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Practice: Hess' Law of Heat Summation 1 The heats of combustion for graphite an…

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Wize University Chemistry Textbook > Thermodynamics: Part 1: (0th law, 1st law, Calorimetry, Enthalpy)

Hess' Law Method

3 Activities

Practice: Hess' Law of Heat Summation 1

The heats of combustion for graphite and diamond are as follows:
Cgraphite(s) + O2(g) → CO2(g) ΔH = –394 kJ
Cdiamond(s) + O2(g) → CO2(g) ΔH = –396 kJ

Diamond spontaneously changes to graphite. What is the change in enthalpy accompanying the conversion of two moles of diamond to graphite?
More Hess' Law Method Questions:
Practice: Calculating the Enthalpy of a Reaction Using Hess' Law
What is the ΔHrxn for the following reaction?
2C2H6(g) + 7O2(g) → 4CO2(g) + 6H2O(g)
Hess' Law: Enthalpy of reaction
Given that the ΔfH0\Delta_fH^0 of ozone O3(g){\rm O}_{3(g)} is 142.67 kJ mol−1142.67\ kJ\ mol^{-1} and the reaction shown below, calculate the enthalpy for the unknown reaction
3/2 O2+I(aq)−→IO3(aq)−ΔH0=−202 kJ mol−1IO3(aq)−→I(aq)−+O3(g)ΔH0=???\begin{array}{ll} \rm 3/2\ O_2\quad+\quad I_{(aq)}^-\quad\overrightarrow{\hspace{1.5cm}}\quad IO_{3(aq)}^- &\hspace{1.5cm} \Delta H^0=-202\ kJ\ mol^{-1}\\[10pt] \rm IO_{3(aq)}^-\quad \overrightarrow{\hspace{1.5cm}}\quad I_{(aq)}^-\quad +\quad O_{3(g)} &\hspace{1.5cm} \Delta H^0=??? \end{array}
Practice: Calculating the Enthalpy of a Reaction Using Hess' Law
What is the ΔHrxn for the following reaction?
2C2H6(g) + 7O2(g) → 4CO2(g) + 6H2O(g)
Practice: Calculating the Enthalpy of a Reaction Using Hess' Law
What is the ΔHrxn for the following reaction?
2C2H6(g) + 7O2(g) → 4CO2(g) + 6H2O(g)
Hess' Law: Enthalpy of reaction
What is the ΔHrxn for the following reaction?
2C2H6(g) + 7O2(g) --> 4CO2(g) + 6H2O(g)
1) 2C + 3H2 --> C2H6 ΔH=-84.68kJ
Hess' Law: Enthalpy of reaction
Given that the ΔfH0\Delta_fH^0 of ozone O3(g){\rm O}_{3(g)} is 142.67 kJ mol−1142.67\ kJ\ mol^{-1} and the reaction shown below, calculate the enthalpy for the unknown reaction
3/2 O2+I(aq)−→IO3(aq)−ΔH0=−202 kJ mol−1IO3(aq)−→I(aq)−+O3(g)ΔH0=???\begin{array}{ll} \rm 3/2\ O_2\quad+\quad I_{(aq)}^-\quad\overrightarrow{\hspace{1.5cm}}\quad IO_{3(aq)}^- &\hspace{1.5cm} \Delta H^0=-202\ kJ\ mol^{-1}\\[10pt] \rm IO_{3(aq)}^-\quad \overrightarrow{\hspace{1.5cm}}\quad I_{(aq)}^-\quad +\quad O_{3(g)} &\hspace{1.5cm} \Delta H^0=??? \end{array}
Enthalpy of Formation
Chlorine trifluoride is an interhalogen compound that reacts, usually explosively, with almost every known substance on earth, even relatively inert compounds, including glass, sand, concrete, and asbestos--which is a notorious flame-retardant material. It is a stronger oxidizing agent than O2, and is usually stored in metal canisters that are coated with F2 gas. Do not try to put out a fire caused by a ClF3 spill using water, because that will result in an explosive reaction that produces HF, a deadly gas. Trials involving ClF3 as war weapons were done during WWII, but handling, storing, and transporting this compound was more trouble than it was worth. Evil scientists need to determine the enthalpy of formation of ClF3, represented by this equation:
