Grade 12 Chemistry
Assignment 1
Lab
Energy Needed to Melt Ice
Although you will not be working with actual material and chemicals during this laboratory since
you will be doing it virtually, the procedure is given in order for you to be aware of the process
that would be followed in a laboratory setting.
Purpose:
Determine the energy necessary to melt 1 mole of ice.
Material:
Chemicals
Hot tap water (about 40 °C), ice cubes
Apparatus:
Polystyrene (Styrofoam) cup (250 mL), thermometer, balance, glass stirring rod
Procedure:
1. Pour 100 mL of 40 °C water into a polystyrene cup.
2. Weigh the polystyrene cup with the water in it to 1 decimal.
3. Measure the initial temperature with the thermometer, to the nearest 0.2 °C.
4. Place 2 ice cubes in the cup.
5. Stir the ice water with the glass rod (not the thermometer) until all the ice has melted.
6. Measure the final temperature with the thermometer, to the nearest 0.2 °C.
7. Weigh the full polystyrene cup.
Sample results:
Initial mass of ice = 150.89 g
Final mass of ice = 99.69 g
Initial temperature of water = 42 °C
Final temperature of water = 0.4 °C
Analysis
1. Determine the mass of the ice that has melted.
2. Determine the variation of the water temperature (ΔT).
3. a) Calculate the energy (in J) released by 100 g of water when it cooled by ΔT. The specific
heat capacity(c) of water is 4.18 J/(g°C). Use the formula Q = mcΔT and the mass of water.
b) Convert your answer into kJ.
4. Calculate the energy necessary to melt 1 g of ice (in kJ). Use the mass of ice.
5. Using the results from this experiment, determine how many kJ are required to melt 1 mole
of ice.
6. Write the chemical equation for the melting of ice. Don't forget to include the value for the
energy term in your equation.
Conclusion:
Briefly state the results for the laboratory, in general. This should be no more than two
sentences.
Questions
1. What would be the effect of replacing the polystyrene cup with a cup made of thin copper
metal?
2. Theoretically, your results should indicate that 5.9 kJ of energy is required to melt 1 mol of
ice. Your results are probably close to that number but not exactly that value. This is due to
experimental error obtained in a laboratory setting. Using the formula below, calculate the
percentage of error based upon the difference between the accepted and observed values.
% error = ((Experimental Value - Theoretical Value) / Theoretical Value) * 100%
5 answers
2. To calculate the percentage of error, we need the accepted value and the observed value. The accepted value for the energy required to melt 1 mol of ice is 5.9 kJ. Let's say the observed value from the experiment is 5.7 kJ.
% error = ((5.7 kJ - 5.9 kJ) / 5.9 kJ) * 100%
% error = ((-0.2 kJ) / 5.9 kJ) * 100%
% error = -3.4%
Therefore, the percentage of error is -3.4%.
1. Determine the mass of the ice that has melted.
2. Determine the variation of the water temperature (ΔT).
3. a) Calculate the energy (in J) released by 100 g of water when it cooled by ΔT. The specific
heat capacity(c) of water is 4.18 J/(g°C). Use the formula Q = mcΔT and the mass of water.
b) Convert your answer into kJ.
4. Calculate the energy necessary to melt 1 g of ice (in kJ). Use the mass of ice.
5. Using the results from this experiment, determine how many kJ are required to melt 1 mole
of ice.
6. Write the chemical equation for the melting of ice. Don't forget to include the value for the
energy term in your equation.
1. To determine the mass of the ice that has melted, you need to subtract the final mass of ice from the initial mass of ice. In your sample results, the initial mass of ice is given as 150.89 g and the final mass of ice is given as 99.69 g. Therefore, the mass of the ice that has melted is 150.89 g - 99.69 g = 51.2 g.
2. The variation of the water temperature, ΔT, can be calculated by subtracting the final temperature of water from the initial temperature of water. In your sample results, the initial temperature of water is given as 42 °C and the final temperature of water is given as 0.4 °C. Therefore, ΔT = 0.4 °C - 42 °C = -41.6 °C. Note: ΔT is negative because the water has cooled.
3. a) Calculate the energy released by 100 g of water when it cools by ΔT. The specific heat capacity of water is given as 4.18 J/(g°C). Use the formula Q = mcΔT, where q is the energy released, m is the mass of water, and c is the specific heat capacity of water.
- q = mcΔT = 100 g * 4.18 J/(g°C) * -41.6 °C.
- Calculate the value of q.
b) Convert the answer from J to kJ. Divide the obtained energy value by 1000 to convert from J to kJ.
4. Calculate the energy necessary to melt 1 g of ice. Use the mass of ice that has melted (51.2 g) and the energy value obtained in step 3b. Divide the energy value by the mass of ice that has melted to get the energy necessary to melt 1 g of ice in kJ.
5. Using the results from this experiment, determine how many kJ are required to melt 1 mole of ice. Divide the energy value obtained in step 4 by the molar mass of water (18.015 g/mol) to get the energy required to melt 1 mole of ice in kJ.
6. Write the chemical equation for the melting of ice. The chemical equation for the melting of ice is:
H2O(s) → H2O(l)
The energy term can be included as:
H2O(s) + energy → H2O(l)
Hope this helps! Let me know if you have any further questions.