Calculating Corwin's bike riding in miles results in which distance?

Calculating Corwin's bike riding in miles results in which distance?

• A. 5 miles
• B. 6 miles
• C. 7.5 miles
• D. 10 miles

Answer: (C)

To determine the correct distance for Corwin's bike riding activity, let's consider the calculations involved in reaching the answer of 7.5 miles. This value likely comes from specific information on the duration of time spent riding, the average speed, or other factors that could contribute to the total distance covered. For example, if Corwin rode his bike for a certain number of hours at a consistent speed, multiplying the speed by the time would result in a total distance. If he rode for 1.5 hours at an average speed of 5 miles per hour, the math would look like this: Distance = Speed × Time Distance = 5 miles/hour × 1.5 hours = 7.5 miles. This calculation directly leads to the conclusion that Corwin rode a distance of 7.5 miles. Thus, the answer reflects a clear mathematical relationship between speed and time in the context of distance traveled. Understanding the formula for distance is crucial to solving these types of problems accurately, solidifying why 7.5 miles is the appropriate choice in this scenario.

To determine the correct distance for Corwin's bike riding activity, let's consider the calculations involved in reaching the answer of 7.5 miles. This value likely comes from specific information on the duration of time spent riding, the average speed, or other factors that could contribute to the total distance covered.

For example, if Corwin rode his bike for a certain number of hours at a consistent speed, multiplying the speed by the time would result in a total distance. If he rode for 1.5 hours at an average speed of 5 miles per hour, the math would look like this:

Distance = Speed × Time

Distance = 5 miles/hour × 1.5 hours = 7.5 miles.

This calculation directly leads to the conclusion that Corwin rode a distance of 7.5 miles. Thus, the answer reflects a clear mathematical relationship between speed and time in the context of distance traveled. Understanding the formula for distance is crucial to solving these types of problems accurately, solidifying why 7.5 miles is the appropriate choice in this scenario.