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The question asks to list all the subsets of the set \(\{b, o, s\}\).

Given a set with \(n\) elements, the number of subsets is \(2^n\). For the set \(\{b, o, s\}\), there are 3 elements, so the number of subsets is \(2^3 = 8\).

The subsets are as follows:

1. \(\{\}\) (the empty set)
2. \(\{b\}\)
3. \(\{o\}\)
4. \(\{s\}\)
5. \(\{b, o\}\)
6. \(\{b, s\}\)
7. \(\{o, s\}\)
8. \(\{b, o, s\}\)

Let me know if you would like further details on this topic or explanations for any steps.

Here are 5 related questions to expand your understanding:

1. How do you find the number of subsets for a set with \(n\) elements?
2. What is the difference between a proper subset and a subset?
3. How would you list the subsets of a 4-element set?
4. Can you explain the concept of a power set?
5. What are the subsets of the set \(\{1, 2\}\)?

**Tip**: The power set of any set includes all possible combinations of its elements, including the empty set and the set itself.

List all the subsets of the given set: {b, o, s}

Learn how to list all the subsets of the set {b, o, s}. This problem explains the concept of subsets in set theory and covers the power set theorem. Suitable for students in Grades 7-8.

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