Velocity Equation:
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The velocity equation calculates the final velocity of an object in free fall from a certain height, neglecting air resistance. It's derived from the principle of conservation of energy.
The calculator uses the velocity equation:
Where:
Explanation: The equation converts potential energy at height h to kinetic energy at impact.
Details: Calculating impact velocity is important for physics experiments, safety calculations, engineering designs, and understanding motion principles.
Tips: Enter the height in meters. The value must be positive. The calculator assumes free fall in vacuum (no air resistance).
Q1: Does this account for air resistance?
A: No, this is the theoretical maximum velocity in vacuum. Real-world objects reach terminal velocity due to air resistance.
Q2: What value of g is used?
A: Standard Earth gravity (9.81 m/s²). For other planets, use their respective gravitational acceleration.
Q3: Can this be used for objects thrown upward?
A: This calculates impact velocity for objects dropped from rest. For objects with initial velocity, more complex equations are needed.
Q4: How accurate is this for everyday objects?
A: Reasonably accurate for dense, compact objects from moderate heights. Less accurate for light or large objects where air resistance is significant.
Q5: What's the relationship between height and velocity?
A: Velocity increases with the square root of height - quadrupling the height doubles the impact velocity.