The information given in the image helps define a Venn diagram problem. The values represent the following:

• $n(A') = 34$ (the number of elements not in set $A$),
• $n(B') = 43$ (the number of elements not in set $B$),
• $n(A' \cup B') = 56$ (the number of elements in the complement of either $A$ or $B$, meaning the union of the complements),
• $n(U) = 116$ (the total number of elements in the universal set).

Now, we need to complete the table, which organizes the counts into regions based on their inclusion in $A$, $A'$, $B$, and $B'$.

Key Steps:

1. Complements: Since $A'$ and $B'$ represent the complements of sets $A$ and $B$, we can deduce the number of elements inside $A$ and $B$ based on the given total and complements.

2. Elements inside sets: Use the equation $n(A' \cup B') = n(U) - n(A \cap B)$. First, find the number of elements in $A \cup B$, and then work to calculate the values for the intersections.

Let's proceed with these steps to solve the problem.

Would you like to go through these calculations step by step?