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#1
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Armor value 48 = 2.54cm of Rolled Homogenous Steel. (RHA)
2.54cm = 25.4mm Penetration for 85mm HEAT-FS is 300mm. 300 divided by 25.4 = 11.81102362 Rounded to 11.811 inches of RHA 11.811 divided by 2.54 = 4.6500093 Rounded to 4.65 doublings from 2.54 AV 48 * (2.54^4.65) = 3661.997299 Rounded to 3662 Efactor for HEAT-FS is 3662. Nope. Can't be right. I am screwing up the math in figuring how many times a penentration has doubled from the original 2.54 cm. Last edited by ArmySGT.; 06-07-2012 at 03:14 PM. |
#2
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2.54cm = 25.4mm Penetration for 85mm HEAT-FS is 300mm. 300 divided by 10 = 30 centimeters (not inches!) 30 cm divided by 2.54= 11.811023622047244 inches. (Almost a foot!) Now where I run into a problem. What was doubled and doubled again to reach 11.811023622047244? Time to stop. |
#3
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2.54 ^ 3.64 = 29.75738257 29.75738257 = 1428.354364 E-factor = 1428 Better? |
#4
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85mm HVAP-T
Armor Penetration (mm): 180mm (RHA) at 1,000 meters E-Factor = 113mm (RHA, 30°) at 500 meters E-Factor = AV 48 = 25.4mm RHA. For each x2 in armor thickness, x2.5 AV 180mm = 2.82 doublings. E-factor = 48 * (2.5^2.82) = 636 113mm = 2.15 doublings. E-factor = 48 * (2.5^2.15) = 344 HEAT-FS 300mm = 3.56 doublings. E-factor = 48 * (2.5^3.56) = 1253 AP-HE 90mm = 1.82 doublings. E-factor = 48 * (2.5^1.82) = 254 Another way of looking at: "For each x2 in armor thickness, x2.5 AV" is Armor thickness varies with 2^(a) Final armor value = 48*(2.5^(a)) So 180/25.4 is about 7.09, which is 2^(2.82). Using the scientific calculator in Windows: - Take the log of 7.09 (~0.851) - Store in memory - Take the log of 2 (~0.301) - divide by what's in memory - take the reciprocal (1/x) (~2.82) - use this answer to find AV/E-factor (48*[2.5^2.82]) It's roundabout but accurate... Rob |
#5
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Thank you for your reply Rob3j!
Hopelessly over my head here though. It has been too long since I have had to do something like this. Thank you again! |
#6
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Sorry, I wasn't sure how active the forum is.
Should have checked back in sooner. Consolidating the previous math: E-factor/AV = 48 * 2.5^[3.322(log(mm RHA) - 1.4049)] 3.322 ~= 1/log(2) 1.4049 ~= log(25.4) Checking , the formula returns slightly different values thanks to rounding: 300mm = 1255 90mm = 255 113mm = 345 180mm = 639 sub 1% differences are OK, I think. Rob |
#7
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Thanks Rob!
I am going to go forward using this formula to make stats for some Soviet, Canadian, and Mexican systems as well as some updates for US and project equipment. This is a huge help! Thanks again. Stay tuned folks. ![]() |
#8
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Armbrust.
![]() ![]() SYSTEM Alternative Designations: Crossbow Date of Introduction: INA Proliferation: At least seven countries Description: Crew: 1 Caliber (mm): 67 Weight (kg): 6.3 Length (mm): 850 Rifling: None Breech Mechanism Type: N/A Rate of Fire (rd/min): N/A (disposable) Fire From Inside Building: Yes (see NOTES) SIGHTS Name: N/A Type: Reflex Magnification: None Location: Left side Sighting Range (m): INA Night Sights Available: INA VARIANTS (INA) AMMUNITION Name: INA Type: HEAT Range (m): Maximum: 1,500 Effective AT: 300 Flight Time (sec) @ 300 m: 1.5 Penetration: Armor (mm): 300 Reinforced Concrete (m): INA Muzzle Velocity(m/s): 210 E-factor 1255 Projectile mass: 1.0 kg Filler: RDX, 0.16 kg Using weapon(s): ARMBRUST antitank weapon Remarks: None Name Armbrust (updated) Cal. 67mm E-Factor = 1255 48 * 2.5^[3.322(log(300) - 1.4049)] = 1255.079738 DPW = 451 ((0.16 / 0.563) x 1300) x 1.22 = 450.7282416 Wt. (Empty) 6.3 kg Min. Range 50m Eff. Range 350m Max. Range 1500m Burst Radius 5m Type of Fire Single shot disposable Rate of Fire Single Feed Device n/a Feed Device Wt. n/a Basic Load 2 Load Wt. 12.6 kg Total Wt. Additional Comments: A disposable, flashless, noiseless, recoilless gun firing a high explosive shell. The shell will penetrat 30 centimeters (300mm) or steel. The "backblast" from the weapon is made up of plastic flakes and is so short the firer can stand with a wall only 1 meter behind him. Found in Load out: #17 Last edited by ArmySGT.; 04-05-2014 at 07:57 PM. |
#9
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#10
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I have not. I am not sure of how to insert a logarithm into the equation.
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