is it really true that a bullet follows a parabola, and that it will hit with the same force it left the barrel? It doesn't seem perfectly logical, I guess I have never thought of it.
I know that if you shoot a gun horizontally and drop a bullet at the same instant it's fired, from the same height, the bullets will hit the ground at the same time, but that will change of course if you shoot at any upwards angle, since you are going against gravity during the rise. You'd have to drop the bullet from the same height as the bullet's peak, and then they'd hit the ground at the same time.
I guess what I'm missing is how do you calculate the acceleration and the effect of the deceleration on the bullet as it's still gaining speed, gravities pull is always the same of course, but it seems that the bullet would have more velocity going out of the barrel than it would at the same height coming back down, because gravity can't accelerate the bullet downwards as fast as the powder sends it upwards, follow me?
Maybe I'm just confusing myself, I've been known to do that. And I have already been quite wrong once on this thread already, let's go for 2! Crexrun
Simplified: I think the bullet will travel faster during the first part of it's curve on the parabola, and gravity can't pull it as fast as the powder propelled it, so the equal half on the opposite side of the curve will be slower on average, especially at it's mirrored point, on the backside of the curve.
It doesn't seem that say, 3,200 fps at 6 feet off the ground here equals 3,200 fps 1/2 mile away, at the bullets landing point, 6 feet off the ground. But maybe that wasn't the point anyway, and I'm still missing something.