When decreasing speed and increasing time, what will be the result concerning distance?

The relationship between distance, speed, and time is foundational in understanding motion. When considering the equation that governs this relationship, distance is calculated as the product of speed and time. This means that distance is directly proportional to both speed and time.

When speed decreases while time increases, the effect on distance can vary. For example, if you reduce speed significantly but also allow more time to travel, the distance can remain constant or even increase, depending on the values. However, if the reduction in speed is greater than the increase in time, the distance may decrease.

Therefore, the correct response highlights that distance is indeed directly proportional to both speed and time. This principle helps to clarify that modifying one variable impacts the total outcome based on the other variable. Thus, any situation where speed and time are adjusted can lead to different effects on distance, reinforcing the direct relationship they share.