From the image, we are given the relationship where:

• Each shuttle bus has 51 passenger seats.
• $b$ represents the number of shuttle buses.
• $s$ represents the total number of passenger seats.

The relationship between $b$ and $s$ is:

$s = 51 \cdot b$

Completing the table:

1. When $b = 4$: $s = 51 \cdot 4 = 204$

2. When $b = 5$: $s = 51 \cdot 5 = 255$

3. When $b = 8$: $s = 51 \cdot 8 = 408$

4. When $b = 10$: $s = 51 \cdot 10 = 510$

Final Table:

Do you have any questions or need further clarification? 😊

Related Questions:

1. How would the relationship change if each bus had 60 seats instead of 51?
2. What is the formula for $b$ if $s$ is known?
3. Can you determine how many buses are needed if there are 765 seats in total?
4. What happens to $s$ if the number of buses is doubled?
5. If $b = 0$, what is the value of $s$, and what does it represent?

Tip:

Always double-check your calculations when working with multiplication tables to avoid small errors.