Hydrogen peroxide, H2O2, decomposes to produce water and oxygen according to the following balanced equation:
2H2O2(l) → 2H2O(l) + O2(g)
5.1 The activation energy (E_A) for this reaction is 75 kJ and the heat of reaction (ΔH) is -196 kJ - NSC Physical Sciences - Question 5 - 2016 - Paper 2
Question 5
Hydrogen peroxide, H2O2, decomposes to produce water and oxygen according to the following balanced equation:
2H2O2(l) → 2H2O(l) + O2(g)
5.1 The activation energy ... show full transcript
Worked Solution & Example Answer:Hydrogen peroxide, H2O2, decomposes to produce water and oxygen according to the following balanced equation:
2H2O2(l) → 2H2O(l) + O2(g)
5.1 The activation energy (E_A) for this reaction is 75 kJ and the heat of reaction (ΔH) is -196 kJ - NSC Physical Sciences - Question 5 - 2016 - Paper 2
Step 1
Define the term activation energy.
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Answer
Activation energy is defined as the minimum energy required for a reaction to occur. It is the energy needed to initiate the transition from reactants to products, forming an activated complex.
Step 2
Redraw the set of axes below in your ANSWER BOOK then complete the potential energy diagram for this reaction.
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The completed potential energy diagram should reflect the following:
The reactants start at a potential energy level corresponding to the energy of H2O2.
The peak of the graph represents the activation energy (75 kJ) at the activated complex.
The products (water and oxygen) should be located lower on the y-axis at -196 kJ.
Step 3
On the graph drawn for QUESTION 5.1.2, use broken lines to show the path of the reaction when the manganese dioxide is added.
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The reaction path with manganese dioxide added should show a lower energy activation pathway leading to the activated complex, depicted by a dotted line peaking at the same activation energy level but lowering the overall energy of the reaction.
Step 4
Use the collision theory to explain how manganese dioxide influences the rate of decomposition of hydrogen peroxide.
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Manganese dioxide serves as a catalyst to lower the activation energy needed for the decomposition of hydrogen peroxide. According to collision theory, this increases the frequency of successful collisions between the reacting molecules, thereby accelerating the reaction rate.
Step 5
Calculate the average rate of the reaction (in dm^3∙s^-1) between t = 10 s and t = 40 s for graph A.
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The average rate of reaction can be calculated using the formula:
extAveragerate=ΔtΔV
For graph A, this would be the change in volume of oxygen produced between these times divided by the time interval.
Step 6
Use the information in graph A to calculate the mass of hydrogen peroxide used in the reaction. Assume that all the hydrogen peroxide decomposed. Use 24 dm^3/mol as the molar volume of oxygen.
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Using the volume of oxygen produced from graph A, you can calculate the moles of oxygen using the formula:
Moles of O2=24extdm3/molVolume
Then, using the stoichiometry of the balanced equation, convert moles of oxygen to moles of hydrogen peroxide and finally calculate the mass using the molar mass of hydrogen peroxide (H2O2).
Step 7
How does the mass of hydrogen peroxide used to obtain graph B compare to that used to obtain graph A? Choose from GREATER THAN, SMALLER THAN or EQUAL TO.
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To determine this, compare the moles of hydrogen peroxide deduced from the respective graphs based on the oxygen output. The mass needed for graph B will depend on whether the volume of oxygen produced is more or less than that for graph A.
Step 8
Choose the curve (P or Q) that best represents EACH of the following situations: 1. 1 mol of oxygen gas produced at 120 °C.
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The curve that represents 1 mol of oxygen gas produced at 120 °C is likely to be the one that shows higher kinetic energy distribution.
Step 9
Choose the curve (P or Q) that best represents EACH of the following situations: 2. 2 moles of oxygen gas produced at 90 °C.
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The curve that represents 2 moles of oxygen gas produced at 90 °C would typically align with increased molecular distribution at that kinetic energy compared to the curve representing a single mole.