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Explosion Calc Question

Worked! Now, I just need his height.
Its really hard to get this guy next to a block and I was only able to get it with him crouched so its not really accurate

Feet per pixel = 2 ft ÷ 50.01 px ≈ 0.039992 ft/px

Value = 274 px × 0.039992 ft/px ≈ 10.96 ft

 
I might be able to compare the head size with this to get a better reading
1200
 
Its really hard to get this guy next to a block and I was only able to get it with him crouched so its not really accurate

Feet per pixel = 2 ft ÷ 50.01 px ≈ 0.039992 ft/px

Value = 274 px × 0.039992 ft/px ≈ 10.96 ft

Do the torches ever stand next to another object? If so, pixel scale a torch, use that shot to find the Great Hog's head's size and pixel scale its entire body using its head
 
Do the torches ever stand next to another object? If so, pixel scale a torch, use that shot to find the Great Hog's head's size and pixel scale its entire body using its head
Not a redstone one, I should be able to find just his head closer to a block so I can measure on the horizontal plane
 
Do the torches ever stand next to another object? If so, pixel scale a torch, use that shot to find the Great Hog's head's size and pixel scale its entire body using its head
Finally

Length = (385.58 px / 100.32 px) × 2 ft
Length ≈ 3.8435 × 2 ft
Length ≈ 7.69 ft
 
Height: 2.34299808612552 meters
I added his dimensions to Blender:
latest

And got this surface area:
latest

Area: 18.1544 m^2.
Both pictures were uploaded to vsbw.
 
Height: 2.34299808612552 meters
I added his dimensions to Blender:
latest

And got this surface area:
latest

Area: 18.1544 m^2.
Both pictures were uploaded to vsbw.
Thank you so much!



Does it matter that this is the most he was in it?
 
We only use around 40% of the surface area.
exposed area = 0.4 × 18.1544 = 7.26176 m²
surface area of explosion sphere = 4π × (2.9782428115)² ≈ 111.5 m²
energy intensity at radius = explosion yield ÷ surface area of explosion sphere
= 0.00212307737 ÷ 111.5 ≈ 1.90 × 10⁻⁵ tons of TNT per square meter
energy absorbed by character = energy intensity × exposed area
= (1.90 × 10⁻⁵ tons of TNT per square meter) × 7.26176 m²
≈ 1.38 × 10⁻⁴ tons of TNT
energy absorbed in joules = 1.38 × 10⁻⁴ × 4.184 × 10⁹
≈ 5.77 × 10⁵ joules
final durability result = ≈ 1.38 × 10⁻⁴ tons of TNT ≈ 577,000 joules


Something like this?
 
exposed area = 0.4 × 18.1544 = 7.26176 m²
surface area of explosion sphere = 4π × (2.9782428115)² ≈ 111.5 m²
energy intensity at radius = explosion yield ÷ surface area of explosion sphere
= 0.00212307737 ÷ 111.5 ≈ 1.90 × 10⁻⁵ tons of TNT per square meter
energy absorbed by character = energy intensity × exposed area
= (1.90 × 10⁻⁵ tons of TNT per square meter) × 7.26176 m²
≈ 1.38 × 10⁻⁴ tons of TNT
energy absorbed in joules = 1.38 × 10⁻⁴ × 4.184 × 10⁹
≈ 5.77 × 10⁵ joules
final durability result = ≈ 1.38 × 10⁻⁴ tons of TNT ≈ 577,000 joules


Something like this?
How far away is Great Hog from the epicenter? Because it feels like you may have done something wrong, though, granted, I'm not a CGM and haven't done many of those calculations.
 
How far away is Great Hog from the epicenter? Because it feels like you may have done something wrong, though, granted, I'm not a CGM and haven't done many of those calculations.
I think I've accidentally put him at the max distance of ~3m
 
He isn't more than like a foot away from the epicenter

exposed area = 0.4 × 18.1544 = 7.26176 m²
distance to epicenter = r < 0.3 m
surface area of explosion sphere = 4π × r²
= 4π × (0.3)² (upper bound) ≈ 1.130973 m²
→ surface area of explosion sphere < 1.130973 m²
energy intensity at radius = explosion yield ÷ surface area of explosion sphere
= 0.00212307737 ÷ (4πr²)
→ energy intensity > 0.00212307737 ÷ 1.130973
≈ 1.88 × 10⁻³ tons of TNT per square meter
energy absorbed by character = energy intensity × exposed area
= (1.88 × 10⁻³ tons of TNT per square meter) × 7.26176 m²
→ energy absorbed by character > 1.37 × 10⁻² tons of TNT
energy absorbed in joules = 1.37 × 10⁻² × 4.184 × 10⁹
≈ 5.70 × 10⁷ joules
final durability result = > 1.37 × 10⁻² tons of TNT ≈ > 5.70 × 10⁷ joules
 
He isn't more than like a foot away from the epicenter

exposed area = 0.4 × 18.1544 = 7.26176 m²
distance to epicenter = r < 0.3 m
surface area of explosion sphere = 4π × r²
= 4π × (0.3)² (upper bound) ≈ 1.130973 m²
→ surface area of explosion sphere < 1.130973 m²
energy intensity at radius = explosion yield ÷ surface area of explosion sphere
= 0.00212307737 ÷ (4πr²)
→ energy intensity > 0.00212307737 ÷ 1.130973
≈ 1.88 × 10⁻³ tons of TNT per square meter
energy absorbed by character = energy intensity × exposed area
= (1.88 × 10⁻³ tons of TNT per square meter) × 7.26176 m²
→ energy absorbed by character > 1.37 × 10⁻² tons of TNT
energy absorbed in joules = 1.37 × 10⁻² × 4.184 × 10⁹
≈ 5.70 × 10⁷ joules
final durability result = > 1.37 × 10⁻² tons of TNT ≈ > 5.70 × 10⁷ joules
But does this even make sense because how can the dura be more than the AP of the explosion?
 
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