Unit Overview
Chemical equilibrium is perhaps the most important concept developed in Chemistry 30. The topics solubility, acids and bases, and oxidation/reduction can be treated as examples of equilibrium. Since the establishment of an equilibrium depends on equal rates in the forward and reverse reactions in a system, understanding the factors which influence rates of reaction, and why they influence the reaction, is essential to understand how equilibria become established and how Le Chatelier's principle works. Laboratory activities, independent research, and the case study could all revolve about chemical equilibrium. The study of equilibrium serves as an overall organizing theme for Chemistry 30.
Factors of scientific literacy which should be emphasized
Foundational Objectives for Chemistry and the Common Essential Learnings
Recognize the characteristics and dynamics of equilibrium reactions
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Understand some quantitative aspects of equilibrium systems.
cC(g) + dD(aq)
Use a wide range of language experiences for developing knowledge of equilibrium systems. (COM)
Strengthen knowledge and understanding of how to compute, measure, estimate and interpret mathematical data, when to apply these skills and techniques, and why these processes apply within chemistry. (NUM)
Develop a contemporary view of technology. (TL)
Suggested activities and ideas for research projects
Use a white background behind the beaker. The oscillation may continue for a half an hour or longer. (This activity was adapted from CHEM13 NEWS, #81, November 1976, page 9, based on an idea contributed by J. Eix, Toronto, ON)
Before beginning, explain this procedure to the class and ask each student to record a prediction of the final level of water in each aquarium. After "equilibrium" has been reached, discuss general principles regarding equilibrium.
Repeat the activity, but change the amount of water in each of the aquaria at the starting point. All of the water can be in the second aquarium, or it can be distributed in some proportions in both aquariums. Regardless of the initial volumes in each aquarium, as long as the total amount of water used is the same, when a dynamic equilibrium has been attained the amount of water in each aquarium will be the same.
Repeat the activity, changing the size of one beaker. This simulates altering the rate of the forward or reverse reaction. Have students predict the effect of this change.
Once equilibrium is re-established, new "concentrations" of reactants and products will be present (i.e., the level of water in each aquarium remains unchanged, but will be different from what it was initially when different sized beakers were used.) This is a nice way of illustrating LeChatelier's principle.
Have the students switch beakers and again transfer water. Once equilibrium is re-established, the levels of water in the two aquaria is reversed to what it was before the beakers were switched. This activity also helps to reinforce the idea that at equilibrium, there are not necessarily going to be equal amounts of reactants and products present.
As a follow-up activity, some students may be able to write a computer program which presents the data in graphical form, showing what happens to the concentrations of "reactants" and "products" as time progresses. A computer program also allows the equations representing the forward and reverse reaction rates to be changed, allowing for rapid analysis without the tedium of recalculating and replotting the data.
Developing a computer simulation of equilibrium can be a challenging activity that some students may wish to undertake as part of their contract in the independent research section of core unit 3. If a really good program is submitted, obtain the student's permission to use it in other classes. Connect a computer to an overhead projection display system to run the program so that the entire class can see it. (Computers have excellent potential for use in science classes. Consider other ways that their use can be incorporated into the chemistry program.)
Ask the students to predict what will happen to the colours if the volume of diluted tea is reduced to 50 mL. Remove 25 mL of diluted tea and save it. Have the class agree on an explanation for this effect. Return the diluted tea removed to the beaker.
Ask the students to assume that the concentration of the tea in the original beaker is 1.00. What is the concentration of the tea in the diluted beaker
Predict whether the colours will match when the colour from 40 mL of the original strength tea is compared to the colour from 40 mL of a dilution made with 20 mL original strength tea and 20 mL water. Compare the two colours on the screen.
Predict how much tea will have to be removed from the beaker with original strength tea to make the colours match.
Ask the class to identify the two factors which influence the colour on the screen. From this discussion develop the relationships that colour is proportional to the depth of the solution and colour is proportional to the strength of the solution.
If you have a class which is capable of abstract mathematical expression, create a mathematical expression which includes these two factors: Colour = kCh, where k is a constant, C is the concentration, and h is the height of the solution.
Using the data from the demonstation, test this formula for the cases where a colour match existed (Colour1 = Colour2).
Discuss how this principle is used in qualitative and quantitative analysis. Students might be assigned to find applications of this colour matching technique and report on these applications to the class. This has been adapted from an activity by Al Kabatoff, Saskatoon.
Sample ideas for evaluation and for encouraging thinking
C(aq) + D(aq) , explain why it is a good inference that the system has reached equilibrium.