Chemistry IA Exemplar: Zinc Nitrate Concentration and Cell Potential | RevisionDojo
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IB Chemistry HL Internal Assessment Example
How does zinc nitrate concentration (Zn (NO3)2), affect instantaneous cell potential (V) of a copper-zinc voltaic cell, according to the Nernst equation?HL
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6
Official IB Result
19/24
General feedback
19/24
0
12
24
No overall summary is available for this report.
5.1·Strength
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The risk assessment table is comprehensive and identifies key hazards; well done on linking prevention measures to each chemical.
5.2·Weakness
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Environmental impact statements note toxicity but lack quantitative references for LC₅₀ or allowed discharge limits; include data for context.
Criteria A: Research Design
5/6
0
3
6
Criteria Strands
A.1Research question context
Excellent
A.2Methodological considerations
Good
A.3Methodology description
Good
Criteria Feedback
Research question is precisely framed in the context of electrochemical energy storage and the Daniell cell.
Theoretical basis (Nernst equation) is correctly derived and each variable is defined.
Methodological considerations are described in sufficient detail, including pilot study design and control variables table.
Justification for concentration range and sample‐size choice is brief and could be expanded.
Some control variables (e.g., salt‐bridge composition) are asserted without rationale.
Minor ambiguities remain in dilution step volumes and electrode dimensions, which could hinder exact reproducibility.
1.1·Weakness
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The caption for Figure A appears without the actual cell diagram; ensure the image is embedded so readers can see the experimental setup.
1.2·Weakness
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The introduction is verbose and includes general energy storage context; focus more tightly on the Daniell cell and Nernst equation derivation to streamline relevance.
1.3·Strength
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The student effectively situates the research question within the context of electrochemical energy‐storage technologies and the Daniell cell, providing a clear justification for investigating zinc nitrate concentration’s effect on cell potential.
1.4·Suggestion
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Background describes the Daniell cell but omits a reaction schematic; including a half-cell diagram would enhance clarity and aid reproducibility.
1.5·Strength
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The Nernst equation introduction clearly defines each variable and cites sources, making the theoretical basis precise and contextually appropriate.
1.6·Weakness
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The free energy discussion is accurate but could be shortened to focus on how ΔG relates directly to cell potential under non-standard conditions.
1.7·Strength
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Derivation of the Daniell cell’s Nernst equation is presented correctly. Ensure you reference any approximations (e.g. neglecting activity coefficients).
1.8·Weakness
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The independent variable concentrations cover several orders of magnitude but lack justification; explain why 2 M down to 0.002 M was chosen.
1.9·Suggestion
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The control‐variable table is thorough but offers no rationale for salt‐bridge composition; justify choice of KNO₃ and its concentration.
1.10·Weakness
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The equipment list omits electrode dimensions (surface area geometry); specify dimensions so others can reproduce surface‐area effects.
1.11·Weakness
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The initial control‐variable table has empty cells, suggesting incomplete documentation; ensure each control is fully described.
1.12·Weakness
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Step 7 of serial dilution has a volume misprint (); clarify to avoid compounding concentration errors.
1.13·Suggestion
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The pilot study description is clear but does not quantify how the 5-s interval improves uncertainty; include comparative data if possible.
1.14·Suggestion
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Procedure step 3–6 describes electrode placement but omits the order of connection; specify sequence to minimize systematic bias.
1.15·Strength
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Including the final dilution step ensures the full concentration series is covered, demonstrating thorough preparation.
Criteria B: Data Analysis
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3
6
Criteria Strands
B.1Communication of data recording and processing
Excellent
B.2Consideration of uncertainties
Good
B.3Data processing quality
Good
Criteria Feedback
Data tables and graphs are clearly labeled with appropriate units, significant figures, and uncertainties.
Uncertainty propagation is treated methodically, with correct use of partial derivatives for key variables.
Graphs include trendlines and R² values, effectively communicating the relationship between concentration and potential.
Some uncertainty assumptions (e.g., combining instrument error) are simplified and systematic errors are not fully quantified.
A few processing steps have minor transcription errors or excessive significant figures.
Error bars on theoretical data points are omitted, reducing completeness of uncertainty communication.
2.1·Suggestion
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Equation B is correct but omit or annotate units of R, F, and n in the equation display to improve precision.
2.2·Weakness
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The dependent‐variable description states average potential but omits how the multimeter resolution contributes to uncertainty; include instrument precision here.
