Momentum Conservation Equation:
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The principle of momentum conservation states that in an isolated system, the total momentum before a collision equals the total momentum after the collision. This fundamental law of physics applies to both elastic and inelastic collisions.
The calculator uses the momentum conservation equation:
Where:
Explanation: The equation ensures that the total momentum of the system remains constant throughout the collision process, allowing us to solve for unknown velocities.
Details: Momentum conservation calculations are essential for analyzing collisions in physics, engineering applications, vehicle safety design, and understanding fundamental physical interactions between objects.
Tips: Enter all known values including masses (kg), initial velocities (m/s), and one final velocity. The calculator will compute the missing final velocity. Ensure all mass values are positive.
Q1: What is the difference between elastic and inelastic collisions?
A: In elastic collisions, both momentum and kinetic energy are conserved. In inelastic collisions, only momentum is conserved while kinetic energy is not.
Q2: Can this calculator be used for perfectly inelastic collisions?
A: Yes, for perfectly inelastic collisions where objects stick together, set v1f = v2f and the equation still applies.
Q3: What are the units for momentum?
A: Momentum is measured in kg·m/s (kilogram meters per second).
Q4: Does this work for collisions in two dimensions?
A: This calculator is for one-dimensional collisions. Two-dimensional collisions require vector analysis with x and y components.
Q5: What if I don't know one of the initial velocities?
A: You need all initial velocities and masses to solve for final velocities. Additional information like energy conservation may be needed for incomplete data.