From the image, we are solving a ratio table problem. The goal is to fill in the missing entries in the table based on proportional relationships.

The table appears as follows:

Let us compute step-by-step:

1. Find the ratio factor:

From the first row:

• $1 \mapsto 32$: The ratio is $32 \times$.

This ratio applies to the entire table.

2. Fill in the missing entries:

• Row 2, Column 1: What number gives 32 in Column 2? $\text{Value} = \frac{32}{32} = 1$

• Row 3, Column 2: 58 scaled by $32$: $58 \times 32 = 1856$

• Row 4, Column 2: 60 scaled by $32$: $60 \times 32 = 1920$

• Row 5, Column 1: To get 100 in Column 2, divide: $\text{Value} = \frac{100}{32} \approx 3.125$

Updated Table:

Would you like further clarification or detailed explanations for any specific row? Here are some related questions for practice:

1. What is the importance of identifying the ratio in a proportional relationship?
2. How can you verify if two values in a table are proportional?
3. Can you think of a real-world example where ratio tables are helpful?
4. What happens if one of the values in a ratio table is negative?
5. How would you compute ratios if decimals are introduced?

Tip: Always start by finding the ratio or scaling factor between corresponding entries! This simplifies solving ratio tables efficiently.