On a 3-hour bike nde, Rod averaged 5 miles per hour. Write a division equation that could be used to find the lotal digtance, of, Rod biked.

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To find the total distance Rod biked, you can use the relationship between distance, speed, and time. The formula that connects these three is:

$$ \text{Distance} = \text{Speed} \times \text{Time} $$

However, to express this as a **division equation**, you can rearrange the formula to solve for distance divided by time:

$$ \frac{\text{Distance}}{\text{Time}} = \text{Speed} $$

Given:
- Speed ($$ S $$) = 5 miles per hour
- Time ($$ T $$) = 3 hours

Substitute the known values into the division equation:

$$ \frac{D}{3} = 5 $$

Where:
- $$ D $$ is the total distance Rod biked.

**Final Division Equation:**

$$ \frac{D}{3} = 5 $$

To solve for $$ D $$, you would multiply both sides by 3:

$$ D = 5 \times 3 $$
$$ D = 15 \text{ miles} $$

So, Rod biked a total of **15 miles**.

**Answer:** An example is total distance divided by 3 equals 5, that is

Distance ⁄ 3 = 5
To find the total distance Rod biked, use the division equation: $$ \frac{D}{3} = 5 $$ Solving for $$ D $$ gives: $$ D = 15 \text{ miles} $$ So, Rod biked **15 miles**.

On a 3-hour bike nde, Rod averaged 5 miles per hour. Write a division equation that could be used to find the lotal digtance, of, Rod biked.

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