Kinetic Energy Equation:
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Kinetic energy is the energy an object possesses due to its motion. In a car crash, the kinetic energy must be dissipated, which is what causes damage to vehicles and injuries to occupants.
The calculator uses the kinetic energy equation:
Where:
Explanation: The equation shows that kinetic energy increases with the square of velocity, making speed a critical factor in crash severity.
Details: Understanding the kinetic energy involved in a crash helps evaluate potential damage, design safer vehicles, and understand injury risks.
Tips: Enter the vehicle mass in kilograms. The calculator assumes a crash speed of 20 mph (8.94 m/s).
Q1: Why is 20 mph significant?
A: 20 mph is a common urban speed limit and represents a typical low-speed collision that can still cause significant damage.
Q2: How does mass affect crash energy?
A: Kinetic energy is directly proportional to mass - doubling the mass doubles the energy in the collision.
Q3: What's the conversion from mph to m/s?
A: 1 mph = 0.447 m/s, so 20 mph = 8.94 m/s.
Q4: What typical values should I expect?
A: For a 1500 kg car at 20 mph, KE ≈ 60,000 J. For comparison, a 50 kg pedestrian would have KE ≈ 2,000 J.
Q5: How does this relate to crash safety?
A: Modern vehicles are designed to absorb this energy through crumple zones to protect occupants.