Use the values of Δ H f ° in Appendix 4 to calculate ∆ Hº for the following reactions. (See Exercise 77 .) a. b. SiCl 4 ( l ) + 2H 2 O ( l ) → SiO 2 ( s ) + 4 HCl ( a q ) c. MgO ( s ) + H 2 O ( l ) → Mg ( OH ) 2 ( s )
Use the values of Δ H f ° in Appendix 4 to calculate ∆ Hº for the following reactions. (See Exercise 77 .) a. b. SiCl 4 ( l ) + 2H 2 O ( l ) → SiO 2 ( s ) + 4 HCl ( a q ) c. MgO ( s ) + H 2 O ( l ) → Mg ( OH ) 2 ( s )
Use the values of
Δ
H
f
°
in Appendix 4 to calculate ∆Hº for the following reactions. (See Exercise 77 .)
a.
b.
SiCl
4
(
l
)
+
2H
2
O
(
l
)
→
SiO
2
(
s
)
+
4
HCl
(
a
q
)
c.
MgO
(
s
)
+
H
2
O
(
l
)
→
Mg
(
OH
)
2
(
s
)
a)
Expert Solution
Interpretation Introduction
Interpretation: Standard enthalpy change has calculated for given reaction.
Concept introduction
Standard Enthalpy change (ΔH0): The heat change when molar quantities of reactants as specified by chemical equation to form a product at standard conditions. Standard condition: 250C and 1 atmosphere pressure.
Answer to Problem 80E
C2H5OH(l)+3O2(g)→2CO2(g)+ 3H2O(g).ΔH0=-1235 kJ
Explanation of Solution
Given data
Standard state for given compound in the reaction are,
Substance and state ΔHf0kJ/ mol
C2H5OH(l) -287
O2(g) 0
CO2(g) -393.5
SiCl4(l) -687
H2O(l) -286
HCl(aq) -167
H2O(g) -242
SiO2(s) -911
MgO(s) -602
Mg(OH)2(s) -925
To calculate standard enthalpy change.
C2H5OH(l)+3O2(g)→2CO2(g)+ 3H2O(g).ΔH0=-1235 kJ
In generally,
ΔH0= ∑np ΔHf0,product−∑nr ΔHf0,reactant
Here,
np - Number of moles of product
nr- Number of moles of reactant
=[2(-393.5kJ)+3(-242kJ)]-[1(-278kJ)]
=-1235 kJ/mol
b)
Expert Solution
Interpretation Introduction
Interpretation: Standard enthalpy change has calculated for given reaction.
Concept introduction
Standard Enthalpy change (ΔH0): The heat change when molar quantities of reactants as specified by chemical equation to form a product at standard conditions. Standard condition: 250C and 1 atmosphere pressure.
Answer to Problem 80E
SiCl4(l)+ 2H2O(l)→SiO2(s)+ 4HCl(aq)ΔH0=-320 kJ
Explanation of Solution
Given data
Standard state for given compound in the reaction are,
Substance and state ΔHf0kJ/ mol
C2H5OH(l) -287
O2(g) 0
CO2(g) -393.5
SiCl4(l) -687
H2O(l) -286
HCl(aq) -167
H2O(g) -242
SiO2(s) -911
MgO(s) -602
Mg(OH)2(s) -925
To calculate standard enthalpy change
SiCl4(l)+ 2H2O(l)→SiO2(s)+ 4HCl(aq)ΔH0=-320 kJ
ΔH0= ∑np ΔHf0,product−∑nr ΔHf0,reactant
=[4(-167 kJ)+1(-911kJ)]-[1(-687kJ)+2(-286 kJ)]
=-320 kJ
From above reaction, standard state of the compounds are given. By substituting the values in the standard enthalpy change equation, the standard enthalpy change for the reaction calculated as -320 kJ.
c)
Expert Solution
Interpretation Introduction
Interpretation: Standard enthalpy change has calculated for given reaction.
Concept introduction
Standard Enthalpy change (ΔH0): The heat change when molar quantities of reactants as specified by chemical equation to form a product at standard conditions. Standard condition: 250C and 1 atmosphere pressure.
Answer to Problem 80E
MgO(s)+ H2O(l)→ Mg(OH)2(s)ΔH0=-37kJ
Explanation of Solution
Given data
Standard state for given compound in the reaction are,
Substance and state ΔHf0kJ/ mol
C2H5OH(l) -287
O2(g) 0
CO2(g) -393.5
SiCl4(l) -687
H2O(l) -286
HCl(aq) -167
H2O(g) -242
SiO2(s) -911
MgO(s) -602
Mg(OH)2(s) -925
To calculate standard enthalpy change.
MgO(s)+ H2O(l)→ Mg(OH)2(s)ΔH0=-37kJ
ΔH0= ∑np ΔHf0,product−∑nr ΔHf0,reactant
=[1(-925kJ)]-[1(-602kJ)+1(-286kJ)]
=-37kJ
The standard state of some compounds which present in the reaction are given. By substituting the values in the standard enthalpy change equation, the standard enthalpy change for the reaction calculated as -37kJ.
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Using a cell of known pathlength b = 1.25115 x 10-3 cm, a water absorption spectrum was measured. The band at 1645 cm-1, assigned to the O-H bending, showed an absorbance, A, of 1.40.
a) Assuming that water density is 1.00 g/mL, calculate the water molar concentration c (hint: M= mole/L)
b) Calculate the molar absorptivity, a, of the 1645 cm-1 band
c) The transmitted light, I, can be written as I= Ioexp(-xb), where x is the absorption coefficient (sometimes designated as alpha), Io is the input light, and b is the cell pathlength. Prove that x= (ln10)*x*c
d) Calculate x for the 1645 cm-1 band
Convert 1.38 eV into wavelength (nm) and wavenumber (cm-1) (c = 2.998 x 108 m/s; h = 6.626 x 10-34 J*s).
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