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Transcript
Experiment 22
The Bean Lab
An Investigation of Moles
Data Table Part 1
Type of Bean
Symbol
Data Table Part 2
Type of Bean
Mass of Cup
and 50 Beans
Symbol
Mass of 50
beans alone
Relative Mass
Relative Mass
Rank
Number in 1 Pot
Analysis and Conclusions
1. We define a “pot” of beans as being the number of beans that has a mass in grams equal to the relative mass
of that type of bean. The Data Table for Part 2 lists the beans by name and symbol, along with their relative
masses and the number of beans in a “pot.” Examine and compare the numbers of beans in a pot for the various
types. Allowing for the fact that only whole numbers of beans could be used, and for experimental errors, were
the results pretty consistent from type to type? Discuss.
2. Calculate the average number of beans in a pot and express your answer with an uncertainty that reflects the
range of variation. As an example, if one were averaging the numbers 26,28,29,29, and 28, the average would
be reported as 28 + 2; this indicates that none of the numbers being averaged is more than 2 units above or
below the average.
3. Calculate the following for the each bean type. Show your calculations for the first bean type
a. the number of pots in 250 g
b. the number of beans in 250 g
c. the number of pots in 250 beans
d. the number of beans in 3.17 pots
e. the number of grams in 3.17 pots
number of pots in
number of beans in
number of pots in
number of beans in number of grams in
250 g
250 g
250 beans
3.17 pots
3.17 pots
4. You will notice that, in some cases the result is the same no matter which bean is being used, while in other
cases, each bean gives a different result. Explain why this is so.
5. In Part 2 of the procedure, you were told to determine the number of beans in a pot to the nearest whole
number of beans. Similarly, answers to 3b and 3 d should be reported as whole numbers. Why? In what way
does this restriction against using a fractional number of beans parallel our understanding of atoms?
6. Explain in a single, well-developed paragraph, how this experiment simulates the calculation of the relative
atomic masses found on the periodic table, and how the “pot” provides an analogy to the mole.