Debbie rides the bus 36 minutes every day.
Let d represent the number of days and m represent the total number of minutes Debbie spends on the bus.
Complete the table using the relationship between d and m.

To complete the table using the relationship between \( d \) (the number of days) and \( m \) (the total number of minutes Debbie spends on the bus), we first need to establish the equation that represents this relationship.

Since Debbie rides the bus for 36 minutes every day, the total number of minutes \( m \) is given by:

\[
m = 36d
\]

Where:
- \( d \) is the number of days,
- \( m \) is the total number of minutes.

Now, let’s use this equation to fill out the table:

| Days (\(d\)) | Total Minutes (\(m\)) |
|--------------|-----------------------|
| 1            | \( 36 \times 1 = 36 \)|
| 2            | \( 36 \times 2 = 72 \)|
| 3            | \( 36 \times 3 = 108 \)|
| 4            | \( 36 \times 4 = 144 \)|
| 5            | \( 36 \times 5 = 180 \)|

### Summary of the Table
- **For 1 day**: \( m = 36 \) minutes
- **For 2 days**: \( m = 72 \) minutes
- **For 3 days**: \( m = 108 \) minutes
- **For 4 days**: \( m = 144 \) minutes
- **For 5 days**: \( m = 180 \) minutes

Would you like further details or have any questions about this? 

Here are five related questions to think about:

1. What would the total number of minutes be for 7 days?
2. How many days would it take for Debbie to spend 360 minutes on the bus?
3. If Debbie rides the bus for 5 days and then skips a day, what would be her total riding time over those 6 days?
4. How would the equation change if Debbie started riding the bus for 40 minutes a day instead?
5. What if Debbie could only ride the bus for 30 minutes each day due to a schedule change?

**Tip:** Always check the units in your equations to ensure that the relationship between variables makes sense (e.g., minutes per day).

Explore Debbie's daily bus riding time calculation based on the relationship between days and minutes. Learn how to use the formula m = 36d to calculate total minutes for various days. Suitable for elementary school students in Grades 3-5.

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