Obtain the relationship between ΔH and ΔU for chemical reaction.
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Relation between ∆H &∆U: Solids and liquids do not show significant change in the volume when heated. Thus if change in volume, ∆V is insignificant ∆H=∆U+P∆V∆H=∆U+P(0) ∆H=∆U The difference between the change in internal energy and enthalpy becomes significant when gases are involved in the reaction.Consider a chemical reaction occurring at constant temperature, T and constant pressure, P. Now, let’s say that the volume of the reactants is VA and the number of moles in the reactants is nA. Similarly, the volume of the products is VB and the number of moles in the product is nB. We know that according to the ideal gas equation, Pv=nRTpvA=nART pvB= nBRTThus pvB- pvA = nBRT- nART p(vB- vA) =RT(nB-nA) p∆v =∆ngRT ∆H=∆U +p∆v∆H=∆U+∆ngRT
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Relation between ∆H &∆U: Solids and liquids do not show significant change in the volume when heated. Thus if change in volume, ∆V is insignificant ∆H=∆U+P∆V∆H=∆U+P(0) ∆H=∆U The difference between the change in internal energy and enthalpy becomes significant when gases are involved in the reaction.Consider a chemical reaction occurring at constant temperature, T and constant pressure, P. Now, let’s say that the volume of the reactants is VA and the number of moles in the reactants is nA. Similarly, the volume of the products is VB and the number of moles in the product is nB. We know that according to the ideal gas equation, Pv=nRTpvA=nART pvB= nBRTThus pvB- pvA = nBRT- nART p(vB- vA) =RT(nB-nA) p∆v =∆ngRT ∆H=∆U +p∆v∆H=∆U+∆ngRT
Relation between ∆H &∆U: Solids and liquids do not show significant change in the volume when heated. Thus if change in volume, ∆V is insignificant ∆H=∆U+P∆V∆H=∆U+P(0) ∆H=∆U The difference between the change in internal energy and enthalpy becomes significant when gases are involved in the reaction.Consider a chemical reaction occurring at constant temperature, T and constant pressure, P. Now, let’s say that the volume of the reactants is VA and the number of moles in the reactants is nA. Similarly, the volume of the products is VB and the number of moles in the product is nB. We know that according to the ideal gas equation, Pv=nRTpvA=nART pvB= nBRTThus pvB- pvA = nBRT- nART p(vB- vA) =RT(nB-nA) p∆v =∆ngRT ∆H=∆U +p∆v∆H=∆U+∆ngRT
or
Relation between ∆H &∆U: Solids and liquids do not show significant change in the volume when heated. Thus if change in volume, ∆V is insignificant ∆H=∆U+P∆V∆H=∆U+P(0) ∆H=∆U The difference between the change in internal energy and enthalpy becomes significant when gases are involved in the reaction.Consider a chemical reaction occurring at constant temperature, T and constant pressure, P. Now, let’s say that the volume of the reactants is VA and the number of moles in the reactants is nA. Similarly, the volume of the products is VB and the number of moles in the product is nB. We know that according to the ideal gas equation, Pv=nRTpvA=nART pvB= nBRTThus pvB- pvA = nBRT- nART p(vB- vA) =RT(nB-nA) p∆v =∆ngRT ∆H=∆U +p∆v∆H=∆U+∆ngRT
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