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Determine the heat of formation for propane gas (in KiloJoules per mole) given the following thermochemical equations below. CO29) C(s) + O20) > C3Hgg) + 502g) H2(s) + (1/2)02(9) AH = -394 KJ/mole > 3CO2(0) + 4H20 AH = -2,222 KJ/mole → H2O ) AH = -286 KJ/mole NOTE: Express answer in the NEAREST WHOLE NUMBER.

Determine the heat of formation for propane gas (in KiloJoules per mole) given the following thermochemical equations below. CO29) C(s) + O20) > C3Hgg) + 502g) H2(s) + (1/2)02(9) AH = -394 KJ/mole > 3CO2(0) + 4H20 AH = -2,222 KJ/mole → H2O ) AH = -286 KJ/mole NOTE: Express answer in the NEAREST WHOLE NUMBER.

Introduction to Chemical Engineering Thermodynamics
Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Chapter1: Introduction
Section: Chapter Questions
Problem 1.1P
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* Determine the heat of formation for propane gas (in KiloJoules per mole) given the following thermochemical equations below. C(s) + O20) -> C3H8(g) + 502g) H2(s) + (1/2)020) NOTE: Express answer in the NEAREST WHOLE NUMBER. > CO29) 3CO2(0) + 4H2O AH = -2,222 KJ/mole -> H2OM AH = -394 KJ/mole AH = -286 KJ/mole
Transcribed Image Text:* Determine the heat of formation for propane gas (in KiloJoules per mole) given the following thermochemical equations below. C(s) + O20) -> C3H8(g) + 502g) H2(s) + (1/2)020) NOTE: Express answer in the NEAREST WHOLE NUMBER. > CO29) 3CO2(0) + 4H2O AH = -2,222 KJ/mole -> H2OM AH = -394 KJ/mole AH = -286 KJ/mole
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