https://file.aiquickdraw.com/mathbot/file/1727117173394nfg73q1o.jpg

The table in the image shows the number of miles walked (denoted as $m$), the dollars raised (denoted as $d$), and a column for "Dollars raised per mile" (denoted as $\frac{d}{m}$) which is currently blank. 

To calculate the "Dollars raised per mile" for each row, we divide the total dollars raised ($d$) by the number of miles ($m$).

Let's go through the calculations for each row:

1. For $m = 1$:
   \[
   \frac{d}{m} = \frac{5.50}{1} = 5.50
   \]
2. For $m = 2$:
   \[
   \frac{d}{m} = \frac{11.00}{2} = 5.50
   \]
3. For $m = 3$:
   \[
   \frac{d}{m} = \frac{16.50}{3} = 5.50
   \]
4. For $m = 4$:
   \[
   \frac{d}{m} = \frac{22.00}{4} = 5.50
   \]
5. For $m = 5$:
   \[
   \frac{d}{m} = \frac{27.50}{5} = 5.50
   \]
6. For $m = 6$:
   \[
   \frac{d}{m} = \frac{33.00}{6} = 5.50
   \]

So, for each row, the "Dollars raised per mile" is $5.50$.

Would you like more details or have any further questions? 

Here are 5 related questions to expand your understanding:
1. What is the relationship between miles walked and dollars raised in this scenario?
2. Can we express the dollars raised as a function of miles walked?
3. What type of graph would represent this data, and what would its slope represent?
4. How would the "Dollars raised per mile" change if the total dollars raised increased at a different rate?
5. Could you predict the total dollars raised for a hypothetical number of miles?

**Tip**: If you observe a constant rate in a table like this, it suggests a linear relationship between variables.

How do we calculate the 'Dollars raised per mile' in the given table, where the number of miles and dollars raised are provided?

Learn how to calculate the dollars raised per mile using a simple linear relationship between the number of miles and dollars raised. Each mile corresponds to $5.50, demonstrating a constant rate. Suitable for students in Grades 5-7.

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