m³/0.2m³) = 49.5kJ
During the cooling process, pressure is constant.
W2 = Work done by air = p(V1 - V2) = 101.3kPa × (0.20m³ - 0.516m³) = -32.0kJ
∴ Total work done by air = W1 + W2 = 49.5kJ - 32.0kJ = 17.5kJ (3 s.f.)
Edited by ^tamago^ 10 Apr `08, 5:57PM
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Originally posted by ^tamago^:
nope.... cos u intergrate 1/V dV you will get ln vf - ln vi = ln(vf/vi).
Yeah as i state, i dunno the formula. TS's formula is wrong in #1 post.Chapter 19, P13, i think you need to find the volume using the P1V1 = P2V2... then use the W = nRT ln (Vf - Vi)
which is also W = PV lv (Vf - Vi)
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