State the model before trusting the number
Classical formulas are only as good as their assumptions and units. Air resistance, damping, deformation, non-constant forces and measurement uncertainty are not silently invented when the selected model does not include them.
How to use this Speed Calculator
Choose whether to solve for speed, distance, or time. Enter the other two values with their units, then calculate. The page converts through SI units so the same scenario can be read in m/s, km/h, mph, knots, and ft/s. Quick scenarios and the formula triangle make the relationship between speed, distance, and time visible before you calculate.
Speed, distance, and time relationship
Choose what to solve for, enter the other two values, and calculate speed, distance, or time. Results include m/s, km/h, mph, knots, ft/s, pace references, formula substitution, quick scenarios, copy, and reset.
Model assumptions and limits
Results are constant-average-speed calculations: speed = distance ÷ time, distance = speed × time, and time = distance ÷ speed. They do not model acceleration, traffic, terrain, stops, wind, route geometry, or changing pace. Pace references are mathematical reciprocals of average speed and are not performance predictions.
Governing physics model
v = d/t · d = vt · t = d/v — constant average speed.
How to verify the result
Use d = vt as the round-trip check. Unit changes should preserve the same physical speed, distance, and elapsed time.
Domain and assumption boundary
Distance/time/speed are non-negative; whichever quantity divides must be positive. The calculator does not silently add drag, damping, deformation, varying fields, relativistic effects, measurement uncertainty, or geometry that the selected model does not contain.