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Group 4: Solubility Block A Carolina Zarate Jason Wang Michael Yeh
Title Introduction 	The Problem 	Basic Research 	Balanced Equation 	Previous Experiments 	Why? 	Hypothesis Stella Model 	The Solvation Process 	Deriving the Equation 	The Dynamic Model 	Evaluating the Model Procedure 	Materials 	Methods Data Analysis 	Data 	PHS Block A Boxplots 	Overall Boxplots 	Graph Comparison Analysis Problems Encountered 	Conclusion Sources Introduction
Introduction The Problem ,[object Object],What is the effect of temperature on 	solubility of salts? ,[object Object],What is the effect of temperature on the 	solubility of potassium nitrate at 	temperatures of 0oC, 25oC, and 60oC?
Introduction Basic Research Basic facts about Potassium nitrate, or KNO3 Potassium nitrate can be dissolved in water It is an orthorhombic crystal. Its melting point is 334oC Its boiling point is 400oC
Introduction Balanced Equation The equation for our experiment: KNO3(s) + H2O(l) ->K+(aq) + NO3-(aq) + H2O(l) The net ionic equation simplifies to: KNO3 (s) ->K+ (aq) + NO3- (aq)
Introduction Previous Experiments Our research found sources created by other scientists working in this field: Empirical data found in other researchers’ previous experiments The data showed an exponential increase in solubility with temperature
Introduction Why? Real-world applications of the results gathered from our experiment include: ,[object Object]
Solutions found in living organisms
Industry, such as ore processing,[object Object]
A dynamic model in was created in Stella and used to predict the solubility at each temperature,[object Object]
Stella Model The Solvation Process ,[object Object]
At equilibrium, a pair of ions will recombine for each pair that disassociates
The solubility product constant for our solution isKsp= [K+][NO3-] NO3- NO3- NO3- NO3- NO3- NO3- K+ K+ K+ K+ K+ K+ Dissolving potassium nitrate
Stella Model Deriving the Equation Gibbs-Helmholtz Equation: G = H - T * S Relationship between Ksp and G: G = -R * T * ln(Ksp) H - T * S = -R * T * ln(Ksp) ln(Ksp) = (H - T * S) / (-R * T) Ksp = e(S / R -H / (R * T)) H: Enthalpy change S: Entropy change G: Free energy change T: Temperature (Kelvin) R = 8.314 J/(mol*K)
Stella Model Deriving the Equation Ksp= [K+][NO3-] = x2 x2  = eS / R - H / (R * T) x = Sqrt(eS / R - H / (R * T)) ICE box: x is the solubility
Stella Model The Dynamic Model The values for S and H were found in The CRC Handbook of Physics and Chemistry
Stella Model The Dynamic Model Predictions: 0°C:13 g KNO3 per 100 mL H2O. 25°C: 37.5 g KNO3 per 100 mL H2O. 60°C: 71.73 g KNO3 per 100 mL H2O.
Stella Model Evaluating the Model Reasons for the linear solubility curve: ,[object Object]
More accurate at lower temperatures
To fix this, it would have been necessary to find the change in temperature,[object Object]
Procedure Materials 1 PASCO Explorer GLX (#4) 1 GLX Temp Probe (Stainless Steel Chemical Resistant) 20 Weighing Boats 1 Analytical Scale 1 Glass Funnel 1 1000 mL Beaker 1 10 mL Graduated Cylinder 1 Vacuum Flask 4 50 mL Erlenmeyer Flasks 1 Hot Plate 1 Mixer (Separate from hot plate) 10 mL Tap Water (H2O) per Trial 6 g KNO3 per Trial Ice: enough to fill a 1000 mL Beaker 1 Plastic Pipette 15 Filter Papers 1 Small Magnetic Stirrer Pill 1 Magnet to take out the Pill
Procedure Methods Measure 10 mL of tap water and pour into Erlenmeyer flask. Put Erlenmeyer flask onto a hot plate and heat to 60oC. (Use GLX to measure temperature)
Procedure Methods Measure 6 g of potassium nitrate in a weighing boat on an analytical scale Remove the Erlenmeyer flask from the hot plate Pour the potassium nitrate and the magnetic stirrer into the Erlenmeyer flask
Procedure Methods Pay attention to the temperature as the KNO3 dissolves. Allow the magnetic stirrer to run for 2-5 minutes Remove the magnetic stirrer and temperature probe
Procedure Methods Place a filter paper into the funnel, and insert into the vacuum flask Pour the contents of the Erlenmeyer flask through the filter paper Remove the filter paper and place on the table to dry.
