Re: patrickg's stuff
An AK47 has a 7.62 mm round (.308) ... but I assume that anything would hurt. I doubt that the velocity / pain would be greater than if the projectile was picked up and thrown at the person though.
The terminal velocity can be solved using Stokes Law - but I can't remember how to do it off the top of my head - will have to rummage around a bit. Haven't played with fluid dynamics for a bit. Key assumption would be that the Mach number is less than 1 - i.e. bullets are not supersonic (they aren't - at least not in free fall). Assuming a sphere it would be pretty easy to pick out the drag coefficient - fairly simple changes in bullet geometry can alter the results for stable flight - but a sphere makes the math easier.
Re: precession etc. Precession implies a somewhat stable dynamic - or at least one on the edge of stability - but the bullet would actually be randomly tumbling. Spin stabilization would be lost / translated into rotation about other axes before free-fall occurred.
I'll see what I can dig up.
By the way, my name is Patrick too - how ironic!!
An AK47 has a 7.62 mm round (.308) ... but I assume that anything would hurt. I doubt that the velocity / pain would be greater than if the projectile was picked up and thrown at the person though.
The terminal velocity can be solved using Stokes Law - but I can't remember how to do it off the top of my head - will have to rummage around a bit. Haven't played with fluid dynamics for a bit. Key assumption would be that the Mach number is less than 1 - i.e. bullets are not supersonic (they aren't - at least not in free fall). Assuming a sphere it would be pretty easy to pick out the drag coefficient - fairly simple changes in bullet geometry can alter the results for stable flight - but a sphere makes the math easier.
Re: precession etc. Precession implies a somewhat stable dynamic - or at least one on the edge of stability - but the bullet would actually be randomly tumbling. Spin stabilization would be lost / translated into rotation about other axes before free-fall occurred.
I'll see what I can dig up.
By the way, my name is Patrick too - how ironic!!