Practice Speed in Physics
Use these practice problems to test your method after reviewing the concept explanation and worked examples.
Quick Recap
The rate at which an object covers distance over time, calculated as total distance divided by total time, always expressed as a non-negative scalar quantity.
How fast you're going, ignoring which way—just the magnitude of motion.
Showing a random 20 of 50 problems.
Example 1
mediumA car goes m/s for the first s and m/s for the next s. Average speed?
Example 2
easyA car's velocity is m/s. What is its speed?
Example 3
challengeA cyclist averages on a flat stretch. To average over a round trip (same flat stretch out and back), what speed is needed on the return?
Example 4
mediumA runner covers m in min. Express the speed in m/s.
Example 5
easyA jogger runs in . What is the average speed in m/s?
Example 6
mediumA jogger runs km in min. Express the speed in km/h.
Example 7
easyConvert to m/s.
Example 8
easyA car covers m in s. Find its speed.
Example 9
mediumA car travels m in s and then m in s. Find the average speed.
Example 10
mediumA wheel point moves m each rotation and completes rotations in s. Find its speed.
Example 11
hardA boat moves at in still water. A river flows at . Find the boat's speed when going downstream and when going upstream.
Example 12
challengeA car travels half the distance at km/h and half at km/h. Find the average speed.
Example 13
challengeA car travels equal times at and km/h. Find the average speed and explain why it differs from the equal-distance case.
Example 14
challengeA dog runs back and forth at m/s between two walkers approaching each other; the walkers take s to meet. Total distance the dog runs?
Example 15
easyLight travels km in s. Speed in km/s?
Example 16
easyA walker takes s to cover m. Find the speed.
Example 17
hardBird A flies at east; bird B flies at west. Find the speed of A relative to B.
Example 18
hardA car travels of the distance at and at . Find the average speed.
Example 19
hardTwo cars start apart and drive toward each other at and . When and where do they meet?
Example 20
hardA train of length moves at . How long does it take to fully cross a platform?