Constant Acceleration Distance Calculator

Find how far an object travels under constant acceleration, given its starting speed, acceleration, and time.

How to use

  1. Enter your values in the fields above.
  2. Press Calculate to see your result instantly.
  3. Use the Share button to copy a link to your result.

About this calculator

The equation d = v₀t + ½at² is one of the classic "SUVAT" kinematics equations describing motion under constant acceleration, where d is distance traveled, v₀ is initial velocity, a is acceleration, and t is elapsed time. It comes directly from integrating a constant acceleration over time — first to get velocity, then again to get position — and is paired with v_f = v₀ + at to find the final velocity at the end of the interval.

Physics courses use this pair of equations as the foundation for analyzing straight-line motion, and they carry over directly into real engineering problems: calculating a car's braking or takeoff-roll distance from a known acceleration, working out how far a dropped or launched object travels under gravity, or sizing a conveyor or elevator's travel distance during its acceleration phase.

This calculator takes initial velocity, acceleration, and time and returns both the distance traveled and the final velocity.

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