Home A-Level AQA Chemistry Thermodynamics This question is about hydrogen peroxide, H₂O₂
This question is about hydrogen peroxide, H₂O₂ - AQA - A-Level Chemistry - Question 3 - 2022 - Paper 1 Question 3
View full question This question is about hydrogen peroxide, H₂O₂.
The half-equation for the oxidation of hydrogen peroxide is
H₂O₂ → O₂ + 2H⁺ + 2e⁻
Hair bleach solution contains hy... show full transcript
View marking scheme Worked Solution & Example Answer:This question is about hydrogen peroxide, H₂O₂ - AQA - A-Level Chemistry - Question 3 - 2022 - Paper 1
Give an ionic equation for the reaction between potassium manganate(VII) and acidified hydrogen peroxide. Only available for registered users.
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The ionic equation for the reaction is:
ightarrow 2 ext{Mn}^{2+} + 5 ext{O}_2 + 8 ext{H}_2 ext{O}$$
Calculate the concentration, in mol dm⁻³, of hydrogen peroxide in the original hair bleach solution. Only available for registered users.
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To calculate the concentration of hydrogen peroxide in the original solution, use the titration data:
Calculate moles of ext{KMnO}_4 used:
Volume of ext{KMnO}_4 = 35.85 cm³ = 0.03585 dm³
Concentration of ext{KMnO}_4 = 0.0200 mol dm⁻³
Moles of ext{KMnO}_4 = concentration × volume = 0.0200 i m e s 0.03585 = 7.17 i m e s 1 0 − 3 e x t m o l 0.0200 imes 0.03585 = 7.17 imes 10^{-3} ext{ mol} 0.0200 im es 0.03585 = 7.17 im es 1 0 − 3 e x t m o l
The stoichiometry from the ionic equation gives:
5 e x t H 2 e x t O 2 : 2 e x t M n O 4 e x t − 5 ext{H}_2 ext{O}_2 : 2 ext{MnO}_4^ ext{-} 5 e x t H 2 e x t O 2 : 2 e x t M n O 4 e x t − implies that n ( e x t H 2 e x t O 2 ) = 5 / 2 i m e s n ( e x t K M n O 4 ) n( ext{H}_2 ext{O}_2) = 5/2 imes n( ext{KMnO}_4) n ( e x t H 2 e x t O 2 ) = 5/2 im es n ( e x t K M n O 4 )
Thus, n ( e x t H 2 e x t O 2 ) = 5 / 2 i m e s 7.17 i m e s 1 0 − 3 = 1.79 i m e s 1 0 − 2 e x t m o l n( ext{H}_2 ext{O}_2) = 5/2 imes 7.17 imes 10^{-3} = 1.79 imes 10^{-2} ext{ mol} n ( e x t H 2 e x t O 2 ) = 5/2 im es 7.17 im es 1 0 − 3 = 1.79 im es 1 0 − 2 e x t m o l
The original concentration (before dilution) is calculated as:
Original concentration of solution was 5 ext{ %} of normal, therefore ext{C}_{ ext{original}} = rac{0.0179}{0.025} imes 100 = 1.43 ext{ mol dm}^{-3} .
State why an indicator is not added in this titration. Only available for registered users.
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No indicator is needed because potassium manganate(VII) is self-indicating; it changes from purple to colorless as it reacts.
Give the oxidation state of oxygen in hydrogen peroxide. Only available for registered users.
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In hydrogen peroxide (H₂O₂), the oxidation state of oxygen is -1.
Give an equation for the reaction of hydrogen peroxide decomposing to form water and oxygen. Only available for registered users.
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The decomposition of hydrogen peroxide can be represented by the equation:
ightarrow 2 ext{H}_2 ext{O} + ext{O}_2$$
Calculate the amount, in moles, of hydrogen peroxide that would be needed to produce 185 cm³ of oxygen gas at 100 kPa and 298 K. Only available for registered users.
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To find the moles of O₂ produced:
Use the ideal gas equation:
P V = n R T PV = nRT P V = n RT where R = 8.31 e x t J K − 1 e x t m o l − 1 R = 8.31 ext{ J K}^{-1} ext{ mol}^{-1} R = 8.31 e x t J K − 1 e x t m o l − 1
Converting volume from cm³ to dm³ gives 185 e x t c m 3 = 0.185 e x t d m 3 185 ext{ cm}^3 = 0.185 ext{ dm}^3 185 e x t c m 3 = 0.185 e x t d m 3
Rearranging gives:
n = rac{PV}{RT} = rac{(100 imes 10^3 ext{ Pa}) imes 0.185 ext{ dm}^3}{8.31 ext{ J K}^{-1} ext{ mol}^{-1} imes 298 ext{ K}}
Therefore, n e x t ( O 2 e x t ) = 0.00747 e x t m o l . n ext{ (O}_2 ext{)} = 0.00747 ext{ mol}. n e x t ( O 2 e x t ) = 0.00747 e x t m o l .
From the decomposition equation, 2 e x t H 2 e x t O 2 i g h t a r r o w e x t O 2 2 ext{H}_2 ext{O}_2
ightarrow ext{O}_2 2 e x t H 2 e x t O 2 i g h t a rro w e x t O 2 , the molar ratio is:
2 e x t m o l e s o f e x t H 2 e x t O 2 : 1 e x t m o l e o f e x t O 2 2 ext{ moles of } ext{H}_2 ext{O}_2 : 1 ext{ mole of } ext{O}_2 2 e x t m o l eso f e x t H 2 e x t O 2 : 1 e x t m o l eo f e x t O 2 , thus:
n ( e x t H 2 e x t O 2 ) = 2 i m e s 0.00747 = 0.01494 e x t m o l n( ext{H}_2 ext{O}_2) = 2 imes 0.00747 = 0.01494 ext{ mol} n ( e x t H 2 e x t O 2 ) = 2 im es 0.00747 = 0.01494 e x t m o l .
Define the term mean bond enthalpy. Only available for registered users.
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Mean bond enthalpy is the average energy required to break one mole of a particular bond in a gaseous state across a range of molecules.
Use the equation and the data in Table 3 to calculate a value for the O–O bond enthalpy in hydrogen peroxide. Only available for registered users.
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To find the O–O bond enthalpy from the reaction:
Calculate the total bond enthalpy of bonds broken:
Bonds broken: 2 O–H bonds and 1 O–O bond.
Using Table 3:
Mean O–H bond enthalpy = 463 kJ mol⁻¹,
Mean O–O bond enthalpy = x (to be calculated).
Total energy = ( 2 i m e s 463 ) + x = 926 + x (2 imes 463) + x = 926 + x ( 2 im es 463 ) + x = 926 + x kJ mol⁻¹.
Calculate total bond enthalpy of bonds formed:
Bonds formed: 4 O–H bonds.
Total bond enthalpy = 4 i m e s 463 = 1852 4 imes 463 = 1852 4 im es 463 = 1852 kJ mol⁻¹.
The reaction enthalpy (
ΔH) for the reaction gives:
926 + x − 1852 = − 789 926 + x - 1852 = -789 926 + x − 1852 = − 789 kJ mol⁻¹.
This simplifies to x = 37 k J m o l − 1 x = 37 kJ mol⁻¹ x = 37 k J m o l − 1 for the O–O bond enthalpy.
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