Energy Formula:
Where \( g_c = 32.174 \) (gravitational constant)
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Foot-pounds of energy is a unit of measurement that quantifies the kinetic energy of a moving object. It represents the amount of work required to accelerate a mass to a specific velocity and is commonly used in ballistics and physics.
The calculator uses the energy formula:
Where:
Explanation: The formula calculates kinetic energy by taking half the product of mass and velocity squared, divided by the gravitational constant to convert to foot-pounds.
Details: Calculating foot-pounds of energy is essential in ballistics for determining projectile stopping power, in engineering for impact analysis, and in physics for understanding kinetic energy transfer.
Tips: Enter mass in slugs and velocity in feet per second. Both values must be positive numbers. The calculator will compute the energy in foot-pounds.
Q1: What is a slug as a unit of mass?
A: A slug is the English unit of mass that accelerates by 1 ft/s² when a force of one pound-force (lbf) is exerted on it.
Q2: Why divide by the gravitational constant?
A: The division by g_c (32.174 ft/s²) converts the result from pound-mass to proper energy units in foot-pounds.
Q3: What are typical energy values for firearms?
A: Handgun rounds typically range from 300-600 ft-lb, rifle rounds from 1,500-3,000 ft-lb, and large hunting rounds can exceed 4,000 ft-lb.
Q4: Can this formula be used for any object?
A: Yes, this kinetic energy formula applies to any moving object, though the units must be consistent (slugs for mass, ft/s for velocity).
Q5: How does energy relate to stopping power?
A: While energy is an important factor, stopping power also depends on projectile design, shot placement, and target characteristics.