Procedure Methods Place an unused filter paper on the analytical scale and zero it Place the dry paper with the potassium nitrate on the scale to weigh the undissolved solute Subtract the weight from 6 g
Procedure Methods Repeat this process 4 more times Repeat 1-15, but heat water to 25oC instead Repeat 1-15, but use an ice bath to cool water to 0oC Drying KNO3 Ice Bath
Title Introduction 	The Problem 	Basic Research 	Balanced Equation 	Previous Experiments 	Why? 	Hypothesis Stella Model 	The Solvation Process 	Deriving the Equation 	The Dynamic Model 	Evaluating the Model Procedure 	Materials 	Methods Data Analysis 	Data 	PHS Block A Boxplots Overall Boxplots 	Graph Comparison Analysis 	Problems Encountered 	Conclusion Sources Data & Analysis
Data & Analysis Data ,[object Object]
We used 10 mL of water and 6 g of KNO3 per trial, but we scaled our results up to 100 mL and 60 g,[object Object]
Data & Analysis PHS Block A Boxplots 0°C Median: 15.8 Minimum: 13.8 Maximum: 19.4 Interquartile Range: 3.25 25°CMedian: 23.1Minimum: 22.5Maximum: 23.5Interquartile Range: 0.8 60°CMedian: 41.2Minimum: 38.1Maximum: 43.3Interquartile Range: 3.75
Data & Analysis Overall Boxplots 0°CMedian: 13.3Minimum: 2.40Maximum: 25.20Interquartile Range: 3.8375Outliers: 2.40 5.25 5.40 6.64 25.20 19.4 25°CMedian: 33.50Minimum: 13.23Maximum: 45.20Interquartile Range: 11.8Outlier: 13.23 60°CMedian: 74.75Minimum: 24.72Maximum: 123.00Interquartile Range: 63.92Outliers: none
Data & Analysis Graph Comparison ,[object Object]
Large difference in 60°C data,[object Object]
Mean and median are fairly close, meaning data is consistent

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Topic 4 Block A

  • 1. Group 4: Solubility Block A Carolina Zarate Jason Wang Michael Yeh
  • 2. Title Introduction The Problem Basic Research Balanced Equation Previous Experiments Why? Hypothesis Stella Model The Solvation Process Deriving the Equation The Dynamic Model Evaluating the Model Procedure Materials Methods Data Analysis Data PHS Block A Boxplots Overall Boxplots Graph Comparison Analysis Problems Encountered Conclusion Sources Introduction
  • 3.
  • 4. Introduction Basic Research Basic facts about Potassium nitrate, or KNO3 Potassium nitrate can be dissolved in water It is an orthorhombic crystal. Its melting point is 334oC Its boiling point is 400oC
  • 5. Introduction Balanced Equation The equation for our experiment: KNO3(s) + H2O(l) ->K+(aq) + NO3-(aq) + H2O(l) The net ionic equation simplifies to: KNO3 (s) ->K+ (aq) + NO3- (aq)
  • 6. Introduction Previous Experiments Our research found sources created by other scientists working in this field: Empirical data found in other researchers’ previous experiments The data showed an exponential increase in solubility with temperature
  • 7.
  • 8. Solutions found in living organisms
  • 9.
  • 10.
  • 11.
  • 12. At equilibrium, a pair of ions will recombine for each pair that disassociates
  • 13. The solubility product constant for our solution isKsp= [K+][NO3-] NO3- NO3- NO3- NO3- NO3- NO3- K+ K+ K+ K+ K+ K+ Dissolving potassium nitrate
  • 14. Stella Model Deriving the Equation Gibbs-Helmholtz Equation: G = H - T * S Relationship between Ksp and G: G = -R * T * ln(Ksp) H - T * S = -R * T * ln(Ksp) ln(Ksp) = (H - T * S) / (-R * T) Ksp = e(S / R -H / (R * T)) H: Enthalpy change S: Entropy change G: Free energy change T: Temperature (Kelvin) R = 8.314 J/(mol*K)
  • 15. Stella Model Deriving the Equation Ksp= [K+][NO3-] = x2 x2 = eS / R - H / (R * T) x = Sqrt(eS / R - H / (R * T)) ICE box: x is the solubility
  • 16. Stella Model The Dynamic Model The values for S and H were found in The CRC Handbook of Physics and Chemistry
  • 17. Stella Model The Dynamic Model Predictions: 0°C:13 g KNO3 per 100 mL H2O. 25°C: 37.5 g KNO3 per 100 mL H2O. 60°C: 71.73 g KNO3 per 100 mL H2O.
