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The problem you've shared is asking about the number of additional servers Bruno's Burgers employs compared to cooks, given a ratio of cooks to servers and a total count of both.

Here’s how we can solve it:

### Given:
- **Cook to server ratio** = 2:5 (for every 2 cooks, there are 5 servers).
- **Total number of cooks and servers** = 42.
  
We can represent the number of cooks as \(2x\) and the number of servers as \(5x\), where \(x\) is the common multiplier.

### Step 1: Write the equation
The total number of cooks and servers is 42, so:
\[
2x + 5x = 42
\]

### Step 2: Simplify and solve for \(x\)
\[
7x = 42
\]
\[
x = \frac{42}{7} = 6
\]

### Step 3: Calculate the number of cooks and servers
- Number of cooks = \(2x = 2 \times 6 = 12\)
- Number of servers = \(5x = 5 \times 6 = 30\)

### Step 4: Find how many more servers there are than cooks
The difference between servers and cooks is:
\[
30 - 12 = 18
\]

Thus, **Bruno's Burgers employs 18 more servers than cooks**.

Would you like any additional details on this? Here are some related questions to consider:

1. What if the ratio was 3:7 instead of 2:5?
2. How many employees are there in total if the total number of servers is 50% more than the cooks?
3. What would be the total number of servers and cooks if there were only 28 employees?
4. How many cooks and servers would there be if the total number of employees was 84, but the ratio remained 2:5?
5. What is the ratio of servers to total employees in this scenario?

**Tip**: When dealing with ratios, always represent quantities in terms of a variable to easily solve for unknowns.

Bruno's Burgers has a cook to server ratio of 2 to 5. The total number of servers and cooks is 42. How many more servers does Bruno's Burgers employ than cooks?

Learn how to solve the cook to server ratio problem at Bruno's Burgers, where the ratio is 2:5 and the total number of employees is 42. This problem involves ratios, linear equations, and arithmetic, making it suitable for students in Grades 6-8.

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