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Examples
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:: where you can think of "dQ" as replacing a. "dQ/dP" is the "differential" of Q with respect to P (i.e., the tiny change in Q based on a tiny change in P).
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So we rewrite the above equation using calculus, such that P where you can think of "dQ" as replacing a tiny change in Q (i.e.,
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Thermal conductivity k, is defined by dQ/dt = k A dT/dx where dQ is the heat transferred in time dt across distance dx and temperature difference dT.
Rabett Run EliRabett 2009
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Thermal conductivity k, is defined by dQ/dt = k A dT/dx where dQ is the heat transferred in time dt across distance dx and temperature difference dT.
Archive 2009-04-01 EliRabett 2009
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T, and the heat, dQ, is now the heat absorbed by the system, to give:
Information Processing and Thermodynamic Entropy Maroney, Owen 2009
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The above equation can also be written as dGDPn/GDPn = dW/W + dQ/Q
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That is SO SO awesome and fantastic and exciting - big hugs xx dQ
BIG NEWS 2008
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In the case of the production curve plotted against time on an arithmetical scale, we have as the ordinate where dQ is the quantity of the resource produced in time dt.
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At any price p1, the quantity demanded is Q1 and the total economic benefit of consumption is the WTP represented by the area OIHL (i.e., mathematically ∫ p. dQ).
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Unlike dQ, the quantity dQ/T is a real differential.
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