  • 18.
  • 19. More accurate at lower temperatures
  • 20.
  • 21. Procedure Materials 1 PASCO Explorer GLX (#4) 1 GLX Temp Probe (Stainless Steel Chemical Resistant) 20 Weighing Boats 1 Analytical Scale 1 Glass Funnel 1 1000 mL Beaker 1 10 mL Graduated Cylinder 1 Vacuum Flask 4 50 mL Erlenmeyer Flasks 1 Hot Plate 1 Mixer (Separate from hot plate) 10 mL Tap Water (H2O) per Trial 6 g KNO3 per Trial Ice: enough to fill a 1000 mL Beaker 1 Plastic Pipette 15 Filter Papers 1 Small Magnetic Stirrer Pill 1 Magnet to take out the Pill
  • 22. Procedure Methods Measure 10 mL of tap water and pour into Erlenmeyer flask. Put Erlenmeyer flask onto a hot plate and heat to 60oC. (Use GLX to measure temperature)
  • 23. Procedure Methods Measure 6 g of potassium nitrate in a weighing boat on an analytical scale Remove the Erlenmeyer flask from the hot plate Pour the potassium nitrate and the magnetic stirrer into the Erlenmeyer flask
  • 24. Procedure Methods Pay attention to the temperature as the KNO3 dissolves. Allow the magnetic stirrer to run for 2-5 minutes Remove the magnetic stirrer and temperature probe
  • 25. Procedure Methods Place a filter paper into the funnel, and insert into the vacuum flask Pour the contents of the Erlenmeyer flask through the filter paper Remove the filter paper and place on the table to dry.
  • 26. Procedure Methods Place an unused filter paper on the analytical scale and zero it Place the dry paper with the potassium nitrate on the scale to weigh the undissolved solute Subtract the weight from 6 g
  • 27. Procedure Methods Repeat this process 4 more times Repeat 1-15, but heat water to 25oC instead Repeat 1-15, but use an ice bath to cool water to 0oC Drying KNO3 Ice Bath
  • 28. Title Introduction The Problem Basic Research Balanced Equation Previous Experiments Why? Hypothesis Stella Model The Solvation Process Deriving the Equation The Dynamic Model Evaluating the Model Procedure Materials Methods Data Analysis Data PHS Block A Boxplots Overall Boxplots Graph Comparison Analysis Problems Encountered Conclusion Sources Data & Analysis
  • 29.
  • 30.
  • 31. Data & Analysis PHS Block A Boxplots 0°C Median: 15.8 Minimum: 13.8 Maximum: 19.4 Interquartile Range: 3.25 25°CMedian: 23.1Minimum: 22.5Maximum: 23.5Interquartile Range: 0.8 60°CMedian: 41.2Minimum: 38.1Maximum: 43.3Interquartile Range: 3.75
  • 32. Data & Analysis Overall Boxplots 0°CMedian: 13.3Minimum: 2.40Maximum: 25.20Interquartile Range: 3.8375Outliers: 2.40 5.25 5.40 6.64 25.20 19.4 25°CMedian: 33.50Minimum: 13.23Maximum: 45.20Interquartile Range: 11.8Outlier: 13.23 60°CMedian: 74.75Minimum: 24.72Maximum: 123.00Interquartile Range: 63.92Outliers: none
  • 33.
  • 34.
  • 35. Mean and median are fairly close, meaning data is consistent
  • 36. Data did increase exponentially, but not exactly as predicted
  • 37. 0oC trials dissolved more than expected; room temperature heated the solution
  • 38.
  • 39. Lots of inconsistencies shown in the boxplots
  • 40. Much larger IQR for 60oC than our block alone
  • 41. More outliers for 0oC: 6 as opposed to 1 and none
  • 42. Variations in data due to different procedures
  • 43.
  • 44. Rate of dissolution: used a magnetic stirrer to accelerate process
  • 45. Transferring solution: wet residue stuck to sides of flask, used spatula to remove it
  • 46.
  • 47. In the future, more data can be collected using same methods
  • 50.