Your assignment is to prepare and submit a paper on ballistic science. There are two types of ballistics, interior, and exterior ballistics. Interior ballistics concerns itself with the thermodynamics and chemistry that occurs in a gun barrel. Exterior ballistics concerns itself with the motion of a bullet that comes from a gun. Coupland and Rothchild (2011) denote that motion is of two types, that is a natural motion, and a violent motion. Natural motion faces resistance from air or water, basically because it occurs in such kind of a medium. An example of a natural motion is the falling of a stone or the rising of smoke. Violent motion on the other hand occurs as a result of an application of force.
An example of a violent motion is the movement of a bullet from a firearm. Coupland and Rothchild (2011) denote that the weight of the object and the force in which an individual applies to a moving object will determine the distance and the speed in which the moving object under consideration will move (Pender, 2012). Before determining how to use mathematics to determine the distance and trajectory of a bullet, it is important to understand that a trajectory determination does not identify and reveal the occurrences prior to an individual holding the gun (McCoy, 2012). It only identifies the distance and the nature of the weapons used by the criminals. In calculating the distance and trajectory of a bullet, it is important to denote that a bullet under motion faces two types of forces, that is the force of gravity, and the natural force brought by the air around which the bullet flies. In calculating a distance that a bullet covers, it is important to denote that bullets have a ballistic coefficient of G1 (Pender, 2012).
The ballistic coefficient of a bullet (G1) allows an individual to scale the bullet’s drag to the standard projectile established by the Gavre Commission. The standard ballistic coefficient of a bullet established by the Gavre commission was 1.000 (Warlow, 2012). This standard allows an individual to calculate how many feet’s a projectile will lose a given number of velocities in comparison to a distance a standard projectile will cover, after losing the same amount of velocity, under a similar atmospheric environment.
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