The image shows an example problem related to set theory in Indonesian, specifically focusing on the complement of a set. Here's a translation and breakdown of the problem:

Example:

Given the set $A$, which is:
$A = \{2, 4, 6, 8\}$

and the universal set $S$, which is:
$S = \{10, 12, 14, 16, 18, 20\}$

Determine the complement of set $A$!

Solution:

Since there are no elements of set $A$ within the universal set $S$, the complement of set $A$, denoted by $A^c$, is:
$A^c = \{10, 12, 14, 16, 18, 20\}$.

In summary, the complement of set $A$ in this case is the set of elements in $S$ that are not in $A$.

Do you have any questions about this, or would you like further details?

Here are 5 follow-up questions to expand on this concept:

1. How do we determine the complement of a set in general?
2. Can a set have multiple complements depending on the universal set?
3. What happens if set $A$ shares some elements with the universal set $S$?
4. How would we express the complement of $A$ using set notation?
5. How do we apply the concept of set complements in real-world problems?

Tip: Always define the universal set clearly before determining the complement of any set.