On a 3 hour bike ride, Rod averaged 5 miles per hour. Write a division equation that could be used to find the tatal distance, of Rod biked.

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To find the total distance Rod biked, we can use the formula for distance, which is:

$$
d = r \times t
$$

where:
- $$d$$ is the total distance,
- $$r$$ is the rate (average speed), and
- $$t$$ is the time.

In this case, Rod's average speed $$r$$ is 5 miles per hour, and the time $$t$$ is 3 hours.

We can set up the division equation to find the total distance $$d$$ as follows:

$$
d = 5 \text{ miles per hour} \times 3 \text{ hours}
$$

This can also be expressed as:

$$
d = \frac{d}{t} \times t
$$

where $$d$$ is the total distance, and $$t$$ is the time.

Thus, the division equation that could be used to find the total distance is:

$$
d = 5 \times 3
$$

Now, let's calculate the total distance.

$$
d = 5 \times 3
$$

Calculating this gives:

$$
d = 15 \text{ miles}
$$

So, Rod biked a total distance of 15 miles.
To find the total distance Rod biked, use the equation: $$ \text{Distance} = \text{Speed} \times \text{Time} $$ So, $$ \text{Distance} = 5 \text{ miles/hour} \times 3 \text{ hours} = 15 \text{ miles} $$

On a 3 hour bike ride, Rod averaged 5 miles per hour. Write a division equation that could be used to find the tatal distance, of Rod biked.

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