Momentum required for for pigs?
Posted: Fri Oct 12, 2012 12:17 pm
As it's a fairly well-accepted rule in silhouette that momentum (m*v) is the best measurement of a bullet's ability to knock a steel target off its stand. Recoil is energy (m*v^2). In the never-ending quest to minimize recoil and maximize target knockdown reliability, it seems logical that a heavier bullet will attain the required momentum with a lower recoil than a lighter bullet as they scale up in velocity. Since it's off-season for HP silhouette, I want to play around and do some experimenting. We've all heard this debate over and over again for rams, but this time I'm thinking more about my CPT load. I'm not particularly recoil-sensitive, but I have noticed that the more recoil a load has the more critical it is for me to have a very consistent position, especially on pressure from my trigger hand pulling the rifle back into my shoulder and placement on my shoulder. Hearing a couple guys talking about slow loads with ~120 grain bullets and seeing a pig or two get rung,at the WA state match got me to thinking. Just how much momentum is required to reliably take chickens, pigs and turkeys? Based on the shape and weight of the pigs, I believe that they should be the hardest to reliably knock over so my math here is based on that assumption.
Using rough calculations of 30lbs for a highpower pig and 50lbs for a highpower ram, that leads me to propose that the necessary momentum to reliably topple a highpower pig is 3/5 of the necessary momentum to reliably topple a highpower ram. (Does that actually scale linearly?) There is debate that we have all read/heard, but the most often quoted required momentum for rams is at least 1.0 ft-sec of momentum at 500 meters, which gives a requirement of 0.6 ft-sec of momentum for pigs. With the two bullets below as examples, how fast would each need to go at the muzzle to achieve the required momentum at 300 meters for pigs?
Hornady 6.5MM 100GR A-Max
http://www.hornady.com/store/6.5MM-.264-100-GR-A-MAX/
Advertised Ballistic Coefficient: .390
Hornady 6.5MM 123GR A-Max
http://www.hornady.com/store/6.5mm-.264 ... LBC-Lapua/
Advertised Ballistic Coefficient: .510
At the required muzzle velocities, what would the recoil for each be? Would the higher ballistic coefficient of the heavier bullet make up for the longer flight time in wind deflection calculation? What would be a powder that could achieve the target muzzle velocity with >90% load density? How sensitive would that powder be to temperature differences? I'm about out of pontificating (read as "lunch) time, so I'll have to get to the actual calculations later. Feel free to throw in calculations and opinions of your own.
Using rough calculations of 30lbs for a highpower pig and 50lbs for a highpower ram, that leads me to propose that the necessary momentum to reliably topple a highpower pig is 3/5 of the necessary momentum to reliably topple a highpower ram. (Does that actually scale linearly?) There is debate that we have all read/heard, but the most often quoted required momentum for rams is at least 1.0 ft-sec of momentum at 500 meters, which gives a requirement of 0.6 ft-sec of momentum for pigs. With the two bullets below as examples, how fast would each need to go at the muzzle to achieve the required momentum at 300 meters for pigs?
Hornady 6.5MM 100GR A-Max
http://www.hornady.com/store/6.5MM-.264-100-GR-A-MAX/
Advertised Ballistic Coefficient: .390
Hornady 6.5MM 123GR A-Max
http://www.hornady.com/store/6.5mm-.264 ... LBC-Lapua/
Advertised Ballistic Coefficient: .510
At the required muzzle velocities, what would the recoil for each be? Would the higher ballistic coefficient of the heavier bullet make up for the longer flight time in wind deflection calculation? What would be a powder that could achieve the target muzzle velocity with >90% load density? How sensitive would that powder be to temperature differences? I'm about out of pontificating (read as "lunch) time, so I'll have to get to the actual calculations later. Feel free to throw in calculations and opinions of your own.