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If gas in a cylinder is maintained at a constant temperature T, the pressure P is related to the volume V by a formula of the form P = ((nRT)/(V-nb))-((an^2)/(V^2)), in which a, b, n, and R are constants.
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If gas in a cylinder is maintained at a constant temperature T, the pressure P is related to the volume V by a formula of the form P = ((nRT)/(V-nb))-((an^2)/(V^2)), in which a, b, n, and R are constants. Find dP/dV. ...?
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YaTaras
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the derivatife is zero, but your differentiating with respect to V so just treat the constants as numbers and differentiate accordingly
d(nRT/(V-nb))dV = -nRT/ (V-nb)^2
and
d (-an^2/V^2) dV = 2an^2/V^3
Hope this helps
Rob Trickey
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Feb 28, 2017
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