Conclusion 5: You are tasked with analyzing a suspiciously pink sample of drinking water to establish if it has unsavory levels of MnO4-contamination. It has an absorbance of 0.83 at 544 nm when measured in a cuvette that is 1 cm across. Using the equation of your trend line from Plot 4, determine the concentration of KMnO4 in moles/liter. Convert this concentration to grams of manganese/liter and compare it to the EPA guideline above.       Trandline is Absorbtion = 2000(Concentration KMnO4) (Y=Mx)

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Conclusion 5: You are tasked with analyzing a suspiciously pink sample of drinking water to establish if it has unsavory levels of MnO4-contamination. It has an absorbance of 0.83 at 544 nm when measured in a cuvette that is 1 cm across.

  1. Using the equation of your trend line from Plot 4, determine the concentration of KMnO4 in moles/liter.

Convert this concentration to grams of manganese/liter and compare it to the EPA guideline above.

 

 

 

Trandline is Absorbtion = 2000(Concentration KMnO4) (Y=Mx)

**Conclusion 5:** You are tasked with analyzing a suspiciously pink sample of drinking water to establish if it has unsavory levels of MnO₄⁻ contamination. It has an absorbance of 0.83 at 544 nm when measured in a cuvette that is 1 cm across.

a) Using the equation of your trend line from *Plot 4*, determine the concentration of KMnO₄ in moles/liter.

b) Convert this concentration to grams of manganese/liter and compare it to the EPA guideline above.
Transcribed Image Text:**Conclusion 5:** You are tasked with analyzing a suspiciously pink sample of drinking water to establish if it has unsavory levels of MnO₄⁻ contamination. It has an absorbance of 0.83 at 544 nm when measured in a cuvette that is 1 cm across. a) Using the equation of your trend line from *Plot 4*, determine the concentration of KMnO₄ in moles/liter. b) Convert this concentration to grams of manganese/liter and compare it to the EPA guideline above.
**Title: Absorbance as a Function of Concentration of KMnO₄ at 544 nm**

**Graph Explanation:**

This chart illustrates the relationship between the absorbance and concentration of potassium permanganate (KMnO₄) at a wavelength of 544 nm.

- **X-axis:** Represents the concentration of KMnO₄ in molarity (M), ranging from 0 to 0.0009 M.
- **Y-axis:** Represents the absorbance, ranging from 0 to 1.8.

**Data Points and Trend Line:**

- The graph includes five data points, plotted at various concentrations.
- A dotted trend line runs through the points, indicating a linear relationship between concentration and absorbance.

**Equation and Correlation:**

- The linear equation displayed on the graph: \( A = 2000 \times [\text{KMnO₄}] \)
  - This implies that the absorbance (A) is directly proportional to the concentration of KMnO₄, with a proportionality constant of 2000.
- The correlation coefficient \( R^2 = 1 \) suggests a perfect linear correlation.

**Conclusion:**

The graph clearly demonstrates that as the concentration of KMnO₄ increases, the absorbance at 544 nm also increases linearly, confirming the direct proportionality indicated by Beer-Lambert’s law. This relationship is crucial for spectrophotometric analysis, allowing for the determination of unknown concentrations.
Transcribed Image Text:**Title: Absorbance as a Function of Concentration of KMnO₄ at 544 nm** **Graph Explanation:** This chart illustrates the relationship between the absorbance and concentration of potassium permanganate (KMnO₄) at a wavelength of 544 nm. - **X-axis:** Represents the concentration of KMnO₄ in molarity (M), ranging from 0 to 0.0009 M. - **Y-axis:** Represents the absorbance, ranging from 0 to 1.8. **Data Points and Trend Line:** - The graph includes five data points, plotted at various concentrations. - A dotted trend line runs through the points, indicating a linear relationship between concentration and absorbance. **Equation and Correlation:** - The linear equation displayed on the graph: \( A = 2000 \times [\text{KMnO₄}] \) - This implies that the absorbance (A) is directly proportional to the concentration of KMnO₄, with a proportionality constant of 2000. - The correlation coefficient \( R^2 = 1 \) suggests a perfect linear correlation. **Conclusion:** The graph clearly demonstrates that as the concentration of KMnO₄ increases, the absorbance at 544 nm also increases linearly, confirming the direct proportionality indicated by Beer-Lambert’s law. This relationship is crucial for spectrophotometric analysis, allowing for the determination of unknown concentrations.
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