Uniformly Accelerated Motion Calculator

  • Select a calculation type from the dropdown menu.
  • Enter the required input values for the selected calculation.
  • Click "Calculate" to perform the calculation.
  • View the results in the text area below.
  • Your calculation history will be displayed in the history section.
  • To clear the form, click "Clear."
  • Click "Copy Results" to copy the calculation results to the clipboard.

The uniformly accelerated motion calculator is a physics tool for analyzing motion under constant acceleration. It implements kinematic equations that relate displacement, velocity, acceleration and time.


The calculator uses the following kinematic equations:

v = u + at s = ut + (1/2)at^2 v^2 = u^2 + 2as


u = Initial velocity v = Final velocity a = Acceleration s = Displacement t = Time

These equations model motion when acceleration is constant. The variables can be calculated if other parameters are known.


Key features of the calculator:

  • Finds unknowns by entering known variables
  • Calculates displacement, velocity, acceleration and time
  • Handles motion with positive or negative acceleration
  • Models free fall under gravity
  • Option for custom accelerations
  • Supports metric and imperial units
  • Detailed step-by-step working


Benefits of using the accelerated motion calculator:

  • Quickly solve kinematic motion problems
  • Visualize graphs of velocity vs time
  • Intuitive understanding of motion concepts
  • Helps complete physics assignments
  • Useful for testing different acceleration scenarios
  • Handy reference tool for equations


Typical applications include:

  • Analyzing free fall motion due to gravity
  • Modeling motion on inclined planes
  • Studying projectile motion trajectories
  • Understanding motion graphs
  • Solving physics homework and exam problems
  • Simulating real-world accelerated motion


The uniformly accelerated motion calculator is a handy physics tool that implements kinematic equations to analyze motion under constant acceleration. It provides an easy way to visualize concepts and solve problems related to free fall, projectile motion and inclined planes. The calculator can help students grasp these foundational mechanics principles.


  1. Young, H., Freedman, R., & Ford, A. (2012). Sears and Zemansky’s University Physics (13th ed.). San Francisco, CA: Pearson Education.
  2. Walker, J. (2010). Halliday and Resnick’s Principles of Physics (10th ed.). Hoboken, NJ: Wiley.
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