ClF(g)+ F2(g) → ClF3(g)       ΔH=?ClF_{\left(g\right)}+\ F_{2\left(g\right)}\ \rightarrow\ ClF_{3\left(g\right)}\ \ \ \ \ \ \ \Delta H=?
However, they were only able to determine the enthalpies of the following reactions:
Hess' Law: Enthalpy of formation
Given that the ΔfH0\Delta_fH^0 of ozone O3(g){\rm O}_{3(g)} is 142.67 kJ mol−1142.67\ kJ\ mol^{-1} and the reaction shown below, calculate the enthalpy for the unknown reaction
3/2 O2+I(aq)−→IO3(aq)−ΔH0=−202 kJ mol−1IO3(aq)−→I(aq)−+O3(g)ΔH0=???\begin{array}{ll} \rm 3/2\ O_2\quad+\quad I_{(aq)}^-\quad\overrightarrow{\hspace{1.5cm}}\quad IO_{3(aq)}^- &\hspace{1.5cm} \Delta H^0=-202\ kJ\ mol^{-1}\\[10pt] \rm IO_{3(aq)}^-\quad \overrightarrow{\hspace{1.5cm}}\quad I_{(aq)}^-\quad +\quad O_{3(g)} &\hspace{1.5cm} \Delta H^0=??? \end{array}
Calculate the heat of formation for Ethyne (C2H2) using the thermochemical information below.
2 C(s)+H2(g)→ C2H2(g)         ΔH0 = ???2\ C_{\left(s\right)}+H_{2\left(g\right)}\rightarrow\ C_2H_{2\left(g\right)}\ \ \ \ \ \ \ \ \ \Delta H^0\ =\ ???
C2H2+5/2O2→2 CO2+H2OΔH0=−1299.5kJC+O2→CO2−393.5kJH2+1/2O2→H2O−285.8kJ\begin{array}{lr} C_2H_2 + 5/2 O_2 \rightarrow 2\ CO_2 + H_2O & \Delta H^0 = -1299.5 kJ \\ C + O_2 \rightarrow CO_2 & -393.5 kJ \\ H_2 + 1/2 O_2 \rightarrow H_2O & -285.8 kJ \\ \end{array}
Thermochemistry: Enthalpy of formation
Calculate ΔHof of SO2(g) given the following:
S(s)+1.5O2(g)→SO3(g),ΔH=−395.8kJS_{(s)}+1.5O_{2(g)}\to SO_{3(g)}, \Delta H=-395.8kJ
2SO2(g)+O2(g)→2SO3(g),ΔH=−198.2kJ2SO_{2(g)}+O_{2(g)}\to 2SO_{3(g)}, \Delta H=-198.2kJ
Enthalpy of Formation
Calculate ΔHf\Delta H_f of SO2SO_2
S+1.5O2→SO3ΔH=−395.8kJ2SO2+O2→2SO3ΔH=−198.2kJ\begin{array}{}S+1.5 O_2\rightarrow SO_3\quad \Delta H=-395.8 kJ\\2SO_2+O_2\rightarrow 2SO_3\quad \Delta H=-198.2kJ\end{array}
Hess' Law: Enthalpy of reaction
Given that the ΔfH0\Delta_fH^0 of ozone O3(g){\rm O}_{3(g)} is 142.67 kJ mol−1142.67\ kJ\ mol^{-1} and the reaction shown below, calculate the enthalpy for the unknown reaction
3/2 O2+I(aq)−→IO3(aq)−ΔH0=−202 kJ mol−1IO3(aq)−→I(aq)−+O3(g)ΔH0=???\begin{array}{ll} \rm 3/2\ O_2\quad+\quad I_{(aq)}^-\quad\overrightarrow{\hspace{1.5cm}}\quad IO_{3(aq)}^- &\hspace{1.5cm} \Delta H^0=-202\ kJ\ mol^{-1}\\[10pt] \rm IO_{3(aq)}^-\quad \overrightarrow{\hspace{1.5cm}}\quad I_{(aq)}^-\quad +\quad O_{3(g)} &\hspace{1.5cm} \Delta H^0=??? \end{array}
Practice: Calculating the Enthalpy of a Reaction Using Hess' Law
What is the ΔHrxn for the following reaction?
2 C2H6(g) + 7 O2(g) → 4 CO2(g) + 6 H2O(g)