Any bullet that pases through the air in a manor that the axis of the bullet is NOT co-axial with axis of the direction of travel, is displaced from the axis of travel, in the direction of the axis of the bullet. This also applies to other objects (like cats
).
If you launch a long (stable) stick at "0" degrees (on your vector range table) from a catapult, but the stick is point at 350 degrees, then the stick will start traveling at "0" degrees, but immediately start changing direction and continue to change direction, until it is traveling at 350 degrees, at which point, it will then travel straight at 350 degrees unless other external forces are also applied.
This is NOT rocket science. I did this stuff in the 8th or 9th grade.
If we rotate the vector range table so it is vertical instead of horizontal, so now we have a launching catapult that is based on a vertical angle...
... we launch the stick at +30, but the stick is pointing at +20 degrees. The stick will drop at a faster rate, because there is a positive pressure on the upper surface, and a negative pressure on the lower surface, so the pressure differential vector is added to the vector of gravitational direction, and the stick drops faster, because the total "down" force is greater than gravity alone.
If we change that...
... we launch the stick at +20, but the stick is pointing at +30 degrees. The stick will drop at a SLOWER rate, because there is a positive pressure on the BOTTOM surface, and a negative pressure on the upper surface, so the pressure differential is SUBTRACTED from the gravity directional vector, and the stick drops SLOWER, because the total "down" force is LESS than gravity alone.
This is NOT rocket science. I did this in the 8th or 9th grade.
Now... if we replace the stick with a bullet, NOTHING CHANGES. The fired bullet starts dropping at that famous "16 feet per second, per second" rate, and as soon as it starts to drop (very slowly at first) the axis of the bullet is greater (a larger up angle) than the axis of travel.
Two things happen at this point. The pressure under the bullet is higher than the pressure on top of the bullet, and the bullet is (in colloquial terms) "LIGHTER" than it's mass would suggest, so it falls slower that the law of "16 feet per second, per second"... but in physics, we don't do "colloquial" explanations.
In physics, there are two separate things going on, and we measure each, and combine the vectors.
The bullet is falling at "16 feet per second, per second", because that is a law of physics, and (unlike speeding laws) cannot be broken... so we calculate the drop based on "16 feet per second, per second".
But we have a second, real physical thingie going on, and that is the pressure differential, which (contrary to that world respected source of information, Wikipedia), causes the bullet to rise. This rate of rise is easily calculated - it is the acceleration of the upward force, times the mass of the bullet... just like calculating the acceleration of a car with a gasoline engine.
To the physicist, the solution is easy, and complies with all laws - the bullet is falling X units, and the areodynamics is lifting the bullet Y units - X is bigger than Y, so the formula is... Drop = X" - Y"... and Drop will be less than predicted by the "16 feet per second, per second" law.
bwaites... if you wanna debate this, you are a fool of the first order. This is basic high school science.
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