1. The problem is to analyze the given list of integers: $3, +3, 0, -1, +8, -5, +4, -4$ and $-132, -12, -7, -5, +16, +200, -200, 10$. 2. Since the problem does not specify a particular operation, we can explore some basic properties such as sum, mean, and identify positive and negative numbers. 3. For the first list: $3, +3, 0, -1, +8, -5, +4, -4$ - Sum: $$3 + 3 + 0 - 1 + 8 - 5 + 4 - 4 = 8$$ - Count of numbers: 8 - Mean: $$\frac{8}{8} = 1$$ 4. For the second list: $-132, -12, -7, -5, +16, +200, -200, 10$ - Sum: $$-132 - 12 - 7 - 5 + 16 + 200 - 200 + 10 = -130$$ - Count of numbers: 8 - Mean: $$\frac{-130}{8} = -16.25$$ 5. We can also note the number of positive and negative integers in each list: - First list: Positive = 4, Negative = 3, Zero = 1 - Second list: Positive = 3, Negative = 5 6. These basic statistics help understand the distribution and balance of the numbers in each list. Final answers: - Sum of first list: $8$ - Mean of first list: $1$ - Sum of second list: $-130$ - Mean of second list: $-16.25$