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  2. Ballistic coefficient - Wikipedia

    en.wikipedia.org/wiki/Ballistic_coefficient

    The ballistic coefficient of an atmospheric reentry vehicle has a significant effect on its behavior. A very high ballistic coefficient vehicle would lose velocity very slowly and would impact the Earth's surface at higher speeds. In contrast, a low ballistic coefficient vehicle would reach subsonic speeds before reaching the ground. [75]

  3. External ballistics - Wikipedia

    en.wikipedia.org/wiki/External_ballistics

    External ballistics or exterior ballistics is the part of ballistics that deals with the behavior of a projectile in flight. The projectile may be powered or un-powered, guided or unguided, spin or fin stabilized, flying through an atmosphere or in the vacuum of space, but most certainly flying under the influence of a gravitational field.

  4. Sectional density - Wikipedia

    en.wikipedia.org/wiki/Sectional_density

    Sectional density has the same (implied) units as the ballistic coefficient. Within terminal ballistics, the sectional density of a projectile is one of the determining factors for projectile penetration. The interaction between projectile (fragments) and target media is however a complex subject.

  5. Circular error probable - Wikipedia

    en.wikipedia.org/wiki/Circular_error_probable

    Download as PDF; Printable version; ... is a measure of a weapon system's precision in the military science of ballistics. ... is given by the following formula: (, ...

  6. Ballistics - Wikipedia

    en.wikipedia.org/wiki/Ballistics

    External ballistics is the part of the science of ballistics that deals with the behaviour of a non-powered projectile in flight. External ballistics is frequently associated with firearms , and deals with the unpowered free-flight phase of the bullet after it exits the gun barrel and before it hits the target, so it lies between transitional ...

  7. Miller twist rule - Wikipedia

    en.wikipedia.org/wiki/Miller_twist_rule

    Miller twist rule is a mathematical formula derived by American physical chemist and historian of science Donald G. Miller (1927-2012) to determine the rate of twist to apply to a given bullet to provide optimum stability using a rifled barrel. [1]

  8. Milliradian - Wikipedia

    en.wikipedia.org/wiki/Milliradian

    Therefore, ballistic tables and shot corrections are given in mrads, thereby avoiding the need for mathematical calculations. If a rifle scope has mrad markings in the reticle (or there is a spotting scope with an mrad reticle available), the reticle can be used to measure how many mrads to correct a shot even without knowing the shooting distance.

  9. Rifleman's rule - Wikipedia

    en.wikipedia.org/wiki/Rifleman's_rule

    One can calculate using standard Newtonian dynamics as follows (for more details on this topic, see Trajectory). Two equations can be set up that describe the bullet's flight in a vacuum, (presented for computational simplicity compared to solving equations describing trajectories in an atmosphere).