2.3·Strength
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The raw data table is detailed with uncertainties for each concentration and time point, demonstrating clear and precise data recording.
2.4·Weakness
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Qualitative observations mention consistent voltage and color but omit metrics (e.g. absorbance or pH). Consider quantifying color changes to support claims.
2.5·Suggestion
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After Eq. 5, restate variable definitions (μ, V_E, n) immediately to reinforce understanding before proceeding.
2.6·Suggestion
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Uncertainty calculation in Figure 1 is shown but lacks clear separation of temperature and concentration terms; annotate each component separately.
2.7·Weakness
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The method of combining instrument uncertainty by multiplication is incorrect; use standard error or propagation equations for uncertainties in repeated measures.
2.8·Weakness
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The mean‐average formula is correct, but the choice of n=12 measurements should be justified to support statistical robustness.
2.9·Weakness
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The mass‐uncertainty calculation uses excessive significant figures (); round to three significant figures to reflect measurement precision.
2.10·Suggestion
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In the ΔE uncertainty equation, explicitly substitute ΔT and ΔQ values within the formula for transparency.
2.11·Strength
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Correctly derived partial derivatives for ΔE/ΔT and ΔE/ΔQ provide a solid basis for uncertainty propagation.
2.12·Suggestion
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The Table 4 caption is brief; clarify that “Uncertainty (%)” refers to theoretical cell potential uncertainty for each Q.
2.13·Strength
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Table 4 presents theoretical uncertainties across concentrations clearly, enabling comparison of error magnitudes.
2.14·Suggestion
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Uncertainties for 0.0002 M and 0.002 M are excessively large; consider excluding these outliers or discussing their impact to avoid skewed interpretation.
2.15·Weakness
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Graph 2 is well‐constructed but omits error bars on theoretical points; include error bars to reflect propagated uncertainties.
2.16·Strength
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Graph 1 clearly shows a logarithmic trend between [Zn²⁺] and E, including trendline and proper axes labels enhances interpretation.
Criteria C: Conclusion
4/6
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3
6
Criteria Strands
C.1Conclusion relevance and support
Good
C.2Scientific context comparison
Good
Criteria Feedback
Conclusion logically follows the data, citing the inverse logarithmic relationship and comparing experimental and theoretical gradients.
Links findings to the Nernst equation, Le Châtelier’s principle, and literature values, demonstrating scientific context.
Uses R² values and practical implications to support claims.
Does not discuss the statistical significance of R² (degrees of freedom or p‐values).
Minor narrative flow issues—key findings could be highlighted more prominently before detailed discussion.
Replicate‐trial limitations are not fully acknowledged in the conclusion.
3.1·Suggestion
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Restructure the conclusion section to lead with key findings, then discuss consistency with Nernst equation to improve narrative flow.
3.2·Strength
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The conclusion effectively links observed R² values and literature support to justify the zinc‐concentration–potential relationship.
3.3·Weakness
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Mentioning R²=0.849 is good, but discuss its statistical significance and degrees of freedom for a more rigorous interpretation.
Criteria D: Evaluation
5/6
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3
6
Criteria Strands
D.1Methodological weaknesses
Good
D.2Suggested improvements
Good
Criteria Feedback
Identifies specific methodological weaknesses (e.g., serial‐dilution errors, junction potential) and links each to its impact on data.
Proposed improvements are realistic and directly target the identified limitations (e.g., independent standard solutions, ultrasonic cleaning).
Explanations clearly connect improvements to reduction of error sources.
Impact discussions are qualitative; quantitative estimates (e.g., mV ranges for junction potential) are missing.
Could further articulate the relative priority of suggested improvements.
Lacks numeric assessment of how proposed changes would reduce uncertainties.
4.1·Suggestion
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Separate the evaluation into clear “Strengths” and “Limitations” subsections and align each with specific methodological impacts.
4.2·Weakness
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The junction potential is discussed qualitatively; include a typical mV range (1–10 mV) and estimate its contribution to the vertical gap.
4.3·Strength
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The evaluation correctly identifies electrode oxidation but could quantify its impact (e.g. % potential loss) for a more nuanced critique.
4.4·Suggestion
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Quantify how averaging over one minute reduced voltage fluctuations (e.g., standard deviation before/after) to highlight this strength.
4.5·Suggestion
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The improvement of separate standard solutions instead of serial dilution is well-targeted; consider also using gravimetric preparation to minimize volumetric errors.